Question

write five pairs of integers (a, b), such that a/b=-3. (one such pair is -12,4)​

Answer 1

Answer:

-3 /1 is the answer

Step-by-step explanation:

because there given that only

Answer 2

The five pairs of integers such that a/b = -3 is (-3, 1), (-6, 2), (-9, 3),

(-15, 5), and (-18, 6).

Given:

a/b = -3, where a and b are integers.

To Find:

Five pairs of integers (a, b), such that a/b = -3.

Solution:

We are given that  a/b = -3, where a and b are integers.

⇒ a = -3b.

To find five pairs of integers (a, b), such that the above condition is valid, we will substitute different values of b and find their corresponding value of a.

For b = 1, a = -3(1) = -3

⇒ (a, b) = (-3, 1)

For b = 2, a = -3(2) = -6

⇒ (a, b) = (-6, 2)

For b = 3, a = -3(3) = -9

⇒ (a, b) = (-9, 3)

For b = 5, a = -3(5) = -15

⇒ (a, b) = (-15, 5)

For b = 6, a = -3(6) = -18

⇒ (a, b) = (-18, 6)

Hence, the five pairs of integers such that a/b = -3 is (-3, 1), (-6, 2), (-9, 3), (-15, 5), and (-18, 6).

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