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Ratio Worksheets
At Cazoom Math we offer a huge range of ratio worksheets to help children understand this topic. Ratios are used in many aspects of our everyday lives so our question sheets reflect that, allowing children to practice their knowledge with problems involving exchange rates and worded questions. We have ratio worksheets suitable for all levels and abilities, from simplest form equivalent ratios up to more complex ratio problems. Our ratio worksheets contain engaging activities which make the topic of ratios entertaining and enjoyable, and our ratios worksheets are all supplied with answers to check how well your child or pupil is doing.
Best Value for Money - the Unitary Method
Grades: 6th Grade, 7th Grade
Creating Equivalent Ratios (B)
Grades: 6th Grade
Direct Proportion (A)
Grades: 6th Grade, Geometry, IM 1
Equivalence Search (A)
Grades: 6th Grade, 7th Grade
Exchange Rates
Grades: 6th Grade, 7th Grade
Fraction, Percentage and Ratio Problems
Grades: 6th Grade, 7th Grade
Introducing Ratio
Grades: 6th Grade, 7th Grade
Ratio - Difference Known
Grades: 6th Grade, 7th Grade
Ratio - Using Bar Models (A)
Grades: 6th Grade
Ratio - Using Bar Models (B)
Grades: 6th Grade
Ratio and Fractions
Grades: 6th Grade, 7th Grade
Ratio Reasoning Problems (A)
Grades: 6th Grade, 7th Grade
Ratio Reasoning Problems (B)
Grades: 6th Grade, 7th Grade
Ratio- One Amount Known
Grades: 6th Grade, 7th Grade
Ratios 1:n and n:1
Grades: 6th Grade, 7th Grade
Ratios and Proportions Synthesis
Grades: 6th Grade, 7th Grade
Representing Ratios with Tape Diagrams
Grades: 6th Grade, 7th Grade
Simplifying Ratios
Grades: 6th Grade
Using Ratio Notation
Grades: 6th Grade, 7th Grade
Writing Ratios (A)
Grades: 6th Grade
Writing Ratios (B)
Grades: 6th Grade
Changing Ratios
Grades: 7th Grade
Creating Equivalent Ratios (A)
Grades: 7th Grade
Drawing Conversion Graphs
Grades: 7th Grade, 8th Grade
Express One Number as a Percentage of Another
Grades: 7th Grade
Factory and Worker Proportion Problems
Grades: 7th Grade, Algebra I, IM 1
Forming Equations from Ratios (A)
Grades: 7th Grade, Algebra I
Ratios and Coordinates
Grades: Geometry, IM 1
DOWNLOAD PDF RATIO WORKSHEETS
Our ratio worksheets are available to download and print, and can either be used in the classroom or to support children’s learning at home.
We have worksheets available to cover all aspects of ratios in the curriculum. Our ratio worksheets present all the information they need to know in a concise, easy to understand format and provide plenty of opportunities to apply their knowledge. Using Cazoom Math’s ratio worksheets will help boost students’ confidence at using ratios and prepare them for any ratio problem they might come across.
Explanation of Ratios
Ratios are used in many aspects of our everyday lives.
They tell us that two variables are proportional to each other, and are used in cooking, gambling, currency exchange and more. For this reason, it is important to make sure students have a thorough understanding of this topic by using ratio worksheets.
The Everyday Uses of Ratios
It is highly likely that you will be using and calculating ratios in your everyday life without even realizing it.
When following a recipe, the ingredients will all be proportional to each other. So, if you are baking a cake the recipe advises using 100g of butter and 300g of flour, the ratio between those two ingredients is 1:3. Knowing this ratio, you can easily scale the amounts of ingredients up or down to adapt to the quantity of cake required, ensuring that the end product will still be the same quality and consistency.
Application of Ratios
In scientific disciplines, particularly chemistry, ratios are extremely important.
Different substances can react in different ways depending on the ratio of one to another, so it could potentially pose a safety risk if researchers did not use proper ratios. If there is too much of one substance in a mixture, toxic gases could be released, so they must understand how ratios work and measure carefully according to this proportion.
What is equivalent ratio?
If two ratios when simplified have the same value, they are called equivalent ratios. Basically, equivalent ratios make the same comparison of numbers, and can be expressed as a multiple of the other.
Examples of equivalent ratios:
1 : 2 : 4 : 8 : 16
10 : 20 : 40 : 80
0,25 : 0,5 : 1:2