y=log^(2)x(x^(4)+2)

If sum of maximum and minimum value of y=log_(2)(x^(4)+x^(2)+1)-log_(2)(x^(4)+x^(3)+2x^(2)+x+1) can be expressed in form ((log_(2)m)-n), where m and n are coprime then compute (m+n)

If y=log_(x^(2)+4)(7x^(2)-5x+1) , then (dy)/(dx) is equal to

If y=log_(x^(2)+4)(7x^(2)-5x+1) , then (dy)/(dx) is equal to

The number of ordered pairs (x, y) satisfying 4("log"_(2) x^(2))^(2) + 1 = 2 "log"_(2)y " and log"_(2)x^(2) ge "log"_(2) y , is

The number of ordered pairs (x, y) satisfying 4("log"_(2) x^(2))^(2) + 1 = 2 "log"_(2)y " and log"_(2)x^(2) ge "log"_(2) y , is

If "log"_(3) x xx "log"_(x) 2x xx "log"_(2x)y ="log"_(x) x^(2) , then y equals

If "log"_(3) x xx "log"_(x) 2x xx "log"_(2x)y ="log"_(x) x^(2) , then y equals

if x^(4) + y^(4) = 83 x^(2)y^(2) then prove that log((x^(2) -y^(2))/9) = logx + logy.

If y=log(x^(2)+sqrt(x^(4)-a^(4)))," then "y_(1)sqrt(x^(4)-a^(4))=

Differentiate the following w.r.t.x y= log(x+2+sqrt(x^2 + 4x+1))