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Simplify cos2 Θ(1 + tan2 Θ). cos2 Θ + sin2 Θ cos2 Θ 1 −1
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@ganeshie8
Here are some useful trig identites: \[1 + \tan^2 u = \sec^2 u\] \[\sec u = \frac{1}{\cos u}\] The second one also applies if they are raised to some power.
So the answer would be b right @iPwnBunnies
No. What did you do to simpify?
\[ = (\cos^2 u)(\sec^2 u)\] \[= \frac{\cos^2 u}{\cos^2 u}\] \[= 1\]
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If sin Θ = negative square root 3 over 2 and π < Θ < 3 pi over 2, what are the values of cos Θ and tan Θ? cos Θ = negative 1 over 2; tan Θ = square root 3 cos Θ = negative 1 over 2; tan Θ = −1 cos Θ = square root 3 over 4; tan Θ = −2 cos Θ = 1 over 2; tan Θ = square root 3 @iPwnBunnies
I believe it was the third choice?
@ganeshie8
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