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To find the zeros of a polynomial, we first equate the polynomial to 0 and then use our knowledge of techniques of factoring polynomials to factor the polynomial. After we have factored

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Finding Zeroes of Polynomials

Sure, you add square root of two to both sides, you get x is equal to the square root of two. So, there we have it. We have figured out our zeros. X could be equal to zero. P of zero is zero. P of negative square root of two is zero, and p of square root of two is equal to zero. So, those

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Evaluate the polynomial at the numbers from the first step until we find a zero. Let’s suppose the zero is x = r x = r, then we will know that it’s a zero because P (r) = 0 P ( r) = 0.

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It tells us how the zeros of a polynomial are related to the factors. Recall that the Division Algorithm tells us f(x) = (x − k)q(x) + r. If k is a zero, then the remainder r is f(k) = 0 and f(x) = (x

Find the zeros of the quadratic function. Two possible methods for solving quadratics are factoring and using the quadratic formula. Example: Finding the Zeros of a Polynomial Function with Repeated Real Zeros Find the zeros of f

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