5y+10(y+7)+25(y+7)=485

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Solution for 5y+10(y+7)+25(y+7)=485 equation:


Simplifying
5y + 10(y + 7) + 25(y + 7) = 485

Reorder the terms:
5y + 10(7 + y) + 25(y + 7) = 485
5y + (7 * 10 + y * 10) + 25(y + 7) = 485
5y + (70 + 10y) + 25(y + 7) = 485

Reorder the terms:
5y + 70 + 10y + 25(7 + y) = 485
5y + 70 + 10y + (7 * 25 + y * 25) = 485
5y + 70 + 10y + (175 + 25y) = 485

Reorder the terms:
70 + 175 + 5y + 10y + 25y = 485

Combine like terms: 70 + 175 = 245
245 + 5y + 10y + 25y = 485

Combine like terms: 5y + 10y = 15y
245 + 15y + 25y = 485

Combine like terms: 15y + 25y = 40y
245 + 40y = 485

Solving
245 + 40y = 485

Solving for variable 'y'.

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

Add '-245' to each side of the equation.
245 + -245 + 40y = 485 + -245

Combine like terms: 245 + -245 = 0
0 + 40y = 485 + -245
40y = 485 + -245

Combine like terms: 485 + -245 = 240
40y = 240

Divide each side by '40'.
y = 6

Simplifying
y = 6

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