Question

Factor. 4m6−16p10 (2m3−4p5)(2m3+4p5) (2m3−4p5)2 (2m3−4p5)(2m3−4p5) (2m3+4p5)2

Answer 1

I think the answer is
8(3m-80p×(6m-20p)^3×(6m+20p)^2)

Answer 2

Answer:

$\text{The factored form is }(2m^3-4p^5)(2m^3+4p^5)$

Step-by-step explanation:

$\text{Given the expression }4m^6−16p^{10}$

we have to factor the above expression.

$4m^6-16p^{10}$

$(2m^3)^2-(4p^5)^2$

Using the identity

$a^2-b^2=(a-b)(a+b)$

$\text{Put }a=2m^3, b=4p^5$

$(2m^3)^2-(4p^5)^2=(2m^3-4p^5)(2m^3+4p^5)$

which is required factored form.

Option 1 is correct.