How do you simplify the following expression $(- 7 y) (- 4 y^{5})$ $(-7y)(-4y^5)$ ?

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How do you simplify the following expression $(- 7 y) (- 4 y^{5})$ $(-7y)(-4y^5)$ ?

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Answer 1 · 2016-12-04T17:00:43

$+ 28 y^{6}$ $+28y^6$

Explanation:

Simplying the given product is determined by multiplying the
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numbers and applying exponential property of multiplication.
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Multiplication of powers:
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$a^{n} \times a^{m} = a^{n + m}$ $a^n xx a^m = a^(n+m)$
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$(- 7 y) (- 4 y^{5})$ $(-7y)(-4y^5)$
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$= (- 7 \times - 4) (y \times y^{5})$ $=(-7xx-4)(yxxy^5)$
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$= (- 7 \times - 4) (y^{1} \times y^{5})$ $=(-7xx-4)(y^(color(red)1)xxy^5)$
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$= + 28 y^{6}$ $=+28y^6$

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How do you simplify the following expression $(- 7 y) (- 4 y^{5})$ $(-7y)(-4y^5)$ ?

1 Answer

Explanation:

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How do you simplify the following expression (-7y)(-4y^5)(−7y)(−4y5)(-7y)(-4y^5)?

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Explanation:

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How do you simplify the following expression $(- 7 y) (- 4 y^{5})$ $(-7y)(-4y^5)$ ?