Mathematics

Mathematics, 13.11.2020 09:00, ddmoorehouseov75lc

Algebraically determine whether the following function is Even, Odd, or Neither. $f(x)= x^{3} -2x$

Find the real or imaginary solutions.

Use the Remainder Theorem to determine whether or not x+3 is a divisor of

Using the Rational Root Theorem, state the possible rational roots for the function. Solve the function using synthetic division to check each possible root.

What are the real and complex solutions to the following equation?

$x^{4} +3x^{2} -18=0$
$P(x)=2x^{3} +4x^{2} -2x+12$
$f(x)=3x^{2} +2x-1$
$-2x^{4} +2x^{2} +4=0$

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Algebraically determine whether the following function is Even, Odd, or Neither.

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