Ratio and proportion are essential for solving everyday problems and...

Understanding Ratio and Proportion Ratio and proportion are fundamental concepts in mathematics, especially important for GCSE exams and real-life problem solvi...

Understanding Ratio and Proportion

Ratio and proportion are fundamental concepts in mathematics, especially important for GCSE exams and real-life problem solving. Mastering these topics helps you compare quantities, scale recipes, split costs, and much more.

What Is a Ratio?

A ratio compares two or more quantities, showing how many times one value contains or is contained within the other. Ratios can be written in several ways, such as 3:2, 3 to 2, or as a fraction 3/2.

What Is Proportion?

Proportion refers to the equality of two ratios. If two ratios are equivalent, they are said to be in proportion.

Ratio and proportion are essential for solving everyday problems and...

Solving Ratio Problems

  1. Simplify the ratio: Divide both parts by their highest common factor.
  2. Find missing values: Use equivalent ratios to solve for unknowns.
  3. Apply to real-life scenarios: Use ratios to mix ingredients, share money, or scale quantities.

Solving Proportion Problems

  1. Set up the proportion: Write two ratios as fractions and set them equal to each other.
  2. Cross-multiply: Multiply across the equals sign to form an equation.
  3. Solve for the unknown: Rearrange and calculate the missing value.

Practical Example

Question: A recipe uses 2 eggs for every 150g of flour. How many eggs are needed for 450g of flour?

Solution: Set up the proportion: 2/150 = x/450. Cross-multiply: 2 ร— 450 = 150 ร— x. So, 900 = 150x. Divide both sides by 150: x = 6. Answer: 6 eggs are needed.

Revision Tips

Further Learning

For more practice, review GCSE maths textbooks or use online revision platforms that offer interactive ratio and proportion exercises.

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Last updated: 2025-09-24 09:55 UTC