(f-6)(f+4)(f-3)=0

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Solution for (f-6)(f+4)(f-3)=0 equation:


Simplifying
(f + -6)(f + 4)(f + -3) = 0

Reorder the terms:
(-6 + f)(f + 4)(f + -3) = 0

Reorder the terms:
(-6 + f)(4 + f)(f + -3) = 0

Reorder the terms:
(-6 + f)(4 + f)(-3 + f) = 0

Multiply (-6 + f) * (4 + f)
(-6(4 + f) + f(4 + f))(-3 + f) = 0
((4 * -6 + f * -6) + f(4 + f))(-3 + f) = 0
((-24 + -6f) + f(4 + f))(-3 + f) = 0
(-24 + -6f + (4 * f + f * f))(-3 + f) = 0
(-24 + -6f + (4f + f2))(-3 + f) = 0

Combine like terms: -6f + 4f = -2f
(-24 + -2f + f2)(-3 + f) = 0

Multiply (-24 + -2f + f2) * (-3 + f)
(-24(-3 + f) + -2f * (-3 + f) + f2(-3 + f)) = 0
((-3 * -24 + f * -24) + -2f * (-3 + f) + f2(-3 + f)) = 0
((72 + -24f) + -2f * (-3 + f) + f2(-3 + f)) = 0
(72 + -24f + (-3 * -2f + f * -2f) + f2(-3 + f)) = 0
(72 + -24f + (6f + -2f2) + f2(-3 + f)) = 0
(72 + -24f + 6f + -2f2 + (-3 * f2 + f * f2)) = 0
(72 + -24f + 6f + -2f2 + (-3f2 + f3)) = 0

Combine like terms: -24f + 6f = -18f
(72 + -18f + -2f2 + -3f2 + f3) = 0

Combine like terms: -2f2 + -3f2 = -5f2
(72 + -18f + -5f2 + f3) = 0

Solving
72 + -18f + -5f2 + f3 = 0

Solving for variable 'f'.

The solution to this equation could not be determined.

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