\[x^5 - 7x^3 + 2x^2 - 30x + 6\]
factor
@satellite73 @zepdrix Any idea?
@Hotchellerae21 If I'd only wanted the answer, I wouldn't have asked it here...
oops sorry :( i was only trying to help
no idea actually my idea is there is a typo on this question the polynomial does not factor over the integers as you can see by the zeros
complex factoring
ok i lied, it does factor
hahahaha
I'm frantically searching for the question again...
Yes, it is correct. WolframAlpha returns\[(x^2 + 3)(x^3 - 10x + 2)\]
\[\LARGE (x^2 + 3)(x^3 - 10x + 2) =0\] x=3i complex solutions
I know, but how do you factorize?
u simply dont :P
\[x^5-7x^3+2x^2-30x+6\] split \[(-7x^3=-10x^3+3x^3)\] \[x^5-10x^3+3x^3+2x^2-30x+6\] \[x^5-10x^3+2x^2+3x^3-30x+6\] \[x^2(x^3-10x+2)+3(x^3-10x+2)\] \[(x^3-10x+2)(x^2+3)\]
I know how you did that by working backwards.
How do you work forwards with these kinds of problems though?
its tough to say for me...its years i studied polynomials .....as far as i remember surely there is a method i think . if i found it i will link u
its all about the missing \[x^4\]
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