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Simplify the expression: cos^2(pi-x)/sqrt1-sin^2(x) A. Tan(x) B. Cos(x) tan(x) C. Cos(x) cot(x) D. Sin(x) tan(x)
asked
Sep 15, 2017
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Simplify the expression:
cos^2(pi-x)/sqrt1-sin^2(x)
A. Tan(x)
B. Cos(x) tan(x)
C. Cos(x) cot(x)
D. Sin(x) tan(x)
Mathematics
high-school
TexasEngineer
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TexasEngineer
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2
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1
vote
formula
cos(pi - x) = -cos(x)
cos^2(x) + sin^2(x) = 1
i think you mean this
cos^2(pi-x) / sqrt[ 1-sin^2(x) ]
= cos^2(x) / sqrt[ cos^2(x) ]
= cos^2(x) / | cos(x) |
= | cos(x) |
if so, none is correct
Lasithds
answered
Sep 18, 2017
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Lasithds
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3
votes
−[
cos2
(x)
√
−
(
sin
(x)
+1
)
(
sin
(x)
−1
)] / [
(
sin
(x)
+1
)
(
sin
(x)
−1
)] I belive is the answer
Kfuglsang
answered
Sep 19, 2017
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Kfuglsang
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