(ax+b+cy)(2a+3b+c)=

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Solution for (ax+b+cy)(2a+3b+c)= equation: 


Simplifying
(ax + b + cy)(2a + 3b + c) = 0

Multiply (ax + b + cy) * (2a + 3b + c)
(ax(2a + 3b + c) + b(2a + 3b + c) + cy(2a + 3b + c)) = 0
((2a * ax + 3b * ax + c * ax) + b(2a + 3b + c) + cy(2a + 3b + c)) = 0

Reorder the terms:
((3abx + acx + 2a2x) + b(2a + 3b + c) + cy(2a + 3b + c)) = 0
((3abx + acx + 2a2x) + b(2a + 3b + c) + cy(2a + 3b + c)) = 0
(3abx + acx + 2a2x + (2a * b + 3b * b + c * b) + cy(2a + 3b + c)) = 0

Reorder the terms:
(3abx + acx + 2a2x + (2ab + bc + 3b2) + cy(2a + 3b + c)) = 0
(3abx + acx + 2a2x + (2ab + bc + 3b2) + cy(2a + 3b + c)) = 0
(3abx + acx + 2a2x + 2ab + bc + 3b2 + (2a * cy + 3b * cy + c * cy)) = 0
(3abx + acx + 2a2x + 2ab + bc + 3b2 + (2acy + 3bcy + c2y)) = 0

Reorder the terms:
(2ab + 3abx + acx + 2acy + 2a2x + bc + 3bcy + 3b2 + c2y) = 0
(2ab + 3abx + acx + 2acy + 2a2x + bc + 3bcy + 3b2 + c2y) = 0

Solving
2ab + 3abx + acx + 2acy + 2a2x + bc + 3bcy + 3b2 + c2y = 0

Solving for variable 'a'.

The solution to this equation could not be determined.

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