Find a Polynomial Function Given the Zeros, Multiplicity, and

The eleventh-degree polynomial (x + 3) 4 (x − 2) 7 has the same zeroes as did the quadratic, but in this case, the x = −3 solution has multiplicity 4 because the factor (x + 3) occurs four times

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write a polynomial function with the given zeros, multiplicities

Find the zeros and their multiplicities for the polynomial {eq}p (x) = x^3 (x-3)^2 (x+6) (2x+1)^4 {/eq} Step 1: Find each zero by setting each factor equal to zero and solving the

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Zeros and multiplicity

Make Polynomial from Zeros. Create the term of the simplest polynomial from the given zeros. Further polynomials with the same zeros can be found by multiplying the simplest polynomial
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How do you write a polynomial with Zeros: -2, multiplicity 2

The number of times a given factor appears in the factored form of the equation of a polynomial is called the multiplicity. The zero associated with this factor, x= 2 x = 2, has multiplicity 2

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Zeros and Multiplicity

How do you find the zeros and how many times do they occur. This video has several examples on the topic. For more math shorts go to

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