interpreting the value of an unknown\ntransform the equation to isolate x: ax = bx + 1. how is the value of…

interpreting the value of an unknown\ntransform the equation to isolate x: ax = bx + 1. how is the value of x related to the difference of a and b?

interpreting the value of an unknown\ntransform the equation to isolate x: ax = bx + 1. how is the value of x related to the difference of a and b?

Answer

Explanation:

Step1: Move terms with x to one - side

Subtract (bx) from both sides of the equation (ax = bx + 1). (ax−bx=1)

Step2: Factor out x

Factor out (x) on the left - hand side. (x(a - b)=1)

Step3: Solve for x

Divide both sides by ((a - b)) (assuming (a\neq b)). (x=\frac{1}{a - b})

Answer:

(x=\frac{1}{a - b}) (where (a\neq b))