Find the relative minimum or maximum if it exists. If a relative minimum or maximum does not exist, enter in DNE in the 1st box for the value of x, enter in DNE in the 2nd box for the output value. State if the function is increasing or inc, decreasing or dec based on the given information. Enter your numerical answers in as a whole number or as a fraction.\\
$f(x) = x^2 - 9x + 14$\
Relative Minimum at x = \\
which results in an output value of \\
Relative Maximum at x = \\
which results in an output value of \\
As it relates to the function increasing or inc, decreasing, or dec, $f'(-2)$ says that $f(x)$ is \\
$f(x)$ is \\
$f'(0)$ says that $f(x)$ is \\
and $f'(3)$ says that