(ax)quad 4x+3y=log(4x-3y)

Find (dy)/(dx) in each of the following: 4x+3y=log(4x-3y)

Find (dy)/(dx) in each of the following: 4x+3y="log"(4x-3y)

If 4x+3y=log(4x-3y), find (dy)/(dx)

If 4x+3y=log(4x-3y) , find (dy)/(dx)

If x=(log)_(2a)a , y=(log)_(3a)2a ,z=(log)_(4a)3a ,prove that 1+x y z=2y z

A-4.The equation of the normal to the curve ya = ax at (a,a) is(1) x + 2y = 3a (2) 3x – 4y+a=0 (3) 4x + 3y = 7a(4) 4x - 3y = aThe CuneyXyy -bas vertical anaand

The degree of the differential equation (d^3y)/(dx^3)+x((dy)/(dx))^4 = 4 log ((d^4y)/(dx^4)) is

The degree of the differential equation (d^3y)/(dx^3)+x((dy)/(dx))^4 = 4 log ((d^4y)/(dx^4)) is

Write each of the following in the expanded form (i)(4x+3y)^(^^)3+(4x-3y)^(^^)3 (ii) (4x+3y)^(^^)3-(4x-3y)^(^^)3

The equation of the transvers axis of the hyperbola (x-3)^2+(y+1)^2=(4x+3y)^2 is (a) x+3y=0 (b) 4x+3y=9 3x-4y=13 (d) 4x+3y=0