(w^3+1)(w^2-4)=

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Solution for (w^3+1)(w^2-4)= equation: 


Simplifying
(w3 + 1)(w2 + -4) = 0

Reorder the terms:
(1 + w3)(w2 + -4) = 0

Reorder the terms:
(1 + w3)(-4 + w2) = 0

Multiply (1 + w3) * (-4 + w2)
(1(-4 + w2) + w3(-4 + w2)) = 0
((-4 * 1 + w2 * 1) + w3(-4 + w2)) = 0
((-4 + 1w2) + w3(-4 + w2)) = 0
(-4 + 1w2 + (-4 * w3 + w2 * w3)) = 0
(-4 + 1w2 + (-4w3 + w5)) = 0
(-4 + 1w2 + -4w3 + w5) = 0

Solving
-4 + 1w2 + -4w3 + w5 = 0

Solving for variable 'w'.

The solution to this equation could not be determined.

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