Question: Exl. What would be the absolute minimum/maximum for each curve if we restrict the domain to be 2 g a: g 3? 1. f(x)=2x36x+3 2.

Exl. What would be the absolute minimum/maximum for each curve if we restrict the domain to be 2 g a: g 3? 1. f(x)=2x36x+3 2. f(x)=a:54:c3 3. f(x)=x33x+2 Ex2. For each problem below, nd a) Find f'(:c) and all critical point(s). b) Find the intervals of increasing / decreasing. Draw the number line and label each interval. 0) Find the local maximum and the local minimum in (2:, y) coordinates. d) Find f\"(3:) and all the inection point(s) in (say) coordinates. e) Find the intervals of concavities. Draw the number line and label each interval. f) Sketch x) using all the information from parts (a) to (e) 1. f($) = :64 23:2 2. f($) = :63 3. f(33) = 2:.."2 +455 4. f(x) = 23:2 +4$ 5. f(x) = 6\"\" 6. at) =1n\\/E
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