Asked by niki (help me!)
for the function g(x)=5x^6-3x^3+x^2-x, list the possible rational zeros of g(x) and then use synthetic division to factor g(x) completely.
***i'm confused, doesn't this problem need a constant?****
***i'm confused, doesn't this problem need a constant?****
Answers
Answered by
Steve
sure - it just happens to be zero.
So, factor out the x and see that
g(x)=x(5x^5-3x^2+x-1)
So, now we know 0 is a root, and any other rational roots are ±1/5
So, do a division to see that there are no other rational roots than 0.
So, factor out the x and see that
g(x)=x(5x^5-3x^2+x-1)
So, now we know 0 is a root, and any other rational roots are ±1/5
So, do a division to see that there are no other rational roots than 0.
Answered by
niki (help me!)
thank you!
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