Question

A fruit basket contained 12 red apples, 6 green apples, 3 pineapples, and 7 oranges. In simplest form, write the ratio of green apples to pineapples AND explain the context of the ratio.

a) The ratio of green apples to pineapples is 2:1. This means there are twice as many green apples as pineapples in the basket.
b) The ratio of green apples to pineapples is 4:2. This means there are four times as many green apples as pineapples in the basket.
c) The ratio of green apples to pineapples is 6:3. This means there are six times as many green apples as pineapples in the basket.
d) The ratio of green apples to pineapples is 1:2. This means there are half as many green apples as pineapples in the basket

Answer 1

The simplest form of the ratio of green apples to pineapples in the fruit basket is 2:1, meaning there are twice as many green apples as pineapples.

Step-by-step explanation:

The question asks about the ratio of green apples to pineapples in a fruit basket. To find the ratio in simplest form, we divide the number of each kind of fruit by the greatest common divisor of the two quantities. In this case, the basket contains 6 green apples and 3 pineapples.

The greatest common divisor of 6 and 3 is 3. Dividing both numbers by 3, the ratio of green apples to pineapples simplifies to 2:1. This means that for every 2 green apples in the basket, there is 1 pineapple. Therefore, there are twice as many green apples as there are pineapples in the basket.

Option (a) is correct: The ratio of green apples to pineapples is 2:1. This means there are twice as many green apples as pineapples in the basket.