Find critical numbers of f(x)=x³−3x.
Use the lesson example and name the rule before calculating.
Unit 08 · Foundation Pathway
How do derivatives reveal increasing behavior, extrema, shape, and optimal decisions?
Khaemenes Academy · Calculus I
Analytical Applications & Optimization · Show reasoning, notation, intervals, units, and corrections.
Find critical numbers of f(x)=x³−3x.
Use the lesson example and name the rule before calculating.
State the Mean Value Theorem conclusion.
Use the lesson example and name the rule before calculating.
Where is the same function increasing?
Use the lesson example and name the rule before calculating.
Why are endpoints checked for absolute extrema?
Use the lesson example and name the rule before calculating.
Where is the graph concave up?
Use the lesson example and name the rule before calculating.
Where is the same function increasing?
Use the lesson example and name the rule before calculating.
State the Mean Value Theorem conclusion.
Use the lesson example and name the rule before calculating.
Find f''(x) for f(x)=x³−3x.
Use the lesson example and name the rule before calculating.
Find critical numbers of f(x)=x³−3x.
Use the lesson example and name the rule before calculating.
State the Mean Value Theorem conclusion.
Use the lesson example and name the rule before calculating.
Find the width that maximizes that area.
Use the lesson example and name the rule before calculating.
What should the final answer report?
Use the lesson example and name the rule before calculating.