Let f() Next 0 if I-5 2 if -5:< -1 - 3 if -ISI<5 0 if 125 and $(2) = f(t)dt Determine the value of each of the following

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Let F Next 0 If I 5 2 If 5 1 3 If Isi 5 0 If 125 And 2 F T Dt Determine The Value Of Each Of The Following 1 (26.35 KiB) Viewed 29 times

Let F Next 0 If I 5 2 If 5 1 3 If Isi 5 0 If 125 And 2 F T Dt Determine The Value Of Each Of The Following 2 (28.73 KiB) Viewed 29 times

Let F Next 0 If I 5 2 If 5 1 3 If Isi 5 0 If 125 And 2 F T Dt Determine The Value Of Each Of The Following 3 (15.46 KiB) Viewed 29 times

Let F Next 0 If I 5 2 If 5 1 3 If Isi 5 0 If 125 And 2 F T Dt Determine The Value Of Each Of The Following 4 (15.25 KiB) Viewed 29 times

Let f() Next 0 if I-5 2 if -5:< -1 - 3 if -ISI<5 0 if 125 and $(2) = f(t)dt Determine the value of each of the following ta)g(- 6) = (b) g(-4) (90) (dg(6) (e) The absolute maximum of g(2) occurs when z = and is the value it may be helpful to make a graph of foo) when answering these questions, Question Help: Video Post to forum Submit Question Jump to Answer

A microwaveable cup-of-soup package needs to be constructed in the shape of cylinder to hold 200 cubic centimeters of soup. The sides and bottom of the container will be made of styrofoam costing 0.03 cents per square centimeter. The top will be made of glued paper, costing 0.06 cents per square centimeter. Find the dimensions for the package that will minimize production cost. Helpful information: hi height of cylinder, r: radius of cylinder Volume of a cylinder: V = xrh Area of the sides: A = 2xth Ares of the top/bottom: Amp? To minimize the cost of the package: Radius cm Height: cm Minimum cost: cents Question Help: Video Post to forum Submit Question Jump to Answer

Find the maximum and minimum values of the function () = 20 - 4 sin(6) on the interval ki Minimum value Maximum value Question Help Video Post to forum Submit Question Jump to Answer

Consider the function f(a) whose second derivative is f''(a) = 93 + 10 sin(a). If f(0) = 4 and f(0) = 2, what is f(5)? Question Help: D Post to forum Submit Question Jump to Answer