Statistics Mathematics
Name: _______________________ CW/HW Sec 3.4 thru 3.6 (5π₯π₯ 4 β 3π₯π₯ 3 + 2π₯π₯ 2 β 1) Γ· (π₯π₯ 2 + 4) 1. Divide using polynomial long division: 2. Use synthetic division to divide: (4π₯π₯ 2 + 3π₯π₯ β 1) Γ· (π₯π₯ β 3) 3. Use the Remainder Theorem to indicate if π₯π₯ 3 + 4π₯π₯ 2 β 5π₯π₯ + 5 is evenly divisible by x β 3. 4. Use the fact that P(3) = 0 to find the horizontal intercepts of ππ(π₯π₯) = 2π₯π₯ 3 β 3π₯π₯ 2 β 11π₯π₯ + 6 5. Find the other zeros for the polynomial using factoring. It is poor form to leave a polynomial factor to include a fraction; rewrite if necessary into an equivalent factor. 1 4π₯π₯ 4 β 28π₯π₯ 3 + 61π₯π₯ 2 β 42π₯π₯ + 9, π₯π₯ = π€π€π€π€π€π€β ππππππππππππππππππππππππ ππππ 2 2 Name: _______________________ CW/HW Sec 3.4 thru 3.6 6. Use Cauchyβs Bound to find an interval containing all real zeros and then use the Rational Roots Theorem to make a list of all possible rational zeros for: ππ(π₯π₯) = 2π₯π₯ 4 + π₯π₯ 3 β 7π₯π₯ 2 β 3π₯π₯ + 3 7. Find all the real zeros for the function in #6. 8. Find all the zeros of the polynomial and completely factor it over the real numbers. ππ(π₯π₯) = 4π₯π₯ 4 β 4π₯π₯ 3 + 13π₯π₯ 2 β 12π₯π₯ + 3 9. Simplify each to a single complex number: a) ββ6ββ75 b) 4βββ20 2 c) (2 β 3ππ) β (3 + 2ππ) d) (β1 + 2ππ)(β2 + 3ππ) e) 6+4ππ ππ f) 3+4ππ 2βππ Name: _______________________ CW/HW Sec 3.4 thru 3.6
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