(1/7)x+(1/5)=(1/5)x-24

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Solution for (1/7)x+(1/5)=(1/5)x-24 equation:


(1/7)x+(1/5)=(1/5)x-24

We simplify the equation to the form, which is simple to understand 
(1/7)x+(1/5)=(1/5)x-24

Simplifying:
( + 0.142857142857)*x+(1/5)=(1/5)*x-24

Simplifying:
( + 0.142857142857)*x+( + 0.2)=(1/5)*x-24

Simplifying:
( + 0.142857142857)*x+( + 0.2)=( + 0.2)*x-24

Reorder the terms in parentheses
( + 0.142857142857x)+( + 0.2)=( + 0.2)*x-24

Remove unnecessary parentheses
 + 0.142857142857x+( + 0.2)=( + 0.2)*x-24

Remove unnecessary parentheses
 + 0.142857142857x + 0.2=+( + 0.2+)+*x-24

Reorder the terms in parentheses
 + 0.142857142857x + 0.2=( + 0.2x)-24

Remove unnecessary parentheses
 + 0.142857142857x + 0.2=0.2x-24

We move all terms containing x to the left and all other terms to the right. 
 + 0.142857142857x-0.2x=-24-0.2

We simplify left and right side of the equation. 
-0.0571428571429x=-24.2

We divide both sides of the equation by -0.0571428571429 to get x. 
x=423.5

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