`y=sin^2(log(2x+3)),f i n d(dy)/(dx)`

y=sin^(2)(log(2x+3)), find (dy)/(dx)

If y=e^(x) log (sin 2x), find (dy)/(dx) .

If y=f(a^x)a n df^(prime)(sinx)=(log)_e x ,then f i n d ((dy)/(dx)), if it exists, where pi/2 less than x less than pi

If y=f(a^x)a n df^(prime)(sinx)=(log)_e x ,then f i n d ((dy)/(dx)), if it exists, where pi/2 less than x less than pi

If y=log((x^2+x+1)/(x^2-x+1))+2/(sqrt(3))t a n^(-1)((sqrt(3)x)/(1-x^2)),"f i n d"(dy)/(dx)

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

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

If y=sin[2t a n^(-1){sqrt((1-x)/(1+x))}],"f i n d"(dy)/(dx)