write the quadratic polynomial with out zeroes
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Step-by-step explanation:
Quadratic functions always have two (complex) zeroes by the fundamental theorem of algebra. If you are referring to real zeros, a quadratic equation can have zero, one, or two distinct real zeros.
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A simple example of a quadratic polynomial with no real zeroes is x^2 + 1 which has roots \pm i where i represents \sqrt{-1}. An example of a polynomial with one real root is x^2 which has only 0 as a root. And an example of a polynomial with two real roots is x^2 - 1, which has roots \pm 1.
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#the great Shreya ✌️
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