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Refer to the table below if needed. Second Quadrant Third Quadrant Fourth Quadrant sin(180° -e) = sine sin(e - 180°) = - sine sin(360. -e) - sing = - cos(180° -e) = - cose cos(e - 180°) = - cose cos(360° -e) = cose %3D tan(180° -e) = - tane tan(e - 180°) = tane tan(360° -e) = - tane cot(1800 -e) = - cote cot(e - 180°) = cote cot(360° -e) = - cote %3D sec(180° -e) = - sece sec(e - 180°) = - sece sec(360° -e) = sece csc(180° -e) = csce csc(e - 180°) = - csce csc(360° -e) = - csce %3D Given that sine = 3/5 ande lies in quadrant II, find the following value. Csce 5/3 4/5 5/4

Refer to the table below if needed. Second Quadrant Third Quadrant Fourth Quadrant sin(180° -e) = sine sin(e - 180°) = - sine sin(360. -e) - sing = - cos(180° -e) = - cose cos(e - 180°) = - cose cos(360° -e) = cose %3D tan(180° -e) = - tane tan(e - 180°) = tane tan(360° -e) = - tane cot(1800 -e) = - cote cot(e - 180°) = cote cot(360° -e) = - cote %3D sec(180° -e) = - sece sec(e - 180°) = - sece sec(360° -e) = sece csc(180° -e) = csce csc(e - 180°) = - csce csc(360° -e) = - csce %3D Given that sine = 3/5 ande lies in quadrant II, find the following value. Csce 5/3 4/5 5/4

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.6: Additional Trigonometric Graphs
Problem 62E
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Refer to the table below if needed. Second Quadrant Third Quadrant Fourth Quadrant sin(180° -e) = sine sin(e - 180°) = - sine sin(360. -e) = - sine cos(1800 -e) = - cose cos(e - 180°) = cose cos(360° -e) = cose tan(180° -e) = - tane tan(e - 180°) = tane tan(360• -e) = - tane cot(180° -e) = - cote cot(e - 180°) = cote cot(360° -e) = - cote sec(180° -e) = - sece sec(e - 180°) = - sece sec(360° -e) = sece csc(180° -e) = csce csc(e - 180°) = - csce csc(360° -e) = - csce Given that sine 3/5 ande lies in quadrant II, find the following value. CSce 5/3 4/5 5/4
Transcribed Image Text:Refer to the table below if needed. Second Quadrant Third Quadrant Fourth Quadrant sin(180° -e) = sine sin(e - 180°) = - sine sin(360. -e) = - sine cos(1800 -e) = - cose cos(e - 180°) = cose cos(360° -e) = cose tan(180° -e) = - tane tan(e - 180°) = tane tan(360• -e) = - tane cot(180° -e) = - cote cot(e - 180°) = cote cot(360° -e) = - cote sec(180° -e) = - sece sec(e - 180°) = - sece sec(360° -e) = sece csc(180° -e) = csce csc(e - 180°) = - csce csc(360° -e) = - csce Given that sine 3/5 ande lies in quadrant II, find the following value. CSce 5/3 4/5 5/4
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