2(w+5)(w+-2)=d+112

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Solution for 2(w+5)(w+-2)=d+112 equation: 


Simplifying
2(w + 5)(w + -2) = d + 112

Reorder the terms:
2(5 + w)(w + -2) = d + 112

Reorder the terms:
2(5 + w)(-2 + w) = d + 112

Multiply (5 + w) * (-2 + w)
2(5(-2 + w) + w(-2 + w)) = d + 112
2((-2 * 5 + w * 5) + w(-2 + w)) = d + 112
2((-10 + 5w) + w(-2 + w)) = d + 112
2(-10 + 5w + (-2 * w + w * w)) = d + 112
2(-10 + 5w + (-2w + w2)) = d + 112

Combine like terms: 5w + -2w = 3w
2(-10 + 3w + w2) = d + 112
(-10 * 2 + 3w * 2 + w2 * 2) = d + 112
(-20 + 6w + 2w2) = d + 112

Reorder the terms:
-20 + 6w + 2w2 = 112 + d

Solving
-20 + 6w + 2w2 = 112 + d

Solving for variable 'w'.

Reorder the terms:
-20 + -112 + -1d + 6w + 2w2 = 112 + d + -112 + -1d

Combine like terms: -20 + -112 = -132
-132 + -1d + 6w + 2w2 = 112 + d + -112 + -1d

Reorder the terms:
-132 + -1d + 6w + 2w2 = 112 + -112 + d + -1d

Combine like terms: 112 + -112 = 0
-132 + -1d + 6w + 2w2 = 0 + d + -1d
-132 + -1d + 6w + 2w2 = d + -1d

Combine like terms: d + -1d = 0
-132 + -1d + 6w + 2w2 = 0

The solution to this equation could not be determined.

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