Question

Factorize m² (m-n) - mn (n-m)

Please help me​

Answer 1

$= m² (m-n) - mn (n-m)$

$= {m}^{3} - {m}^{2}n - m {n}^{2} - {m}^{2}n$

Answer 2

Answer:

Hence required result will be  m² (m-n) - mn (n-m)=$m^{3} -m^{2} n-mn^{2} +m^{2} n$

Step-by-step explanation:

In accordance with the information provided in the question,

Given the data in question  m² (m-n) - mn (n-m)

We have to factorize the above equation

We are solving in the following way

As we get,

$m^{2} (m-n)-mn(n-m)$

The product of negative sign  multiply with  negative sign will make positive result

Example (-)(-)=(+)

$m^{2} \times m-m^{2} \times n-mn\times n+mn\times m\\m^{2} \times m-m^{2} n-mn^{2} +m^{2} n\\m^{3} -m^{2} n-mn^{2} +m^{2} n$

Hence required result will be  m² (m-n) - mn (n-m)=$m^{3} -m^{2} n-mn^{2} +m^{2} n$