Prove that y x yx x zSolutionz E Rx E R y E R y x yx
Prove that [y - x = y/x x = z]))
Solution
z E R:(x E R+ : ( y E R : [ y -x = y/x <=> x!=z ])))
so here z,y can be any number and x must be a positive number
let us take x =4 , y = 6 z = 3
6- 4 = 6/3 <=> 4!=3
2 =2 <=> 4!=3
true <=> true
so it is true
let us prove it for negative values
x= 3
y=-1
z=3
now -1-3 = -1/3 <=> 3!=3
false <=> false
is true
![Prove that [y - x = y/x x = z]))Solutionz E R:(x E R+ : ( y E R : [ y -x = y/x <=> x!=z ]))) so here z,y can be any number and x must be a positive numbe Prove that [y - x = y/x x = z]))Solutionz E R:(x E R+ : ( y E R : [ y -x = y/x <=> x!=z ]))) so here z,y can be any number and x must be a positive numbe](/WebImages/8/prove-that-y-x-yx-x-zsolutionz-e-rx-e-r-y-e-r-y-x-yx-997286-1761513376-0.webp)