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First, can you factor the equation at all?
\[ f_{x} = x^4 - 4x^3+3x^2\] What's similar about each term?
Correct! But each of them have a power of at least \[x^2\] so you can pull them out front \[f_{x} = x^2(x^2 - 4x+3)\]
Yeah, exactly. So you'll have 4 solutions for x. x = 0 x = 0 from the x^2 Then two solutions from factoring the polynomial in the parenthesis
Yup. Either b or d
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Then \[x^2 - 4x + 3\] can be factored into \[(x-3)(x-1)\]
set those both equal to zero and solve for x
nope. The zeroes are for when you solve the equation. as in "If x were this number, this term would be zero" if x = -3, then in your expression (-3 -3) = -6 ≠ 0 So for (x-3) = 0 x = 3
So B
sorry for the tardiness :/
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