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If x ≠ 0, x(x^5)^2/x^4 = ?
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29 Nov 2021, 05:55
29 Nov 2021, 05:55
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Question Stats:
92% (00:24) correct
7% (00:25) wrong based on 13 sessions
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If \(x ≠ 0, \frac{x(x^5)^2}{x^4} = ?\)
(A) \(x^5\)
(B) \(x^6\)
(C) \(x^7\)
(D) \(x^8\)
(E) \(x^9\)
(A) \(x^5\)
(B) \(x^6\)
(C) \(x^7\)
(D) \(x^8\)
(E) \(x^9\)
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Re: If x ≠ 0, x(x^5)^2/x^4 = ?
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29 Nov 2021, 06:27
29 Nov 2021, 06:27
1
Carcass wrote:
If \(x ≠ 0, \frac{x(x^5)^2}{x^4} = ?\)
(A) \(x^5\)
(B) \(x^6\)
(C) \(x^7\)
(D) \(x^8\)
(E) \(x^9\)
(A) \(x^5\)
(B) \(x^6\)
(C) \(x^7\)
(D) \(x^8\)
(E) \(x^9\)
\(\frac{x(x^5)^2}{x^4} =\frac{x(x^{10})}{x^4}\) after applying the Power of a Power rule
\( =\frac{x^{11}}{x^4}\) after applying the Product rule
\( =x^7\) after applying the Quotient rule
Answer: C
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Re: If x ≠ 0, x(x^5)^2/x^4 = ? [#permalink]
29 Nov 2021, 06:27
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