F=((a+b+c)ab+ac)+(x+xy)d

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Solution for F=((a+b+c)ab+ac)+(x+xy)d equation: 


Simplifying
F = ((a + b + c) * ab + ac) + (x + xy) * d

Reorder the terms for easier multiplication:
F = (ab(a + b + c) + ac) + (x + xy) * d
F = ((a * ab + b * ab + c * ab) + ac) + (x + xy) * d

Reorder the terms:
F = ((abc + ab2 + a2b) + ac) + (x + xy) * d
F = ((abc + ab2 + a2b) + ac) + (x + xy) * d

Reorder the terms:
F = (abc + ab2 + ac + a2b) + (x + xy) * d

Remove parenthesis around (abc + ab2 + ac + a2b)
F = abc + ab2 + ac + a2b + (x + xy) * d

Reorder the terms for easier multiplication:
F = abc + ab2 + ac + a2b + d(x + xy)
F = abc + ab2 + ac + a2b + (x * d + xy * d)
F = abc + ab2 + ac + a2b + (dx + dxy)

Solving
F = abc + ab2 + ac + a2b + dx + dxy

Solving for variable 'F'.

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

Simplifying
F = abc + ab2 + ac + a2b + dx + dxy

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