sin(tan^-1 x) mod of x < 1 find x
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tan^-1x=Y
Tan Y=X sec^2Y-Tan^2Y=1
So secY=√(1+tan^2Y)=√(1+X^2)
secY=1/CosY
CosY=1/√(1+XX^2)
Sin Y =√(1-cos^2Y)= (X/√(1+X^2))
TAN^-1X=X/√(1+x^2)/√1+X^2)=
TanY=SinY/CosY
Tan^-1X=Y
Sin(tan^-1X)=SinY=X/(√1+X^2)
ruchir01:
actually ans was finished when you calculated siny
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