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For questions 5 and 6 below, let $f$ be the function defined by $f(x)=ax_{2}+bxx_{3} $ where $a,b$ are real constants. 5. State the domain of $f$ in terms of $a$ and $b$. 6. For what values of $a$ and $b$ is the graph of $f$ symmetric with respect to the origin? a. If $a=0$ and $b=0$. b. If $a=0$ and $b=0$. c. If $a=0$ and $b=0$. d. No such values of $a$ and $b$ exist.

Given: where and are real constanst.

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