Question

I NEED IMMEDIATE HELP!!

Answer 1

Answer:

(A) $(3x-5)(3x-5)$

Step-by-step explanation:

Perfect-square trinomials have this form:

$a^2x^2 \± 2ab + b^2$

And can be expressed as a squared binomial:

$(ax \± b)^2$

Which is the same as: $(ax+b)(ax+b)$ or  $(ax-b)(ax-b)$

You can observe that $(3x-5)(3x-5)$ (Shown in the option A) matches with the form $(ax-b)(ax-b)$, therefore, it will result in a perfect square trinomimal.

You can verify this by applyin Distributive property. Then:

$(3x-5)(3x-5)=\\=3^2x^2+(3x)(-5)+(3x)(-5)+5^2\\=9x^2-15x-15x+25\\=9x^2-30x+25$

The result is a perfect square trinomial.

Answer 2

It A because the two mirror each other so you can simplify them to (3x−5)^2.