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In a mixture of two types of nuts, if the ratio of type A to type B is 2:3, what

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Question: In a mixture of two types of nuts, if the ratio of type A to type B is 2:3, what fraction of the mixture is type A?

Options:

  1. 2/5
  2. 3/5
  3. 2/3
  4. 3/2

Correct Answer: 2/5

Solution: 

Total parts = 2 + 3 = 5. Fraction of type A = 2/5.

In a mixture of two types of nuts, if the ratio of type A to type B is 2:3, what

Practice Questions

Q1
In a mixture of two types of nuts, if the ratio of type A to type B is 2:3, what fraction of the mixture is type A?
  1. 2/5
  2. 3/5
  3. 2/3
  4. 3/2

Questions & Step-by-Step Solutions

In a mixture of two types of nuts, if the ratio of type A to type B is 2:3, what fraction of the mixture is type A?
  • Step 1: Identify the ratio of type A to type B, which is given as 2:3.
  • Step 2: Add the parts of the ratio together: 2 (for type A) + 3 (for type B) = 5 total parts.
  • Step 3: To find the fraction of the mixture that is type A, take the part for type A (which is 2) and divide it by the total parts (which is 5).
  • Step 4: Write the fraction: Fraction of type A = 2/5.
  • Ratios and Fractions – Understanding how to convert a ratio into a fraction of a whole.
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