Forming a Quadratic Polynomial When Zeros are Given: For a quadratic whose zeros are and , the two factors are and , so the quadratic can be obtained as the product of the two factors
where Example: Form a quadratic polynomial whose zeros are 4 and 5 S= 4+5 = 9 P= 4 X 5 = 20 So the quadratic is Example: Form a quadratic polynomail with rational coefficients and one of whose zero is Solution: As the quadratic polynomail has rational coefficients, so the zeros will be in conjugate pairs. The other zero will be So the quadratic is | |||||||||
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