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y = x^(sinx).(tanx)^(x)...

`y = x^(sinx).(tanx)^(x)`

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y=e^(sinx)+(tanx)^(x)

If y=e^(sinx)+(tanx)^(x)," prove that "(dy)/(dx)=e^(sinx)cosx+(tanx)^(x)[2x" cosec "2x+log tanx].

If y=x^(tanx)+(tanx)^(x) , then find (dy)/(dx) .

If y=(sinx)^(tanx)+(cos x)^(secx) , find (dy)/(dx).

If y=(sinx)^(tanx)+(cos x)^(secx) , find (dy)/(dx).

y=(sinx)^(tanx)+(cosx)^(secx)

Differentiate the following functions w.r.t.x x^(tanx) + (tanx)^(sinx)

u=(sinx)^(tanx) , v=(cosx)^(secx) Find dy//dx . if y=(sinx)^(tanx)+(cosx)^(secx)

if y=x^2sinx+(3x)/(tanx) , then (dy)/(dx) will be