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Factoring 4th Powers How would I factor a 4th power equation without guessing using long division? ex. I LaPlaced a 4x4 matrix and ended up with: x^4+16x^3+75x^2+108x Where x's are lambda's. I'm solving for a matrix quadratic form (no cross-products), so I need to know the factors.
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There is a quartic formula but for this polynomial you can pull a factor of x out of it to leave: \[x(x^3+16x^2+75x+108) \]Then try factors of 109 (found -3 to be a factor), leaving us with: \[x(x+3)(x^2+13x+36) \]Which we can factor easily: \[x(x+3)(x+4)(x+9) \]Okay, I guessed a bit, but trying factors of 108 is a lot easier than the quartic formula!
*factors of 108
Ok thanks, I guess that's the best that I can get :)!
No problem!
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