The expression (c^2d^2)^-(1)/(3) equals (1)/(c^rd^s) where r, the exponent of c, is: s, the expo

Name: The expression (c^2d^2)^-(1)/(3) equals (1)/(c^rd^s) where r, the exponent of c, is: s, the exponent of d, is:
Uploaded: 2020-03-04T20:34:21-08:00
Duration: 52 s
Channel: Elizabeth Xu
Description: The expression (c^2d^2)^-(1)/(3) equals (1)/(c^rd^s) where r, the exponent of c, is: s, the exponent of d, is:

Step 1: Rewrite the expression (c^2d^2) > 3 as c^2 * d^2 > 3.

Question

The expression \((c^2d^2)^{-\frac{1}{3}}\) equals \frac{1}{c^rd^s} where r, the exponent of c, is: s, the exponent of d, is:

          The expression \((c^2d^2)^{-\frac{1}{3}}\) equals \frac{1}{c^rd^s} where r, the exponent of c, is: s, the exponent of d, is:

The expression (c^2d^2)^-(1)/(3) equals (1)/(c^rd^s) where r, the exponent of c, is: s, the exponent of d, is:

Added by Laurie W.

Precalculus with Limits

Ron Larson 2nd Edition

Instant Answer

Solved by Expert Elizabeth Xu

03/04/2020

Step 1

Step 1: Rewrite the expression (c^2d^2) > 3 as c^2 * d^2 > 3. Show more…

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Please help quickly. Thank you so much. The expression (c^2d^2) > 3 1 equals where c^r * d^s r, the exponent of c, is: s, the exponent of d, is:

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The expression \((c^2d^2)^{-\frac{1}{3}}\) equals \frac{1}{c^rd^s} where r, the exponent of c, is: s, the exponent of d, is:

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