Multiply.
-$\left(x^{6}+6\right)\left(x^{6}-6\right)$
A) $x^{12}-36$
B) $x^{12}+12 x^{6}-36$
C) $x^{12}-12 x^{6}-36$
D) $x^{12}+36$

Name: Multiply. -$\left(x^{6}+6\right)\left(x^{6}-6\right)$ A) $x^{12}-36$ B) $x^{12}+12 x^{6}-36$ C) $x^{12}-12 x^{6}-36$ D) $x^{12}+36$
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Question

Quizplus · Accepted Answer

This is an application of the difference of squares formula, $a^2 - b^2 = (a + b)(a - b)$, where $a = x^6$ and $b = 6$, resulting in $x^{12} - 36$.

Multiply - (x6+6)(x6−6)\left(x^{6}+6\right)\left(x^{6}-6\right)(x6+6)(x6−6) A) x12−36x^{12}-36x12−36 B) x12+12x6−36x^{12}+12 x^{6}-36x12+12x6−36 C) x12−12x6−36x^{12}-12 x^{6}-36x12−12x6−36 D) x12+36x^{12}+36x12+36

Multiply
- $\left(x^{6}+6\right)\left(x^{6}-6\right)$ A) $x^{12}-36$ B) $x^{12}+12 x^{6}-36$ C) $x^{12}-12 x^{6}-36$ D) $x^{12}+36$