Calculus with Applications (10th Edition)

Published by Pearson
ISBN 10: 0321749006
ISBN 13: 978-0-32174-900-0

Chapter 13 - The Trigonometric Functions - 13.1 Definitions of the Trigonometric Functions - 13.1 Exercises - Page 678: 21

Answer

$+,+,+,+,+$

Work Step by Step

- In th first quadrant where $\theta \in [0,\frac{\pi}{2}]$, the sine and cosine are both positive. - Since tangent is the ratio of sine to cosine, the tangent is positive in the first quadrant. - Since cotangent is $1$ over tangent, the cotangent is positive in the first quadrant. - Since secant is $1$ over cosine, the secant is positive in the first quadrant. - Since cosecant is $1$ over sine, the cosecant is positive in the first quadrant.
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