How can u simplify this expression...?

Question

(x(1-2x)^(-3/2))+((1-2x)^2) ?

Answer 1

=  (x(1-2x)^(-3/2)) + (1-2x)²

=  x / (1 - 2x)^3/2   +   (1 - 2x)²    (now take a common denominator).

=  [x  +  (1 - 2x)^3/2 * (1 - 2x)² ]/ (1 -2x)^3/2

=  [x  +  (1 - 2x)^7/2] / (1 - 2x)^3/2  

Answer 2

Remember x^-a = 1/(x^a)

so (1-2x)^(-3/2)= 1/(1-2x)^(3/2)

Now (1-2x)^(3/2)=sqrt (1-2x)^3, since sqrt x^2 =x then sqrt x^3=xsqrtx therefore  

sqrt[(1-2x)^3]= (1-2x)*sqrt(1-2x)

First term is x/[(1-2x)*sqrt(1-2x)]

Find common denominator: [(1-2x)*sqrt(1-2x)]

Now we have:

[x+(1-2x)^2[(1-2x)*sqrt(1-2x)]]/[(1-2x... which is worst

Answer is no it is already simple