(10y)+(1*100)=((y+1)*60)

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Solution for (10y)+(1*100)=((y+1)*60) equation:


Simplifying
(10y) + (1 * 100) = ((y + 1) * 60)

Multiply 1 * 100
(10y) + (100) = ((y + 1) * 60)
(10y) + 100 = ((y + 1) * 60)

Reorder the terms:
100 + (10y) = ((y + 1) * 60)

Reorder the terms:
100 + (10y) = ((1 + y) * 60)

Reorder the terms for easier multiplication:
100 + (10y) = (60(1 + y))
100 + (10y) = ((1 * 60 + y * 60))
100 + (10y) = ((60 + 60y))
100 + (10y) = (60 + 60y)

Remove parenthesis around (60 + 60y)
100 + (10y) = 60 + 60y

Solving
100 + (10y) = 60 + 60y

Solving for variable 'y'.

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

Add '-60y' to each side of the equation.
100 + (10y) + -60y = 60 + 60y + -60y

Combine like terms: (10y) + -60y = -50y
100 + -50y = 60 + 60y + -60y

Combine like terms: 60y + -60y = 0
100 + -50y = 60 + 0
100 + -50y = 60

Add '-100' to each side of the equation.
100 + -100 + -50y = 60 + -100

Combine like terms: 100 + -100 = 0
0 + -50y = 60 + -100
-50y = 60 + -100

Combine like terms: 60 + -100 = -40
-50y = -40

Divide each side by '-50'.
y = 0.8

Simplifying
y = 0.8

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