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https://math.answers.com/math-and-arithmetic/How_do_you_polynomial_whose_zeros_are_given

How do you polynomial whose zeros are given? - Answers

If a polynomial p(x), has zeros at z1, z2, z3, ... then p(x) is a multiple of (x - z1)*(x - z2)*(x - z3)... To get the exact form of p(x) you also need to know the order of each root. If zk has order n then the relevant factor in p(x) is (x - zk)n



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How do you polynomial whose zeros are given? - Answers

https://math.answers.com/math-and-arithmetic/How_do_you_polynomial_whose_zeros_are_given

If a polynomial p(x), has zeros at z1, z2, z3, ... then p(x) is a multiple of (x - z1)*(x - z2)*(x - z3)... To get the exact form of p(x) you also need to know the order of each root. If zk has order n then the relevant factor in p(x) is (x - zk)n



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https://math.answers.com/math-and-arithmetic/How_do_you_polynomial_whose_zeros_are_given

How do you polynomial whose zeros are given? - Answers

If a polynomial p(x), has zeros at z1, z2, z3, ... then p(x) is a multiple of (x - z1)*(x - z2)*(x - z3)... To get the exact form of p(x) you also need to know the order of each root. If zk has order n then the relevant factor in p(x) is (x - zk)n

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      If a polynomial p(x), has zeros at z1, z2, z3, ... then p(x) is a multiple of (x - z1)*(x - z2)*(x - z3)... To get the exact form of p(x) you also need to know the order of each root. If zk has order n then the relevant factor in p(x) is (x - zk)n

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