Question

Verify the identity.\\ \frac{\cos^2t}{\sin t} = \csc t - \sin t\\ To verify the identity, start with the more complicated side and transform it to look like the other side. Choose the\ncorrect transformations and transform the expression at each step.\\ \frac{\cos^2t}{\sin t} = \frac{\boxed{}}{\sin t}\\ = \boxed{}\\ (Do not simplify.)\\ = \boxed{}\\ = \csc t - \sin t

          Verify the identity.\\
\frac{\cos^2t}{\sin t} = \csc t - \sin t\\
To verify the identity, start with the more complicated side and transform it to look like the other side. Choose the\ncorrect transformations and transform the expression at each step.\\
\frac{\cos^2t}{\sin t} = \frac{\boxed{}}{\sin t}\\
= \boxed{}\\
(Do not simplify.)\\
= \boxed{}\\
= \csc t - \sin t

Verify the identity.

(cos^2t)/(sint) = csct - sint

To verify the identity, start with the more complicated side and transform it to look like the other side. Choose thetransformations and transform the expression at each step.

(cos^2t)/(sint) = ()/(sint)

=

(Do not simplify.)

=

= csct - sint

Added by Kelsey H.

Precalculus with Limits

Ron Larson 2nd Edition

Instant Answer

Solved by Expert Oswaldo Jiménez

06/06/2022

Step 1

Step 1: Start with the given expression cos^2(t) csc(t) sin(t) Show more…

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will thumbs up if correct explain the steps as you solve Verify the identity cos^2(t) csc(t) sin(t) To verify the identity, start with the more complicated side and transform it to look like the other side. Choose the correct transformations and transform the expression at each step. cos^2(t) sin(t) / sin(t) Do not simplify.