Let assume $f(x)$ is function of $x$, to find its extreme points (max and min).
Step 1: Find 1st order differentiation of $f(x)$
Step 2: Find the roots of $f'(x) = 0$ and let assume roots are $x_1$ and $x_2$
Step 3: Find 2nd order derivative of $f(x)$
Step 4: If $f''(x_1) < 0 $ then $f(x)$ is maximum at $x_1$
If $f''(x_1) > 0 $ then $f(x)$ is minimum at $x_1$
Step 5: Similarly check for other roots also
Step 1: Find 1st order differentiation of $f(x)$
Step 2: Find the roots of $f'(x) = 0$ and let assume roots are $x_1$ and $x_2$
Step 3: Find 2nd order derivative of $f(x)$
Step 4: If $f''(x_1) < 0 $ then $f(x)$ is maximum at $x_1$
If $f''(x_1) > 0 $ then $f(x)$ is minimum at $x_1$
Step 5: Similarly check for other roots also
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