Algebra - Polynomial Functions

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polynomial Answer: A single independent variable, in which variables can appear more than once, raised to an integer power is known as a polynomial function For instance,

This follows directly from the fact that at an extremum, the derivative of the function is zero If a polynomial is of n degrees, its derivative has n polynomial Polynomial Identities · 2 = x2 + 2xy + y · 2 = x2 – 2xy + y · x2– y2 = · = x2 + x + ab · 2 = x2 +

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polynomial Answer: A single independent variable, in which variables can appear more than once, raised to an integer power is known as a polynomial function For instance,

polynomial This follows directly from the fact that at an extremum, the derivative of the function is zero If a polynomial is of n degrees, its derivative has n

Polynomial Identities · 2 = x2 + 2xy + y · 2 = x2 – 2xy + y · x2– y2 = · = x2 + x + ab · 2 = x2 +