(a+bw)(c+dw^2)=

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Solution for (a+bw)(c+dw^2)= equation:


Simplifying
(a + bw)(c + dw2) = 0

Multiply (a + bw) * (c + dw2)
(a(c + dw2) + bw(c + dw2)) = 0
((c * a + dw2 * a) + bw(c + dw2)) = 0
((ac + adw2) + bw(c + dw2)) = 0
(ac + adw2 + (c * bw + dw2 * bw)) = 0
(ac + adw2 + (bcw + bdw3)) = 0
(ac + adw2 + bcw + bdw3) = 0

Solving
ac + adw2 + bcw + bdw3 = 0

Solving for variable 'a'.

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

Add '-1bcw' to each side of the equation.
ac + adw2 + bcw + -1bcw + bdw3 = 0 + -1bcw

Combine like terms: bcw + -1bcw = 0
ac + adw2 + 0 + bdw3 = 0 + -1bcw
ac + adw2 + bdw3 = 0 + -1bcw
Remove the zero:
ac + adw2 + bdw3 = -1bcw

Add '-1bdw3' to each side of the equation.
ac + adw2 + bdw3 + -1bdw3 = -1bcw + -1bdw3

Combine like terms: bdw3 + -1bdw3 = 0
ac + adw2 + 0 = -1bcw + -1bdw3
ac + adw2 = -1bcw + -1bdw3

Reorder the terms:
ac + adw2 + bcw + bdw3 = -1bcw + bcw + -1bdw3 + bdw3

Combine like terms: -1bcw + bcw = 0
ac + adw2 + bcw + bdw3 = 0 + -1bdw3 + bdw3
ac + adw2 + bcw + bdw3 = -1bdw3 + bdw3

Combine like terms: -1bdw3 + bdw3 = 0
ac + adw2 + bcw + bdw3 = 0

The solution to this equation could not be determined.

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