Integration of Sin x and cos x
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Answered by
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Intigration of Sin X = (-cos x) + C
Intigration of Cos x = Sin x + C
Differential Of Sin X = Cos X
Differential of Cos X = (-sin X)
Where C is constant.
Hence proved!
Answered by
0
hey mate...
here is your answer...
Intigration of Sin X = (-cos x) + C
Intigration of Cos x = Sin x + C
Differential Of Sin X = Cos X
Differential of Cos X = (-sin X)
∫sin()cos()=∫|=sin()=22+=12sin2()+.
Another way to integrate the function is to use the formula
sin(2)=2sin()cos()⇒sin()cos()=12sin(2)
so
∫sin()cos()=12∫sin(2)=−14cos(2)+
hope it helps...
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