Based ONLY on the maximum number of turning points, which of the following graphs could NOT be the graph of the given function? $f\(\left\)(x\(\right\))=x^3+1$

The given term represents the leading term of some polynomial function. Determine the end behavior and the maximum number of turning points. $4x^5$

Determine which functions are polynomial functions. For those that are, identify the degree. $f\left(x\right)=5x^2+6x^3$

Determine which functions are polynomial functions. For those that are, identify the degree. $g\left(x\right)=7x^5-\pi x^3+\frac{1}{5}x$

Determine which functions are polynomial functions. For those that are, identify the degree. $f\left(x\right)=x^{\frac{1}{2}}-3x^2+5$

Determine which functions are polynomial functions. For those that are, identify the degree. $f\left(x\right)=(x^2+7)/x^3$

Graph each function. Determine the largest open intervals of the domain over which each function is (a) increasing or (b) decreasing. ƒ(x)=2x⁴

Determine which functions are polynomial functions. For those that are, identify the degree. $f\left(x\right)=(x^2+7)/3$