Determine whether the given values of the variables are solutions of the equation. $\frac { a x - b x } { b x - a } = \frac { b x + a } { - a - b }$
(a)
$x = 1$
(b)
$x = - a / b$

Question

Determine whether the given values of the variables are solutions of the equation. $\frac { a x - b x } { b x - a } = \frac { b x + a } { - a - b }$ 
(a)
 $x = 1$ 
(b)
 $x = - a / b$

Quizplus · Accepted Answer

The Answer of Determine whether the given values of the variables are solutions of the equation. $\frac { a x - b x } { b x - a } = \frac { b x + a } { - a - b }$ 
(a)
 $x = 1$ 
(b)
 $x = - a / b$

Determine Whether the Given Values of the Variables Are Solutions ax−bxbx−a=bx+a−a−b\frac { a x - b x } { b x - a } = \frac { b x + a } { - a - b }bx−aax−bx​=−a−bbx+a​

Determine Whether the Given Values of the Variables Are Solutions $\frac { a x - b x } { b x - a } = \frac { b x + a } { - a - b }$