Find an answer to your question “Form a polynomial whose zeros and degree are given Zeros: - 9, multiplicity 1; - 1, multiplicity 2; degree 3 ...” in 📘 Mathematics if you're in doubt about the correctness of the answers or there's no answer, then try to use the smart search and find answers to the similar questions. A fourth-degree polynomial function with two double roots, 0 and 2, and whose graph contains the point (1, 1) 3. Write the lowest-degree polynomial function that has the given set of zeros and whose graph has the given y-intercept. Write each polynomial function in factored form. Give the degree of each function. a. Zeros: x 3, x 5; y-intercept ... at the zero ofx — 6. A polynomial with a real zero with multiplicity four and two imaginary ——.polynomial. Write a factored form polynomial function rx) of leas that bas a leading coefficient of 1 With the real zeros shown in the graph. WITHOUT a calculator, sketch the graph Of each polynomial function using the information p 10.

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Find the nth-degree polynomial function with real coefficients satisfying the given conditions. n=3. 4 and 5i are zeros. f(2)=116. Answer provided by our tutors since complex roots only occur in complex conjugate pairs if 5i is root that - 5i is root as well.**Zoom classes to join**

**Then, we will get a cubic polynomial. By multiplying the above factors we will get the required cubic polynomial. So, the required polynomial is = (x - 0)(x + 4)(x - 5) = (x-0)(x 2 - 5x + 4x - 20) = x(x 2 - x - 20) = x 3 - x 2 - 20x. Example 2 : Write the polynomial function of the least degree with integral coefficients that has the given roots. **

**find the zeroes of polynomial functions of degree greater than two by using: Factor Theorem. Factoring. Synthetic Division. Depressed Equations. draw the graph of polynomial functions of degree greater than two (use a graphing calculator, if available). Key Terms. Terms when numbers are added or subtracted, they are called . terms. Trying to figure out if a given binomial is a factor of a certain polynomial? This tutorial can help you find the answer! Follow along to learn about the Factor Theorem and how it can be used to find the factors and zeros of a polynomial. The degree of ax2 +bx+c equals 2. Because the sum of the degrees of the factors equals the degree of the product, we know that the degree of q(x)plus the degree of (x ↵1)plusthedegreeof(x ↵2) equals 2. In other words, the degree of q(x)plus1plus1equals2. Zero is the only number that you can add to 1 + 1 to get 2, so q(x) must **

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