5(n+7g)+3(3g+10)+32=

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Solution for 5(n+7g)+3(3g+10)+32= equation:


Simplifying
5(n + 7g) + 3(3g + 10) + 32 = 0

Reorder the terms:
5(7g + n) + 3(3g + 10) + 32 = 0
(7g * 5 + n * 5) + 3(3g + 10) + 32 = 0
(35g + 5n) + 3(3g + 10) + 32 = 0

Reorder the terms:
35g + 5n + 3(10 + 3g) + 32 = 0
35g + 5n + (10 * 3 + 3g * 3) + 32 = 0
35g + 5n + (30 + 9g) + 32 = 0

Reorder the terms:
30 + 32 + 35g + 9g + 5n = 0

Combine like terms: 30 + 32 = 62
62 + 35g + 9g + 5n = 0

Combine like terms: 35g + 9g = 44g
62 + 44g + 5n = 0

Solving
62 + 44g + 5n = 0

Solving for variable 'g'.

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

Add '-62' to each side of the equation.
62 + 44g + -62 + 5n = 0 + -62

Reorder the terms:
62 + -62 + 44g + 5n = 0 + -62

Combine like terms: 62 + -62 = 0
0 + 44g + 5n = 0 + -62
44g + 5n = 0 + -62

Combine like terms: 0 + -62 = -62
44g + 5n = -62

Add '-5n' to each side of the equation.
44g + 5n + -5n = -62 + -5n

Combine like terms: 5n + -5n = 0
44g + 0 = -62 + -5n
44g = -62 + -5n

Divide each side by '44'.
g = -1.409090909 + -0.1136363636n

Simplifying
g = -1.409090909 + -0.1136363636n

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