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Finding Percents Activities
Finding percents can be difficult for students – they are conceptually rigorous and typically found in a word problem. The solution? Strong instruction and plenty of practice. Here are a few tips and activities for calculating and finding percents.
Make Percents Visual
Percents are perfect for visual representation! There is no better way to do this than using a tape diagram. In fact, if you teach your students to set up a part/whole = %/100 proportion, then a tape diagram is just a picture of that exact proportion . The best part of the tape diagram visual is that students instinctively are better able to estimate answers based on using benchmark fractions like 50%. This modeling percent activity is perfect for practicing those tape diagrams!
This Interactive Fraction Model is an awesome tool for exploration! When the numerator and the denominator are manipulated, the model, decimal, and percent are changed. You can also limit the number of denominator options or adjust how the model looks.
Some questions and ideas for your class:
- What do you notice about the percent when the numerator is greater than the denominator?
- What fractions give you repeating decimals?
- Give students a percent, and ask them to discover the equivalent fraction.
Bring a king size Hershey bar to class. Discuss what size it is and then draw the connection to a percent bar (aka tape diagram). Ask students to describe how many rectangles would be one-half, one-fourth, etc. Then connect this to 50%, 80%, etc.
What percent of Manhattan is Central Park? As an adult, I estimate percents more than I actually calculate or find percents, so I thought this lesson was a great way to get students to begin estimating percents. The video introduces the question, “What percent of Manhattan is made up of Central Park?” Students will have to discuss and ask questions about what information that they still need in order to solve.
Percent Application
Percents are everywhere. Introducing percents was met with a lot of buy-in from students; they have some prior experience with percents in their grades or at the store. Let’s capitalize on that interest by using as many real-world opportunities as possible.
Financial Literacy + Percent Project – This project is a homerun! Students are tasked with helping their “clients” who work remotely find the best place to live based on their income, financial goals, and lifestyle. Students will use finding percents to make decisions about the best use of their client’s income.
Posing Percent Problems on Desmos – “Students apply what they’ve learned about increasing and decreasing by a percentage to generate and answer questions about the society in which we live.” This activity is more paper-based than what we traditionally see from Desmos, but it puts the responsibility on the student to determine the question. For example, a student is provided facts about wage gaps, and then asked to come up with the question and the answer based on that wage gap fact. There is opportunity for some interesting responses.
Percent of Change Class Demonstration – Check out what one of our teachers had to say about this activity:
“Today’s lesson is always one of my absolute favorites. We do the shopping activity for percent change…It not only gives the kids a bunch of practice with percent change, but gets them asking so many big questions! “Why would magazines get so expensive? Don’t they want us to read and learn?” “Why aren’t coffee prices higher? Are the coffee workers making enough money?”
General Tips
There are several ways to determine the percent of a number, including an equation, a proportion, or a tape diagram (percent bar). I suggest teaching all of the methods to see what clicks the best with your students . Additionally, I would assign some problems to only set up the problem without solving.
Consider using a similar problem and similar information to show students how to set up problems and solve for different parts of the equation/proportion.
- Example 1: A carnival is made up of 80 booths. Of those 80 booths, 14 sell food. What percentage of the booths sell food? (finding the percent)
- Example 2: At a second carnival, food booths make up 40% of the total booths. There are 16 food booths. How many total booths are at this carnival? (finding the total)
- Example: At a third carnival, there are 75 booths. 30% are food booths. How many food booths are there? (find the part)
When annotating word problems, I would require my students to write a fraction bar with 100 under any percent that they came across. This reminded students that we were going to use 100 in our solving.
FDP Everyday – Students calculate the number of days they have been at school over a total (it could be the month, number of days until the next break, or total number of school days there are) and then calculate the decimal and percent. It’s a perfect warm-up or extension activity.
If you have a Flocabulary Account, your students will enjoy this Percent rap !
What finding percents activities do your students enjoy?
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Percentages of amounts - visual worksheets
Subject: Mathematics
Age range: 7-11
Resource type: Worksheet/Activity
Last updated
13 October 2020
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Three (incrementally graded) worksheets to help children develop efficient visual mental strategies for finding percentages amounts. Proportion bars are shown to demonstrate how some percentages are the same as easy fractions. A proportion bar is provided for every question.
This worksheet on calculating with decimals was created to support this video about about finding percentages of amounts by RebeccaTheMathsLady.
This worksheet was developed by Jeff Kutcher from Jeff’s Notebooks and he is kindly allowing it to be freeshared here. Thank you Jeff!
There is a link from the worksheet to another resource on Jeff’s TES site that will generate new worksheets on this topic (with and without answer sheets) but you need Adobe Acrobat Reader for that (which you don’t for this single worksheet).
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What is a percentage?
A percentage is a number or ratio representing a fraction of 100, and it is denoted by the symbol %.
How to calculate the percentage of a number?
Calculating the percentage of a number can be very easy. The number that you need to convert into percentage can be given to you in two ways, fraction and decimal.
1. Percentages and decimals
The decimal format is easier to calculate. Converting a decimal is simple as all you need to do is multiply it with 100. Example: To covert 0.77 to a percent, simply multiply 0.77 by 100, to get a result of 77%
2. Percentages and fractions
If you are given a fraction, first you need to divide the top number with the bottom number and then multiply it with a 100 to get the percentage.
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Percent Worksheets
Use these printable worksheets to teach students about percentages. Convert from fractions and decimals to percents, solve word problems, and more.
Percents (Basic)
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Percents (Intermediate)
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Percents: pie graphs.
Try these worksheets on equivalent fractions, ordering fractions, and comparing fractions.
Learn about decimals to the nearest tenth and hundredth with these printables.
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Percentages Worksheets
Welcome to the percentages math worksheet page where we are 100% committed to providing excellent math worksheets. This page includes Percentages worksheets including calculating percentages of a number, percentage rates, and original amounts and percentage increase and decrease worksheets.
As you probably know, percentages are a special kind of decimal. Most calculations involving percentages involve using the percentage in its decimal form. This is achieved by dividing the percentage amount by 100. There are many worksheets on percentages below. In the first few sections, there are worksheets involving the three main types of percentage problems: calculating the percentage value of a number, calculating the percentage rate of one number compared to another number, and calculating the original amount given the percentage value and the percentage rate.
Most Popular Percentages Worksheets this Week
Percentage Calculations
Calculating the percentage value of a number involves a little bit of multiplication. One should be familiar with decimal multiplication and decimal place value before working with percentage values. The percentage value needs to be converted to a decimal by dividing by 100. 18%, for example is 18 ÷ 100 = 0.18. When a question asks for a percentage value of a number, it is asking you to multiply the two numbers together.
Example question: What is 18% of 2800? Answer: Convert 18% to a decimal and multiply by 2800. 2800 × 0.18 = 504. 504 is 18% of 2800.
- Calculating the Percentage Value (Whole Number Results) Calculating the Percentage Value (Whole Number Results) (Percents from 1% to 99%) Calculating the Percentage Value (Whole Number Results) (Select percents) Calculating the Percentage Value (Whole Number Results) (Percents that are multiples of 5%) Calculating the Percentage Value (Whole Number Results) (Percents that are multiples of 25%)
- Calculating the Percentage Value (Decimal Number Results) Calculating the Percentage Value (Decimal Number Results) (Percents from 1% to 99%) Calculating the Percentage Value (Decimal Number Results) (Select percents) Calculating the Percentage Value (Decimal Number Results) (Percents that are multiples of 5%) Calculating the Percentage Value (Decimal Number Results) (Percents that are multiples of 25%)
- Calculating the Percentage Value (Whole Dollar Results) Calculating the Percentage Value (Whole Dollar Results) (Percents from 1% to 99%) Calculating the Percentage Value (Whole Dollar Results) (Select percents) Calculating the Percentage Value (Whole Dollar Results) (Percents that are multiples of 5%) Calculating the Percentage Value (Whole Dollar Results) (Percents that are multiples of 25%)
- Calculating the Percentage Value (Decimal Dollar Results) Calculating the Percentage Value (Decimal Dollar Results) (Percents from 1% to 99%) Calculating the Percentage Value (Decimal Dollar Results) (Select percents) Calculating the Percentage Value (Decimal Dollar Results) (Percents that are multiples of 5%) Calculating the Percentage Value (Decimal Dollar Results) (Percents that are multiples of 25%)
Calculating what percentage one number is of another number is the second common type of percentage calculation. In this case, division is required followed by converting the decimal to a percentage. If the first number is 100% of the value, the second number will also be 100% if the two numbers are equal; however, this isn't usually the case. If the second number is less than the first number, the second number is less than 100%. If the second number is greater than the first number, the second number is greater than 100%. A simple example is: What percentage of 10 is 6? Because 6 is less than 10, it must also be less than 100% of 10. To calculate, divide 6 by 10 to get 0.6; then convert 0.6 to a percentage by multiplying by 100. 0.6 × 100 = 60%. Therefore, 6 is 60% of 10.
Example question: What percentage of 3700 is 2479? First, recognize that 2479 is less than 3700, so the percentage value must also be less than 100%. Divide 2479 by 3700 and multiply by 100. 2479 ÷ 3700 × 100 = 67%.
- Calculating the Percentage a Whole Number is of Another Whole Number Calculating the Percentage a Whole Number is of Another Whole Number (Percents from 1% to 99%) Calculating the Percentage a Whole Number is of Another Whole Number (Select percents) Calculating the Percentage a Whole Number is of Another Whole Number (Percents that are multiples of 5%) Calculating the Percentage a Whole Number is of Another Whole Number (Percents that are multiples of 25%)
- Calculating the Percentage a Decimal Number is of a Whole Number Calculating the Percentage a Decimal Number is of a Whole Number (Percents from 1% to 99%) Calculating the Percentage a Decimal Number is of a Whole Number (Select percents) Calculating the Percentage a Decimal Number is of a Whole Number (Percents that are multiples of 5%) Calculating the Percentage a Decimal Number is of a Whole Number (Percents that are multiples of 25%)
- Calculating the Percentage a Whole Dollar Amount is of Another Whole Dollar Amount Calculating the Percentage a Whole Dollar Amount is of Another Whole Dollar Amount (Percents from 1% to 99%) Calculating the Percentage a Whole Dollar Amount is of Another Whole Dollar Amount (Select percents) Calculating the Percentage a Whole Dollar Amount is of Another Whole Dollar Amount (Percents that are multiples of 5%) Calculating the Percentage a Whole Dollar Amount is of Another Whole Dollar Amount (Percents that are multiples of 25%)
- Calculating the Percentage a Decimal Dollar Amount is of a Whole Dollar Amount Calculating the Percentage a Decimal Dollar Amount is of a Whole Dollar Amount (Percents from 1% to 99%) Calculating the Percentage a Decimal Dollar Amount is of a Whole Dollar Amount (Select percents) Calculating the Percentage a Decimal Dollar Amount is of a Whole Dollar Amount (Percents that are multiples of 5%) Calculating the Percentage a Decimal Dollar Amount is of a Whole Dollar Amount (Percents that are multiples of 25%)
The third type of percentage calculation involves calculating the original amount from the percentage value and the percentage. The process involved here is the reverse of calculating the percentage value of a number. To get 10% of 100, for example, multiply 100 × 0.10 = 10. To reverse this process, divide 10 by 0.10 to get 100. 10 ÷ 0.10 = 100.
Example question: 4066 is 95% of what original amount? To calculate 4066 in the first place, a number was multiplied by 0.95 to get 4066. To reverse this process, divide to get the original number. In this case, 4066 ÷ 0.95 = 4280.
- Calculating the Original Amount from a Whole Number Result and a Percentage Calculating the Original Amount (Percents from 1% to 99%) ( Whole Numbers ) Calculating the Original Amount (Select percents) ( Whole Numbers ) Calculating the Original Amount (Percents that are multiples of 5%) ( Whole Numbers ) Calculating the Original Amount (Percents that are multiples of 25%) ( Whole Numbers )
- Calculating the Original Amount from a Decimal Number Result and a Percentage Calculating the Original Amount (Percents from 1% to 99%) ( Decimals ) Calculating the Original Amount (Select percents) ( Decimals ) Calculating the Original Amount (Percents that are multiples of 5%) ( Decimals ) Calculating the Original Amount (Percents that are multiples of 25%) ( Decimals )
- Calculating the Original Amount from a Whole Dollar Result and a Percentage Calculating the Original Amount (Percents from 1% to 99%) ( Dollar Amounts and Whole Numbers ) Calculating the Original Amount (Select percents) ( Dollar Amounts and Whole Numbers ) Calculating the Original Amount (Percents that are multiples of 5%) ( Dollar Amounts and Whole Numbers ) Calculating the Original Amount (Percents that are multiples of 25%) ( Dollar Amounts and Whole Numbers )
- Calculating the Original Amount from a Decimal Dollar Result and a Percentage Calculating the Original Amount (Percents from 1% to 99%) ( Dollar Amounts and Decimals ) Calculating the Original Amount (Select percents) ( Dollar Amounts and Decimals ) Calculating the Original Amount (Percents that are multiples of 5%) ( Dollar Amounts and Decimals ) Calculating the Original Amount (Percents that are multiples of 25%) ( Dollar Amounts and Decimals )
- Mixed Percentage Calculations with Whole Number Percentage Values Mixed Percentage Calculations (Percents from 1% to 99%) ( Whole Numbers ) Mixed Percentage Calculations (Select percents) ( Whole Numbers ) Mixed Percentage Calculations (Percents that are multiples of 5%) ( Whole Numbers ) Mixed Percentage Calculations (Percents that are multiples of 25%) ( Whole Numbers )
- Mixed Percentage Calculations with Decimal Percentage Values Mixed Percentage Calculations (Percents from 1% to 99%) ( Decimals ) Mixed Percentage Calculations (Select percents) ( Decimals ) Mixed Percentage Calculations (Percents that are multiples of 5%) ( Decimals ) Mixed Percentage Calculations (Percents that are multiples of 25%) ( Decimals )
- Mixed Percentage Calculations with Whole Dollar Percentage Values Mixed Percentage Calculations (Percents from 1% to 99%) ( Dollar Amounts and Whole Numbers ) Mixed Percentage Calculations (Select percents) ( Dollar Amounts and Whole Numbers ) Mixed Percentage Calculations (Percents that are multiples of 5%) ( Dollar Amounts and Whole Numbers ) Mixed Percentage Calculations (Percents that are multiples of 25%) ( Dollar Amounts and Whole Numbers )
- Mixed Percentage Calculations with Decimal Dollar Percentage Values Mixed Percentage Calculations (Percents from 1% to 99%) ( Dollar Amounts and Decimals ) Mixed Percentage Calculations (Select percents) ( Dollar Amounts and Decimals ) Mixed Percentage Calculations (Percents that are multiples of 5%) ( Dollar Amounts and Decimals ) Mixed Percentage Calculations (Percents that are multiples of 25%) ( Dollar Amounts and Decimals )
Percentage Increase/Decrease Worksheets
The worksheets in this section have students determine by what percentage something increases or decreases. Each question includes an original amount and a new amount. Students determine the change from the original to the new amount using a formula: ((new - original)/original) × 100 or another method. It should be straight-forward to determine if there is an increase or a decrease. In the case of a decrease, the percentage change (using the formula) will be negative.
- Percentage Increase/Decrease With Whole Number Percentage Values Percentage Increase/Decrease Whole Numbers with 1% Intervals Percentage Increase/Decrease Whole Numbers with 5% Intervals Percentage Increase/Decrease Whole Numbers with 25% Intervals
- Percentage Increase/Decrease With Decimal Number Percentage Values Percentage Increase/Decrease Decimals with 1% Intervals Percentage Increase/Decrease Decimals with 5% Intervals Percentage Increase/Decrease Decimals with 25% Intervals
- Percentage Increase/Decrease With Whole Dollar Percentage Values Percentage Increase/Decrease Whole Dollar Amounts with 1% Intervals Percentage Increase/Decrease Whole Dollar Amounts with 5% Intervals Percentage Increase/Decrease Whole Dollar Amounts with 25% Intervals
- Percentage Increase/Decrease With Decimal Dollar Percentage Values Percentage Increase/Decrease Decimal Dollar Amounts with 1% Intervals Percentage Increase/Decrease Decimal Dollar Amounts with 5% Intervals Percentage Increase/Decrease Decimal Dollar Amounts with 25% Intervals
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Percents Worksheets
Math worksheets: percents.
These worksheets provide practice in common calculations involving percents , including changing decimals to and from percents, finding percentages of numbers and fining how many percent a number is of another number.
Sample Grade 6 Percents Worksheet
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Visual Conversions Between Fractions, Decimals, and Percents Worksheets
Using visuals to explain a value is an important concept that many different students should use to really help themselves understand the nature of these values. The man thing that we hope to impart on students is that regardless which of these formats that you choose to display a value in, the overall value is still the same only the format is changed. These worksheets and lessons will help students better under the meaning of a decimal, fractional, and percentage value through the use of images.
Aligned Standard: 4.NF.B4.b
- Step By Step Lesson - Talk about that shaded area and describe it.
- Guided Lesson - Some really unique questions can be found here.
- Guided Lesson Explanation - It all about picking it apart slowly and methodically.
- Worksheet 1 - You are given a visual shape with section colored in and not so.
- Worksheet 2 - Tell us the fractional, decimal, and percentage value of each.
- Answer Keys - These are for all the unlocked materials above.
Homework Sheets
After two of these sheets, you should be good to go.
- Homework 1 - Tell what part of each of the following pictures is shaded in terms of fraction, decimal and percent.
- Homework 2 - Round the answer, you determine, to the nearest hundredth.
- Homework 3 - Always start by determining the total number of boxes in the figure.
Practice Worksheets
I would always try to start by formulating a fraction first.
- Practice 1 - The second step is always to determine the total number of shaded boxes in the figure.
- Practice 2 - You can determine the fraction of shaded area by dividing the shaded are by the total number of boxes.
- Practice 3 - To convert the decimal value to a percentage just multiply it by one hundred.
Math Skill Quizzes
Your first task is to count the rows and columns, you can also reduce the fraction.
- Quiz 1 - See if you can complete these in three or less steps.
- Quiz 2 - Take your time with this one.
How to Use Boxes to Model Fractions, Decimals, or Percentages
Boxes can be a great way to learn different concepts in the field of mathematics. You may remember how we used boxes to model the decimal form of numbers. They make an easily recognizable set of units and can be ordered in a number of different ways. We also used the 1s, 10s, and 100s boxes when we previously learned the concept of place value. Understanding how each series of the structures is arranged essential. It starts with understanding the total number of boxes in the series and those that are full or complete. Let's take a look at how we can use boxes to emulate the values in fractional, decimal, or percentage form.
Fractions - Fractions are the fundamental view that we will ground ourselves with when modelling values in these different formats. Fractions follow the suit of: numerator divided by denominator. The numerator is the number of parts you possess, and the denominator is the number of parts that are found in a whole unit. When we translate this to visualizing it with a series of square, the numerator would indicate the number of fully colored shapes and the denominator would indicate the number of shapes that are found in a series.
Let's visualize the scenario: Natasha ate 5 pieces of chicken out a 10-piece Kentucky Fried Chicken bucket. This would mean that we would draw 10 boxes to indicate the number of total pieces in the bucket. Then we would color in 5 of those boxes to indicate the number of pieces that Natasha ate.
Decimals - For understanding decimal numbers, let's take an example of 0.75 and visualize it. The easiest way to work on this is to convert that value to a fraction first. This value is to the hundredths place, so we can just place it over 100: 75/100. This value can be reduced to 3/4. To visualize this, we first note the denominator (4) with the number of needed boxes. We then color 3 of the 4 of them to indicate the value of the numerator (3).
Percentages - The best way to visualize a percentage is to start off on fractional form once again. For example if we wanted to visualize 60%, the best way would be to first convert it to a fraction. 60% = 60/100 or 3/5. We could visualize it with 100 boxes, but that may be too cumbersome, so we will plot the reduce value once again which is a total of 5 squares (denominator), with 3 that have been colored (numerator).
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Percentage Worksheets Percentages of Numbers
Welcome to our Finding Percentage Worksheets. In this area, we have a selection of percentage worksheets for 6th graders designed to help children learn and practice finding percentages of numbers.
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- How to Find Percentages of a Number
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Percentage Learning
Percentages are another area that children can find quite difficult. There are several key areas within percentages which need to be mastered in order.
Our selection of percentage worksheets will help you to find percentages of numbers and amounts, as well as working out percentage increases and decreases and converting percentages to fractions or decimals.
Key percentage facts:
- 50% = 0.5 = ½
- 25% = 0.25 = ¼
- 75% = 0.75 = ¾
- 10% = 0.1 = 1 ⁄ 10
- 1% = 0.01 = 1 ⁄ 100
Percentage Worksheets
How to work out percentages of a number.
This page will help you learn to find the percentage of a given number.
There is also a percentage calculator on the page to support you work through practice questions.
- How to find percentage of numbers support
Finding Percentage Worksheets
Here you will find a selection of worksheets on percentages designed to help your child understand how to work out percentages of different numbers.
The sheets are graded so that the easier ones are at the top.
The sheets have been split up into sections as follows:
- finding simple percentages 1%, 10%, 50% and 100%;
- finding multiples of 5%;
- finding any percentage of a number.
The percentage worksheets have been designed for students in 6th grade, and all the sheets come with an answer sheet.
Finding Simple Percentages (1%, 10%, 50% and 100%)
These sheets are a great way to start off learning percentages.
All the questions involve finding either 1%, 10%, 50% or 100% of different numbers.
- Finding Simple Percentages 1
- PDF version
- Finding Simple Percentages 2
- Finding Simple Percentages 3
Finding Simple Percentages Quiz
Our quizzes have been created using Google Forms.
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For incorrect responses, we have added some helpful learning points to explain which answer was correct and why.
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This quick quiz tests your understanding and skill at finding simple percentages of different amounts.
Fun Quiz Facts
- This quiz was attempted 1,329 times last academic year. The average (mean) score was 13.4 out of 19 marks.
- Can you beat the mean score?
Finding Harder Percentages
- Find Percentages 1
- Find Percentages 2
- Find Percentages 3
- Find Percentages 4
- Find Percentages 5
Finding Percentages Walkthrough Video
This short video walkthrough shows several problems from our Finding Percentages Worksheet 3 being solved and has been produced by the West Explains Best math channel.
If you would like some support in solving the problems on these sheets, please check out the video below!
Finding Percentages Quiz
This quick quiz tests your understanding and skill at finding a range of percentages of different amounts.
More Recommended Math Worksheets
Take a look at some more of our worksheets similar to these.
Percentage of Money Amounts
Often when we are studying percentages, we look at them in the context of money.
The sheets on this page are all about finding percentages of different amounts of money.
- Money Percentage Worksheets
Percentage Word Problems
Once your child is confident finding percentages of a range of numbers, they can start using their knowledge to solve problems involving percentages.
The worksheets in this section contain a range of percentage problems set in different contexts.
- Percentage Word Problems 5th Grade
- 6th Grade Percent Word Problems
How can I work out the percentage increase (or decrease)?
Take a look at our How to Work Out Percentage Increase/Decrease page.
This page is all about finding the percentage increase or decrease between two numbers.
We also have a percentage increase calculator that will work it all out for you at the click of a button.
- How to Work out the Percentage Increase or Decrease
Converting Percentages to Fractions
To convert a fraction to a percentage follows on simply from converting a fraction to a decimal.
Simply divide the numerator by the denominator to give you the decimal form. Then multiply the result by 100 to change the decimal into a percentage.
The printable learning fraction page below contains more support, examples and practice converting fractions to decimals.
- Converting Fractions to Percentages
- Convert Percent to Fraction
Online Percentage Practice Zone
Our online percentage practice zone gives you a chance to practice finding percentages of a range of numbers.
You can choose your level of difficulty and test yourself with immediate feedback!
- Online Percentage Practice
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Percentage Worksheets
A percentage is a number or ratio expressed as a fraction of 100. A fraction is made up of two parts: a numerator and a denominator, representing how many parts we have out of the total number of parts.
The percentage has no measurement. It is a dimensionless number. Percentages worksheets help students to practice and compute the per cent value by multiplying the numeric value of the ratio by 100. In earlier days, computations were made in fractions in multiples of 1/100. Computation with fractions was equivalent to computing percentages.
Benefits of Percentages Worksheets
Percentage worksheets are useful on a day-to-day basis. Percentages are a useful way of comparing fractions with different denominators. It helps in understanding the financial aspects of everyday life. Percentages are widely used in areas like shops for discount, rate of inflation, bank interest rates and statistics. Percentages can be compared more easily than fractions.
Read More :- Topic-wise Math Worksheets
Download Percentages Worksheet PDFs
☛ check grade wise percentages worksheets.
- 5th Grade Percentages Worksheets
- Percentages Worksheets for Grade 6
- 7th Grade Percentages Worksheets
Percentages Practice Questions
Percentages (non-calculator), click here for questions, click here for answers, percentages (calculator), gcse revision cards.
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Convert between Fractions, Decimals, and Percents Worksheets
Turn the practice mode up full with our pdf worksheets and convert between fractions, decimals, and percents with imagination and flair. Allow learners in grade 4 through grade 8 to go over the basic formulas for converting numbers in one form into the other. Watch them accomplish a range of tasks including conversions through grids as visual aids, decimal to fraction conversion, percent to decimal conversion, fraction to percent conversion, and much more. Jumpstart your journey with our free worksheets!
Converting Fractions, Decimals, and Percents | Visual Models
Grids help visualize numbers easily. Shade the grid to represent the given values; say '2/100 of the grid' or '8% of the grid'; and convert between fractions, decimals, and percents.
- Download the set
Converting between Fractions and Decimals Worksheets
How fluently do the students perform conversions between fractions and decimals? Our printable resources make your work easy! Review their knowledge and flair with these no-prep practice worksheets.
(18 Worksheets)
Converting Fractions to Percents
Divide the numerator by the denominator, and multiply by 100 and convert fractions to percents. Our fractions to percents conversion worksheets are suitable for grade 6, grade 7, and grade 8.
Converting Percents to Fractions
Develop a soft spot for practice with our pdf resources having two levels of difficulty modes. Young learners will answer questions like 40% = 2/5 and 37.5% = 3/8.
Converting Decimals to Percents
Do 4th grade, 5th grade, 6th grade and 7th grade students know that 0.12 is 12%? Simply multiply the decimal value by 100, and add the % symbol. Test the student's conversion skills with our no-prep tools.
Converting Percents to Decimals
Give your best shot to converting percents to decimals! Remove the percent sign and divide the percent by 100 to convert the percentage into a decimal. For example, 9% = 0.09.
Converting between Fractions and Percents
Find fractions and percentage equivalents like a pro! Work out a slew of exercises to convert fractions to percentages and percentages to fractions using the correct formula.
Converting between Decimals and Percents
Rank high above your peers using printable worksheets on converting decimals and percents. The task is for grade 6, grade 7, and grade 8 learners to find the answers with precision.
Converting between Fractions, Decimals, and Percents
Grab our mixed conversion worksheets where 7th grade and 8th grade students will calculate fraction, decimal, percentage equivalents and complete conversion tables faultlessly.
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Visual calculations (preview).
This is it. The way you write DAX changes today with the preview of visual calculations!
Visual calculations are DAX calculations that are defined and executed directly on a visual. A visual calculation can refer to any data in the visual, including columns, measures, or other visual calculations. This approach removes the complexity of the semantic model and simplifies the process of writing DAX. You can use visual calculations to complete common business calculations such as running sums or moving averages. Visual calculations make it easy to do calculations that were previously very hard or even almost impossible to do.
To use visual calculations while in preview, you need to enable it in Options and Settings ➡️ Options ➡️ Preview features . Select visual calculations and select OK . Visual calculations will be enabled after Desktop is restarted.
Adding a visual calculation
To add a visual calculation, you first need to select a visual. Next, select the New calculation button in the ribbon:
This will open the visual calculations edit mode. This screen consists of three major parts. From top to bottom, they are:
- the visual preview , which shows the visual you are working with,
- a formula bar where you can add visual calculations,
- the visual matrix , showing the data in the visual. It will show the visual calculations as you add them.
To add a visual calculation, type the expression in the formula bar. For example, in a visual that contains Sales Amount and Total Product Cost by Fiscal Year , you can add a visual calculation that calculates the profit for each year by simply typing:
Additionally, you can easily add a running sum of profit by writing:
Here a visual with the two visual calculations we have just created:
By default, for most visuals, visual calculations are evaluated row-by-row, like a calculated column. In the example above, for each row of the visual matrix, the current Sales Amount and Total Product Cost are subtracted, and the result is returned in the Profit column. Although possible, there is no need to like SUM as you would in a measure. In fact, it’s recommended not to add these aggregates when they are not necessary so you can more easily distinguish between measures and visual calculation expressions.
You can use many existing DAX functions in visual calculations. Functions specific to visual calculations are also available, such as RUNNINGSUM , PREVIOUS and MOVINGAVERAGE ( see our documentation for a full list ). Using these and other functions, visual calculations are much easier to read, write and maintain than the current DAX required. On top of that, most existing DAX will work, so this is not a brand-new language that you need to learn.
An easier and faster option for calculations
Visual calculations differ from the other calculations options in DAX in that they are not stored in the model, but instead on the visual. This means that visual calculations can only refer to what is on the visual. Anything that is in the model needs to be added to the visual before the visual calculation can refer to it. This means that visual calculations do not have to worry about the complexity of filter context and the model. Visual calculations combine the simplicity of context from calculated columns with the on-demand calculation flexibility from measures. Compared to measures, visual calculations operate on aggregated data, instead of the detail level, often leading to performance benefits. Since visual calculations are part of the visual, they can refer to the visual structure which leads to additional flexibility.
To learn more about the various options for doing calculations in Power BI, please see our documentation .
Hiding fields from the visual
In visual calculations edit mode, you can hide fields from the visual just like you can hide columns and tables in the modeling view. For example, if you wanted to just show the Profit visual calculation, you can hide Sales Amount and Total Profit cost from view:
Hiding fields does not remove them from the visual or from the visual matrix, so your visual calculations can still refer to them and continue to work. A hidden field is still shown on the visual matrix but is simply not shown on the resulting visual. It’s a recommended practice to only include hidden fields if they are necessary for your visual calculations to work.
Templates are provided
Visual calculations include templates to make it easier to write common calculations. You can find templates by selecting the template button and choosing a template to work with:
The following templates are available:
- Running sum. This calculates the sum of values, adding the current value to the preceding values. This template leverages the RUNNINGSUM function.
- Moving average. Calculates an average of a set of values in a given window by dividing the sum of the values by the size of the window. This template leverages the MOVINGAVERAGE function.
- Percent of parent. Calculates the percentage of a value relative to its parent. This template uses the COLLAPSE function.
- Percent of grand total. Calculates the percentage of a value relative to all values, using the COLLAPSEALL function.
- Average of children. Calculates the average value of the set of child values. This template uses the EXPAND function.
- Versus previous. Compares a value to a preceding value, using the PREVIOUS function.
- Versus next. Compares a value to a subsequent value, using the NEXT function.
- Versus first. Compares a value to the first value, using the FIRST function.
- Versus last. Compares a value to the last value, using the LAST function.
Selecting a template inserts the template in the formula bar. These templates are just starting points. You can add your own expressions as well without relying on templates.
Axis determines how the calculation is evaluated
Many functions specific to visual calculations have an optional Axis parameter, which influences how the visual calculation traverses the visual matrix. This parameter is default set to the first axis in the visual. For many visuals, this is ROWS, which means that the visual calculation is evaluated row-by-row in the visual matrix, from top to bottom. The following are valid values for the Axis parameter:
Restart the calculation with Reset
Many functions specific to visual calculations have an optional Reset parameter, which influences when the function resets its value to 0 while traversing the visual matrix. This parameter is by default set to None, which means that the visual calculation is never restarted. Reset expects there to be multiple levels on the axis. If there is only one level on the axis, you can use PARTITIONBY . The following are valid values for the Reset parameter:
- NONE . This is the default value and does not reset the calculation.
- HIGHESTPARENT . Resets the calculation when the value of the highest parent on the axis changes.
- LOWESTPARENT . Resets the calculations when the value of the lowest parent on the axis changes.
- A numerical value referring to the fields on the axis with the highest field being one.
To understand HIGHESTPARENT and LOWESTPARENT, take an axis that has three fields: Year, Quarter and Month. The HIGHESTPARENT is Year, while the lowest parent is Quarter. For example, a visual calculation that is defined as RUNNINGSUM([Sales Amount], HIGHESTPARENT) or RUNNINGSUM([Sales Amount], 1) returns a running sum of Sales Amount that starts from 0 for every year. A visual calculation defined as RUNNINGSUM([Sales Amount], LOWESTPARENT) or RUNNINGSUM([Sales Amount], 2) returns a running sum of Sales Amount that starts from 0 for every Quarter. Lastly, a visual calculation that is defined as RUNNINGSUM([Sales Amount]) does not reset, and will continue adding the Sales Amount value for each month to the previous values, without restarting.
Easier than regular DAX
We went to great lengths to make sure visual calculations are easy to use. They provide functions that are very easy to use with a low number of parameters to configure. Most of the time you will be writing DAX that almost feels like writing English.
Examples of these visual calculations specific functions are the RUNNINGSUM function shown above. Also, there is the MOVINGAVERAGE function and navigation functions like PREVIOUS and FIRST .
However, in some situations these functions might not do exactly what you need them to do. In this case, it’s good to know that the visual calculations specific functions are shortcuts to functions you might remember as the window functions that we added in December 2022 . Specifically, OFFSET , INDEX and WINDOW . Those functions provide the highest level of flexibility but are not as easy to use as the visual calculations specific functions.
However, you can express the visual calculations specific functions in their equivalent window function to tweak the behavior to precisely what you want.
Let’s contrast visual calculations with measures by looking at an example of writing a running sum.
Here’s the regular DAX to write a running sum in a measure:
Here’s how you would do write the same measure using WINDOW , one of the window functions:
Here’s how you write it in a visual calculation:
As you can see, the visual calculation is by far the easiest to read and write.
We need your help
We are only just getting started with this preview. There is a lot more that we have planned, so please stay tuned for updates in future releases. However, we invite you to jump in now!
For more information, including which functions are available, please read our documentation . Please try the preview today and let us know what you think .
- visual calculations
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Results: The Most Detailed Maps of the South Carolina Republican Primary
By Matthew Bloch , Saurabh Datar , Martín González Gómez , Ilana Marcus and Christine Zhang
Map is colored by the candidate who leads in each precinct. Lightly shaded areas are more sparsely populated.
Precincts are reporting results from the South Carolina Republican primary . These are the most detailed votes available for this race.
The map above shows the leading candidate in each precinct. It is shaded according to the number of votes per square mile for that candidate, meaning sparsely populated areas where fewer primary voters live are lighter, and denser areas are darker.
How Trump and Haley are faring in every precinct
Here’s another way to look at the results. In the maps below, precincts are shaded according to each candidate’s vote share for former President Donald J. Trump and Nikki Haley, the former South Carolina governor.
How Republicans voted in different kinds of areas
This table shows the leading candidate in precincts based on the demographics of those areas.
Note: Margins may not match candidate percentages because of rounding.
Trump and Haley support
Mr. Trump’s strength cuts across many different kinds of areas. His lead is most pronounced in lower-income areas and areas with fewer college-educated voters.
Trump’s South Carolina performance in 2016 compared with 2024
Vote share for Trump in precincts as of Feb. 26 at 4:09 p.m. Eastern.
By education level
By population density.
Each dot in the charts below represents one neighborhood’s precinct. The dots are positioned on the charts based on the percentage of the vote each candidate received in that precinct.
Precincts in …
Lower income areas
Higher income areas.
The margin is tighter in the state’s higher-income areas, as Ms. Haley leads Mr. Trump in a number of these places, including Hilton Head Island, a popular destination for wealthy retirees where she held a rally earlier this week.
Areas with fewer college graduates
Areas with more college graduates.
Mr. Trump is now more than 50 percentage points ahead in areas with fewer college graduates. In areas with more college graduates, Ms. Haley is winning, though her lead is substantially less.
Population density
Rural areas, suburban areas, urban areas.
Rural areas have consistently been pockets of strength for Mr. Trump. He has also won the vote in many suburban precincts, though Ms. Haley leads in cities like Charleston and Columbia and many of their surrounding suburbs.
Strong Biden areas in 2020
Methodology
Higher income areas are precincts where the median household income is $78,000 or more; lower income areas are where the median household income is $40,000 or less. Areas with more college graduates are precincts where more than 40 percent of the population has a college education; areas with fewer college graduates are precincts where less than 15 percent of the population graduated college. The classification of areas as urban, rural or suburban is derived from research by Jed Kolko. Strong Biden areas are precincts where President Biden received more than 50 percent of the two-party vote in the 2020 presidential election.
Election results are from The Associated Press and the South Carolina Election Commission. The Times publishes its own estimates for the number of remaining votes, based on historic turnout data and reporting from results providers. These are only estimates, and they may not be informed by reports from election officials.
See The Times’s South Carolina precinct result map of the 2020 Democratic primary .
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President Biden won Michigan’s Democratic primary but faced opposition over his support for Israel as it wages war in Gaza, with a substantial number of voters casting “uncommitted” ballots as part of a protest movement against him .
Former President Donald Trump was victorious in Michigan’s Republican primary, coasting past Nikki Haley to continue his undefeated primary streak . Haley has said she intends to stay in the race at least through Super Tuesday on March 5.
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Pressure Builds in the West Wing: The presidency has always been a pressure cooker, but some in the Biden administration see wars, age, family stress and another race against Trump combining with unusual force .
Trump’s March to the Nomination: After his overwhelming victory in South Carolina, Trump shows no sign of being shaken from his controlling position in the Republican Party — not in 2024, and not in the foreseeable future.
Gretchen Whitmer’s Electoral Test: The Michigan governor, who has taken a prominent role in President Biden’s re-election campaign, is popular in her state. But will that be enough for her to deliver Michigan for Biden?
The Rise of ‘Ambivalent Voters’: The 2024 presidential election could be decided by the Americans who vacillate between voting and not voting. What do we know about them?
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Grab our percent worksheets to practice calculating the percentage of whole numbers and decimals, finding the percentage increase or decrease, and more. ... fill in the boxes with either the appropriate percentages or numbers. These printable worksheets form a great visual aid for 6th grade and 7th grade students in understanding percentages ...
To find a percentage of a number out of a total, simply enter the values in left side of the calculator with the partial number as the numerator (the value on the top) and the total as the value on the bottom (the denominator). The calculator will calculate percentage value numerically, and show you the same value as represented visually.
Here are a few tips and activities for calculating and finding percents. Make Percents Visual. Percents are perfect for visual representation! There is no better way to do this than using a tape diagram. In fact, if you teach your students to set up a part/whole = %/100 proportion, then a tape diagram is just a picture of that exact proportion ...
pdf, 699.22 KB. Three (incrementally graded) worksheets to help children develop efficient visual mental strategies for finding percentages amounts. Proportion bars are shown to demonstrate how some percentages are the same as easy fractions. A proportion bar is provided for every question.
The number that you need to convert into percentage can be given to you in two ways, fraction and decimal. 1. Percentages and decimals. The decimal format is easier to calculate. Converting a decimal is simple as all you need to do is multiply it with 100. Example: To covert 0.77 to a percent, simply multiply 0.77 by 100, to get a result of 77%.
Percentages Worksheet FREE. Convert each fraction into a percent, then convert the percents into fractions, then solve the word problem. 5th through 7th Grades. View PDF.
Welcome to the percentages math worksheet page where we are 100% committed to providing excellent math worksheets. This page includes Percentages worksheets including calculating percentages of a number, percentage rates, and original amounts and percentage increase and decrease worksheets.. As you probably know, percentages are a special kind of decimal.
K5 Learning offers free worksheets, flashcards and inexpensive workbooks for kids in kindergarten to grade 5. Become a member to access additional content and skip ads. Percents worksheets, including changing decimals to percents and vice versa, finding percentages of numbers and finding how many percent a number is of another number.
To make things simpler for young math students, there's a formula for calculating a percentage: Let's say you want to find the percentage of 50 that 20 represents. Using the formula, you would divide 20 by 50 and then multiply the result by 100, like this: percentage = (20 / 50) x 100. percentage = 0.4 x 100. percentage = 40%.
Our *New* Colour in Percentage 100 Number Square Worksheet is the perfect activity to complement the Visual Representations of Percentages Differentiated Worksheet. Using the same idea, children shade in different percentages of the number square based on the key on the sheet for another simple percentages activity.
These worksheets provide a visual representation of how percentages relate to fractions and decimals.This can be a difficult topic to grasp, so it's best to give your class all the support they need at the beginning.The worksheet features several grids with shaded squares that correspond to a percentage, a fraction and a decimal.The more practice your Year 5 pupils get with these worksheets ...
Our *New* Colour in Percentage 100 Number Square Worksheet is the perfect activity to complement the Visual Representations of Percentages Differentiated Worksheet. Using the same idea, children shade in different percentages of the number square based on the key on the sheet for another simple percentages activity.
Worksheet 1 - You are given a visual shape with section colored in and not so. Worksheet 2 - Tell us the fractional, decimal, and percentage value of each. Answer Keys - These are for all the unlocked materials above. Homework Sheets. After two of these sheets, you should be good to go.
The percentage worksheets have been designed for students in 6th grade, and all the sheets come with an answer sheet. Finding Simple Percentages (1%, 10%, 50% and 100%) These sheets are a great way to start off learning percentages. All the questions involve finding either 1%, 10%, 50% or 100% of different numbers.
The percentage has no measurement. It is a dimensionless number. Percentages worksheets help students to practice and compute the per cent value by multiplying the numeric value of the ratio by 100. In earlier days, computations were made in fractions in multiples of 1/100. Computation with fractions was equivalent to computing percentages.
The Corbettmaths Practice Questions on finding a percentage of an amount.
6rp3c × Description: "This worksheet is designed to help children master the mathematical concept of finding the percent of a number. With 20 diverse, customizable problems, learners will understand how to calculate percentages in various contexts. This resource is a flexible tool that can be converted into flashcards or incorporated into distance learning curriculums, catering to diverse ...
For example, if you want to find 45% of 250, follow these steps: First, we need to find 10% of 250, so we divide it by 10. This equals 25. Next, we need to find 5%, but that's easy, you just half 10% which is 12.5. Finally, we need to find 40%, which is 10% times 4. This equals 100 because it's 25 x 4.
Turn the practice mode up full with our pdf worksheets and convert between fractions, decimals, and percents with imagination and flair. Allow learners in grade 4 through grade 8 to go over the basic formulas for converting numbers in one form into the other. Watch them accomplish a range of tasks including conversions through grids as visual ...
Fraction, Decimal and Percent (Visual) Each worksheet has 12 problems determing the fraction, decimal and percent of the shaded amount. Open PDF. Customize preview open in new window. Select Worksheet. pages Worksheet Answer Key language. Sheet Layout > title Instructions Number of Problems. Due Date. Include standard on Sheet ...
Yes! This percentages of amounts year 6 worksheet has been specifically designed for this topic.The '%' sign stands for per cent, which also means 'out of 100'. For example, 60% results in 60 out of 100. Percentages can be changed into decimals and back. In order to change a percentage into a decimal, you will need to divide by 100, in order to change a decimal into a percentage, a ...
the visual preview, which shows the visual you are working with, a formula bar where you can add visual calculations, the visual matrix, showing the data in the visual. It will show the visual calculations as you add them. To add a visual calculation, type the expression in the formula bar.
The five worksheets cover percentages in multiples of 25%, 10%, 5%, 1% of tens and 1% of any number. Use these worksheets in your maths lessons to help children practise finding percentages of a different amount. ... Year 5 Visual Representations of Percentages Differentiated Worksheets. Converting between Fractions, Decimals & Percentages ...
A 2019 poll by Hill-HarrisX found that 75 percent of people surveyed opposed allowing 17-year-olds to vote; 84 percent opposed allowing 16-year-olds to vote. Students, read the entire article and ...
See results from every precinct and demographic analysis of the vote in the South Carolina G.O.P. primary.
Given the way the annual aggregate limits are structured, it may be prudent to spread your improvements over a few years. If your heating or cooling system is old, and you are considering a new air source heat pump, it is always wise to optimize your attic insulation first, so you don't pay for more heating and cooling than you actually need. . Making these upgrades together in one year ...