Question

Q:14 which expression is equivalent to m-4/m+4 divided by (m+2)

Answer 1

Answer is the first option

Answer 2

Answer:

Option A is correct

The only expressions that is equivalent to $\frac{m-4}{m+4} \div (m+2)$ is, $\frac{(m-4)}{(m+4)(m+2)}$

Step-by-step explanation:

$\frac{m-4}{m+4} \div (m+2)$

here, Dividend= $\frac{m-4}{m+4}$ and divsior is: (m+2)

Dividend states that the total number/expression which we are dividing ,

Divisor states that the number by which the dividend is being divided.

Use: $a \div b = \frac{a}{b}$

Here, a = $\frac{m-4}{m+4}$ and b= (m+2)

then,

$\frac{m-4}{m+4} \div (m+2)$ = $\frac{(m-4)}{(m+4)\cdot(m+2)}$

Therefore, the only expressions which is equivalent to $\frac{m-4}{m+4} \div (m+2)$ is, $\frac{(m-4)}{(m+4)(m+2)}$