`y=log[3^(x)((x+1)/(x-5))^(3/4)]`

Verified by Experts

`log3+(3)/(4(x+1))-(3)/(4(x-5))`

Similar Questions

Explore conceptually related problems

y=log[a^(4x).((x-5)/(x+4))^((3)/(4))]

Solve the following equations for x and y: log_10x+log_10(x)^(1/2)+log_10(x)^(1/4)+….=y (1+3+5+…+(2y-1))/(4+7+10+..+(3y+1))=20/(7log_10x)

If x^((3)/(4)(log_(3)(x))^(2)+log_(3)(x)-(5)/(4))=sqrt(3) then x has

Evaluate lim_(x rarr-1)(log x^(2)-log((1)/(x^(4)))+log3)/(log((x^(3))/(-3)))

y = log [4^(2x) ((x^(2)+5)/(sqrt(2x^(3)-4)))^(3//2)], find (dy)/(dx)

y=log[sin^(3)x.cos^(4)x.(x^(2)-1)^(5)]

3^(x)+3^(y)+3^(z)+3^(t)=24,log_(z)x+log_(z)t=y,(x)/(x^(4)+y^(2))+(y)/(x^(2)+y^(4))=(1)/(xy)

If y=5^(2{log_(5)(x+1)-log_(5)(3x+1)}) then (dy)/(dx) at x=0 is

if x^((3)/(4)(log_(3)x)^(2)+log_(3)x-(5)/(4))=sqrt(3) then x has