Y=(z-x)/x

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Solution for Y=(z-x)/x equation: 


D( x )

x = 0

x = 0

x = 0

x in (-oo:0) U (0:+oo)

Y = (z-x)/x // - (z-x)/x

Y-((z-x)/x) = 0

(-1*(z-x))/x+Y = 0

(-1*(z-x))/x+(Y*x)/x = 0

Y*x-1*(z-x) = 0

Y*x+x-z = 0

Y*x+x-z = 0

Y*x-z = 0 // + z

Y*x = z // : Y

x = z/Y

x-(Y^-1*z) = 0

(x-(Y^-1*z))/x = 0

(x-(Y^-1*z))/x = 0 // * x

x-(Y^-1*z) = 0

x-(Y^-1*z) = 0 // + Y^-1*z

x = Y^-1*z

x = Y^-1*z

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