Question

Natasha has 13 apples.Some apples are red and some are green.She has more red apples than green apples.How many red apples and how many green apples could she have?

Answer 1

Natasha could have 9 red apples and 4 green apples, or 10 red apples and 3 green apples.

Step-by-step explanation:

To determine the number of red and green apples Natasha could have, we need to consider the given information. Natasha has a total of 13 apples, and she has more red apples than green apples.

Let's assume that Natasha has r red apples and g green apples. We know that r + g = 13, since she has a total of 13 apples.

Given that she has more red apples than green apples, we can say that r > g.

Now, we need to find the possible values of r and g that satisfy these conditions. We can use trial and error to find the values that work:

• If r = 9 and g = 4, then the statement r > g is true and r + g = 13 is also true. Therefore, Natasha could have 9 red apples and 4 green apples.
• If r = 10 and g = 3, then the statement r > g is true and r + g = 13 is also true. Therefore, Natasha could have 10 red apples and 3 green apples.
• If r = 11 and g = 2, then the statement r > g is true, but r + g = 13 is not true. Therefore, Natasha cannot have 11 red apples and 2 green apples.

Based on our analysis, Natasha could have either 9 red apples and 4 green apples, or 10 red apples and 3 green apples.

Answer 2

Answers vary,
The possible answers can be:
1,2,3,4,5, and 6