How do you multiply $(x^{5} + 3) (x^{5} - 3)$ $(x^5+3)(x^5-3)$ ?

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How do you multiply $(x^{5} + 3) (x^{5} - 3)$ $(x^5+3)(x^5-3)$ ?

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Answer 1 · 2018-06-27T17:29:20

$x^{10} - 9$ $x^10-9$

Explanation:

$(x^{5} + 3) (x^{5} - 3)$ $(x^5 + 3)(x^5 - 3)$
First multiply $x^{5}$ $x^5$ by $x^{5}$ $x^5$ to get $x^{10}$ $x^10$
Second, multiply $x^{5}$ $x^5$ by $- 3$ $-3$ to get $- 3 (x^{5})$ $-3(x^5)$
Third,multiply $x^{5}$ $x^5$ by $3$ $3$ to get $3 (x^{5})$ $3(x^5)$
Last, multiply $3$ $3$ by $- 3$ $-3$ to get $- 9$ $-9$
Add them all together to get $x^{10} - 9$ $x^10-9$

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How do you multiply $(x^{5} + 3) (x^{5} - 3)$ $(x^5+3)(x^5-3)$ ?

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How do you multiply $(x^{5} + 3) (x^{5} - 3)$ $(x^5+3)(x^5-3)$ ?