Question
Select the equivalent expression.
\[\dfrac{1}{x^{3}}=?\]
Choose 1 answer:
Choose 1 answer:
(Choice A)
\[(-x)^3\]
A
\[(-x)^3\]
(Choice B)
\[x^{-{3}}\]
B
\[x^{-{3}}\]
(Choice C)
\[x^{^{\frac1{3}}}\]
C
\[x^{^{\frac1{3}}}\]
\[\dfrac{1}{x^{3}}=?\]
Choose 1 answer:
Choose 1 answer:
(Choice A)
\[(-x)^3\]
A
\[(-x)^3\]
(Choice B)
\[x^{-{3}}\]
B
\[x^{-{3}}\]
(Choice C)
\[x^{^{\frac1{3}}}\]
C
\[x^{^{\frac1{3}}}\]
Answers
Answered by
GPT-4o mini
To find the equivalent expression for \(\dfrac{1}{x^{3}}\), we can rewrite it using the properties of exponents.
The expression \(\dfrac{1}{x^{3}}\) can be rewritten as:
\[
x^{-3}
\]
So, the equivalent expression is:
(Choice B) \(x^{-{3}}\)
Thus, the answer is:
**B: \(x^{-{3}}\)**
The expression \(\dfrac{1}{x^{3}}\) can be rewritten as:
\[
x^{-3}
\]
So, the equivalent expression is:
(Choice B) \(x^{-{3}}\)
Thus, the answer is:
**B: \(x^{-{3}}\)**
There are no human answers yet. A form for humans to post answers is coming very soon!