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13 Nov 2019
Practice: llustrate the Mean VaÅue Theorem with the function y - r over the interval (0.2) If an object moves in a straight line with position function s f(t), then the average velocity between t = a and t = b is f(b) f(a) and the velocity at t = c is f (c). Thus, the Mean Value Theorem tells us that at some point between a and b the instantaneous velocity f(c) is equal to the average veloc For example, if a car travels 180 km is 2 hours, then what can we conclude? h-a Practice: Suppose that f(0)-3 and f'() S 5 for all values of x. How large can f(2) possible be?
Practice: llustrate the Mean VaÅue Theorem with the function y - r over the interval (0.2) If an object moves in a straight line with position function s f(t), then the average velocity between t = a and t = b is f(b) f(a) and the velocity at t = c is f (c). Thus, the Mean Value Theorem tells us that at some point between a and b the instantaneous velocity f(c) is equal to the average veloc For example, if a car travels 180 km is 2 hours, then what can we conclude? h-a Practice: Suppose that f(0)-3 and f'() S 5 for all values of x. How large can f(2) possible be?
Trinidad TremblayLv2
25 Apr 2019