Question

What is the denominator of the simplified expression? (2n/6n+4)(3n+2/3n-2)

Answer 1

Answer : The denominator of the simplified expression is, (3n-2)

Step-by-step explanation :

The given expression is:

`\left((2n)/(6n+4)\right)\left((3n+2)/(3n-2)\right)`

Now we are multiplying numerator.

`(2n(3n+2))/((6n+4)(3n-2))`

`(6n^2+4n)/((6n+4)(3n-2))`

Now we are taking common 'n' in numerator.

`(n(6n+4))/((6n+4)(3n-2))`

Now we are cancelling the term (6n+4), we get:

`(n)/((3n-2))`

In this expression:

Numerator = n

Denominator = (3n-2)

Therefore, the denominator of the simplified expression is, (3n-2)

Answer 2

the denominator of the expression is 3n-2