What is the extreme f(x)=-15051x^2+47796x+13402 ?

The extreme f(x)=-15051x^2+47796x+13402 is Maximum(7966/5017 , 257609302/5017)

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extreme f(x)=-15051x^2+47796x+13402

extreme points

f (x) = - 15051 x^{2} + 47796 x + 13402

Maximum (\frac{7966}{5017}, \frac{257609302}{5017})

Solution steps

f^{'} (x) = - 30102 x + 47796

Find intervals:

Increasing

: - \infty < x < \frac{7966}{5017},

Decreasing

: \frac{7966}{5017} < x < \infty

Plug

x = \frac{7966}{5017}

into

- 15051 x^{2} + 47796 x + 13402 : \frac{257609302}{5017}

Maximum (\frac{7966}{5017}, \frac{257609302}{5017})

y = - 3 x^{5} + 5 x^{3} + 1

\frac{5}{x + 8}

g (θ) = 5 θ - 9 sin (θ)

f (x) = 9 - x, (- 1, 3)

f (x) = 4 x x - x^{2}

What is the extreme f(x)=-15051x^2+47796x+13402 ?
The extreme f(x)=-15051x^2+47796x+13402 is Maximum(7966/5017 , 257609302/5017)