Complete the steps by applying trig identities to show that the left hand side of the equation is oquivalent to the right hand side. col Steps: 1-sind cot = sin"

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.3: The Addition And Subtraction Formulas
Problem 80E
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3:55 )
A A A
@ * * 24%
illeenisd.schoology.com
13
4 of 5
Complete the steps by applying trig identities to show that the left hand side of the equation is equivalent to the right hand side.
1-sin= sin? z
cot
Steps:
1-nin?
cot
2 r
= sin?
- 1
: (1– sin' z) – sin² z
cs'e sin a
cos cOS
# cus z. sins
cas
1 csc - 1
cos
cut
cos z
sa (sin r-cas'
s r+sin r
sin a
: COS E+ sin z
SI
cos I
1 cos +
H cos r+
%23
sinz
i -1
cus
sin
CUs z
cos z
: SU
sin a
Next
+
II
Transcribed Image Text:3:55 ) A A A @ * * 24% illeenisd.schoology.com 13 4 of 5 Complete the steps by applying trig identities to show that the left hand side of the equation is equivalent to the right hand side. 1-sin= sin? z cot Steps: 1-nin? cot 2 r = sin? - 1 : (1– sin' z) – sin² z cs'e sin a cos cOS # cus z. sins cas 1 csc - 1 cos cut cos z sa (sin r-cas' s r+sin r sin a : COS E+ sin z SI cos I 1 cos + H cos r+ %23 sinz i -1 cus sin CUs z cos z : SU sin a Next + II
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