4. Find the value of cos (A+B) for A terminating in quadrant III and B terminating in quadrant IV where sin A= -1/3 and cos B= 2/5. GLE OF ELEVATION AND ANGLE OF DEPRESSION.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.6: Additional Trigonometric Graphs
Problem 61E
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Help me number 4pls.
Other Trigonometric Functions
Sin (A + B) = Sin A cos B + Sin B cos A
Sin (A- B) = Sin A Cos B - sinB cos A
ios (A + B) = cos A Cos B - sin A Sin B
Cas (A-B) = cos A Cos B + sin A sin B
Sin 20 = 2 sin & Cas &
Cos 24 = Ces* - Sin+
Tan A + Tan B
Tun (A+ B) =
|- Tan A Tan B
2 Tant
Tan 2+ =
|- Tan' 4
Transcribed Image Text:Other Trigonometric Functions Sin (A + B) = Sin A cos B + Sin B cos A Sin (A- B) = Sin A Cos B - sinB cos A ios (A + B) = cos A Cos B - sin A Sin B Cas (A-B) = cos A Cos B + sin A sin B Sin 20 = 2 sin & Cas & Cos 24 = Ces* - Sin+ Tan A + Tan B Tun (A+ B) = |- Tan A Tan B 2 Tant Tan 2+ = |- Tan' 4
IV. Find tan (A+B).
3. If cos e = -5/13 and 0 terminates in the second quadrant, determine sin 20.
4. Find the value of cos (A+B) for A terminating in quadrant III and B terminating in quadrant IV
where sin A= -1/3 and cos B= 2/5.
ANGLE OF ELEVATION AND ANGLE OF DEPRESSION.
Transcribed Image Text:IV. Find tan (A+B). 3. If cos e = -5/13 and 0 terminates in the second quadrant, determine sin 20. 4. Find the value of cos (A+B) for A terminating in quadrant III and B terminating in quadrant IV where sin A= -1/3 and cos B= 2/5. ANGLE OF ELEVATION AND ANGLE OF DEPRESSION.
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