Experiment with various viewing windows to determine the zeros of f(x)=4x^4+15x^3+0x^2−25x+6. Then write f in factored form. (a) The factor which corresponds to the zero that has the smallest value is (x−___). (b) The factor which corresponds to the zero that has the second smallest value is (x−____). (c) The factor which corresponds to the zero that has the largest value is (x−___). (d) The remaining factor is of the form (______x−1).
Experiment with various viewing windows to determine the zeros of f(x)=4x^4+15x^3+0x^2−25x+6. Then write f in factored form.
(a) The factor which corresponds to the zero that has the smallest value is (x−___).
(b) The factor which corresponds to the zero that has the second smallest value is (x−____).
(c) The factor which corresponds to the zero that has the largest value is (x−___).
(d) The remaining factor is of the form (______x−1).
f(x)=4x4 +15x3 +0x2 −25x+6.
To be found -
- f in factored form. And,
(a) The factor which corresponds to the zero that has the smallest value is (x−___).
(b) The factor which corresponds to the zero that has the second smallest value is (x−____).
(c) The factor which corresponds to the zero that has the largest value is (x−___).
(d) The remaining factor is of the form (______x−1).
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