5(10x-25)+41=3(6x+36)

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Solution for 5(10x-25)+41=3(6x+36) equation:


Simplifying
5(10x + -25) + 41 = 3(6x + 36)

Reorder the terms:
5(-25 + 10x) + 41 = 3(6x + 36)
(-25 * 5 + 10x * 5) + 41 = 3(6x + 36)
(-125 + 50x) + 41 = 3(6x + 36)

Reorder the terms:
-125 + 41 + 50x = 3(6x + 36)

Combine like terms: -125 + 41 = -84
-84 + 50x = 3(6x + 36)

Reorder the terms:
-84 + 50x = 3(36 + 6x)
-84 + 50x = (36 * 3 + 6x * 3)
-84 + 50x = (108 + 18x)

Solving
-84 + 50x = 108 + 18x

Solving for variable 'x'.

Move all terms containing x to the left, all other terms to the right.

Add '-18x' to each side of the equation.
-84 + 50x + -18x = 108 + 18x + -18x

Combine like terms: 50x + -18x = 32x
-84 + 32x = 108 + 18x + -18x

Combine like terms: 18x + -18x = 0
-84 + 32x = 108 + 0
-84 + 32x = 108

Add '84' to each side of the equation.
-84 + 84 + 32x = 108 + 84

Combine like terms: -84 + 84 = 0
0 + 32x = 108 + 84
32x = 108 + 84

Combine like terms: 108 + 84 = 192
32x = 192

Divide each side by '32'.
x = 6

Simplifying
x = 6

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