(" iv ) "log_(sin x)(sec x)+10^(x^(2))

Find the derivatives w.r.t. x : log_(sin x)(sec x)+10^(x^(2))

If: (log_(cos x) sin x) + (log_(sin x)cos x)=2 , then, in general, x=

lim_(x rarr0)((log_(sec(x/2))cos x)/(log_(sec x)cos((x)/(2))))=

Find (dy)/(dx), if 1) y=4^(log_(2)sin x)+9^(log_(3)cos x) 2) y=e^(2(log sec x))-9^(log_(3)tan x)

lim_(x=0)(log_(sin x)cos x)/(log_(sin((x)/(2)))cos((x)/(2)))

log_(cos x)sin x+log_(sin x)cos x=2then x=

If log_(cos x)sin x + log_(sin x)cos x=2 then x =

If y=(sin x)^(tan x), then (dy)/(dx)= (a) (sin x)^(tan x)(1+sec^(2)x log sin x)(b)tan x(sin x)^(tan x-1)cos x(c)(sin x)^(tan x)(d)sec^(2)x log sin x tan x(sin x)^(tan x-1)