Question

Factorize : 3m - 3n + pm - pn
( p - 3 ) ( m - n )
( p + 3 ) ( m - n )
( 3 - p ) ( n - m )
( p - 3 ) ( m + n )

Answer 1

Answer:

(97). < answer I'd there

Answer 2

According to the question as we have to simplify the given expression,

$3m - 3n + pm - pn$

Now by taking 3 as common, we will get

$=>$$3 ( m - n ) + pm - pn$

After that by taking 'p' as a common term, we get

$=> 3 ( m - n ) + p ( m - n )$

The above expression is written as,

$=> ( 3 + p ) ( m - n )$

It is written as

$( p + 3 ) ( m - n )$

Hence, by factorizing $3m - 3n + pm - pn$ we get $( p + 3 ) ( m - n )$

So, option b is the correct answer.