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If 3 < x < 9, and – 4< y < 6, which of the following best describes x + y? – 1 < x + y < 11 – 1 < x + y < 15 9 < x + y < 11 5 < x + y < 9 None of these

Question

If 3 < x < 9, and – 4< y < 6, which of the following best describes x + y?

– 1 < x + y < 11

– 1 < x + y < 15

9 < x + y < 11

5 < x + y < 9

None of these

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Solution

The question is asking for the possible range of the sum of x and y given the ranges of x and y individually.

Step 1: Identify the minimum and maximum values for x and y. The minimum value for x is 3 and the maximum value is 9. The minimum value for y is -4 and the maximum value is 6.

Step 2: Add the minimum values and the maximum values. The minimum possible value for x + y is 3 + (-4) = -1. The maximum possible value for x + y is 9 + 6 = 15.

Step 3: Compare these values to the options given. The only option that includes all possible values for x + y from -1 to 15 is "-1 < x + y < 15".

So, the answer is "-1 < x + y < 15".

This problem has been solved

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