two positive integers are 3 units apart on a number line. their product is 108. which equation can be used…

two positive integers are 3 units apart on a number line. their product is 108. which equation can be used to solve for m, the greater integer? o m(m - 3)=108 o m(m + 3)=108 o (m + 3)(m - 3)=108 o (m - 12)(m - 9)=108

two positive integers are 3 units apart on a number line. their product is 108. which equation can be used to solve for m, the greater integer? o m(m - 3)=108 o m(m + 3)=108 o (m + 3)(m - 3)=108 o (m - 12)(m - 9)=108

Answer

Explanation:

Step1: Define the smaller integer

Let the greater integer be $m$. Since the two positive - integers are 3 units apart, the smaller integer is $m - 3$.

Step2: Set up the product equation

The product of the two integers is 108. So, we multiply the two integers together: $m\times(m - 3)=108$, which can be written as $m(m - 3)=108$.

Answer:

A. $m(m - 3)=108$