Asked by Help

prove:
cot^2(x)=cos(x)/(sinx)(tanx)

Answers

Answered by Bosnian
tan ( x ) = sin ( x ) / cos ( x )


sin ( x ) * tan ( x ) ) sin ( x ) * sin ( x ) / cos ( x ) = sin ^ 2 ( x ) / cos ( x )


cos( x )/ [ sin ( x ) * tan ( x ) ]=

cos ( x ) / [ sin ^ 2 ( x ) / cos ( x ) ] =

[ cos ( x ) / 1 ] / [ sin ^ 2 ( x ) / cos ( x ) ]=

cos ( x ) * cos ( x ) / sin ^ 2 ( x ) * 1 =

cos ^ 2 ( x ) / sin ^ 2 ( x ) = ctg ^ 2 ( x =
Answered by Bosnian
sin ( x ) * tan ( x ) = sin ( x ) * sin ( x ) / cos ( x ) = sin ^ 2 ( x ) / cos ( x )

There are no AI answers yet. The ability to request AI answers is coming soon!

Related Questions