Finding the derivative is one of my favorite parts,
they're used to find extrema on various charts.
The critical points are easy to find,
they're the horizontal tangent line.
Problem:
1. Find the critical point(s) at f(x)=9x^2-5x+4.
f'(x)=18x-5
f'(x)=18x-5=0
f'(x)=18x=5
x=5/18.
f(x)=9(5/18)^2-5(5/18)+4 = 3.305
y=3.305
The critical point for this function is ((5/18),3.305)
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