Ratio Tables Worksheets Word Problems

📆 Updated: 1 Jan 1970
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🔖 Category: Word

Ratio tables are a valuable tool for understanding relationships between numbers. Whether you are a math teacher searching for resources to engage your students or a parent seeking additional practice for your child, ratio table worksheets can provide an ideal solution. These worksheets are designed to help learners grasp the concept of ratios through word problems, allowing them to apply their math skills to real-life scenarios.



Table of Images 👆

  1. 7th Grade Math Word Problems
  2. Division Word Problems Worksheets
  3. 5th Grade Math Worksheets Graphs
  4. Equivalent Ratios Worksheets
  5. Fraction Decimal Percent Worksheet
  6. 4th Grade Math Word Problems
  7. Equivalent Fractions Worksheets 6th Grade Math
  8. Multiplication Worksheets 1 Times Tables
7th Grade Math Word Problems
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Division Word Problems Worksheets
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5th Grade Math Worksheets Graphs
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Equivalent Ratios Worksheets
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Fraction Decimal Percent Worksheet
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4th Grade Math Word Problems
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Equivalent Fractions Worksheets 6th Grade Math
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Multiplication Worksheets 1 Times Tables
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Tom is making fruit salad. He needs 2 apples for every 3 oranges. If he wants to use 9 oranges, how many apples does Tom need?

Tom needs 6 apples for 9 oranges if he needs 2 apples for every 3 oranges.

A recipe for chocolate chip cookies requires 1 cup of sugar for every 2 cups of flour. How much sugar is needed if you have 6 cups of flour?

If the recipe requires 1 cup of sugar for every 2 cups of flour, then for 6 cups of flour, you would need 3 cups of sugar.

A construction company can build 3 houses in 8 months. How many houses can they build in 15 months?

If a construction company can build 3 houses in 8 months, then in 15 months they would be able to build 3 houses in 8/15 of the time, which simplifies to 2 houses in 15 months.

The ratio of boys to girls in a class is 5:3. If there are 35 boys, how many girls are there?

If the ratio of boys to girls is 5:3 and there are 35 boys, then the total number of girls in the class can be calculated by setting up the ratio proportionally. Since the ratio of boys to girls is 5:3, the total ratio can be seen as 5+3=8, where the girls represent 3 parts out of 8 total parts. By using this proportion, we find that if 35 boys represent 5 parts of the ratio, then 3 parts represent (35/5)*3 = 21 girls in the class.

A car travels 300 miles in 4 hours. At the same speed, how far can it travel in 10 hours?

At the same speed, a car can travel 750 miles in 10 hours. This is calculated by multiplying the speed of 300 miles in 4 hours by 10 hours, resulting in a distance of 750 miles.

A bag contains blue, green, and red marbles in the ratio of 5:3:2. If there are a total of 80 marbles, how many are green?

If the marbles are in the ratio 5:3:2, then the total number of parts is 5+3+2 = 10 parts. Since there are 80 marbles in total, each part corresponds to 80/10 = 8 marbles. Therefore, the number of green marbles is 3 parts * 8 marbles/part = 24 green marbles.

A tank can hold 12 liters of water for every 4 minutes. How much water can it hold in 10 minutes?

In 10 minutes, the tank can hold 30 liters of water.

A group of friends share a pizza. If the pizza is divided into 8 equal slices and there are 4 friends, how many slices does each friend get?

Each friend would get 2 slices of pizza.

In a chemistry experiment, the ratio of vinegar to water in a solution is 2:5. If there are 10 milliliters of vinegar, how much water is needed?

To maintain the 2:5 ratio, for every 2 parts of vinegar, there should be 5 parts of water. Since there are 10 milliliters of vinegar, the corresponding amount of water needed can be calculated by setting up a proportion: 2/5 = 10/x. Solving for x, the amount of water needed would be 25 milliliters.

Sally is planning a road trip. Her car can travel 40 miles on 2 gallons of gas. How far can she travel on 5 gallons of gas?

Sally can travel 100 miles on 5 gallons of gas.

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