Suggested: if u=log(x^2+y^2/x+y) - f(z)=1/2 log(x^2+y^2)+tan^-1(px/y) - u=log(x^2+y^2) - u=log(x^2+y^2)+tan^-1(y/x) - show that y=log(1+x)-2 x/2+x - (1+x)^2d^2y/dx^2+(1+x)dy/dx+y=4 cos log(1+x) - y=log(x+√x^2+a^2) - (1+x)^2d^2y/dx^2+(1+x)dy/dx+y=2 sin log(1+x) - if y= log(x+√x^2+1) ^2 find yn(0) - (d^2-2d+1)y=e^x log x - u= log root x^2+y^2+z^2 prove that (x^2+y^2+z^2)(d^2u/dx^+d^2u/dy^2+d^2u/dx^2 - y= log(x+√1+x^2) ^2 - y=sin log(x^2+2x+1) - x^3d^3y/dx^3+3x^2 d^2y/dx^2+xdy/dx+y=x+log x - log(x^2+y^2) Browse related:
privacy contact
Copyright 2017 bapse
bapse is powered by Google and Youtube technologies
Thank you, for using bapse.
This site was designed and coded by Michael DeMichele,
and is being used as a portfolio demonstration. View more.