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List all possible rational zeros of...
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\[f(x)=2x^4-2x^3-19x^2+91-35\] I know what that answer is.. but is this different then finding the complex zeros?
Yes, you are only looking for a set of possibilities. Possible rational zeros are of the form ±p/q, where p is a factor of the constant term, and q is a factor of the leading coefficient.
Complex zeros include rational real, irrational real, and imaginary zeros. The rational root (rational zero) theorem only helps you find the rational ones. In your example you take ± all the factors of 35 and divide them by all the factors of 2. You can then test them to see if they make f(x)=0.
Ok. I understand :) Thanks bunches!!
You're welcome bunches!
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