Limits and Integrals In Exercises 73 and 74, evaluate the limit and sketch the graph of the region whose area is represented by the limit. lim ‖ Δ ‖ → 0 ∑ i = 1 n ( 4 − x i 2 ) Δ x , where x i = − 2 + 4 i n and Δ x = 4 n
Limits and Integrals In Exercises 73 and 74, evaluate the limit and sketch the graph of the region whose area is represented by the limit. lim ‖ Δ ‖ → 0 ∑ i = 1 n ( 4 − x i 2 ) Δ x , where x i = − 2 + 4 i n and Δ x = 4 n
Solution Summary: The author explains how to calculate the given limit and sketch the graph of the region whose area is represented by it.
The position of a particle that moves along the x-axis is defined by x = - 3t^2 + 12^t - 6 f, where t is in seconds. For the time interval t = 0 to t = 3 s, (1) plot the position, velocity, and acceleration as functions of time; (2) calculate the distance traveled; and (3) determine the displacement of the particleshow the graph and write the solution with a pen
The answer for number 1 is D
Could you show me why
The path of a particle moving in a straight line is given by s = t^3 - 6t^2+ 9t + 4, where s is in ft and t in seconds. a. Finds and a when v = 0. b. Find s and v when a = 0.show the graph if needed and write the solution with a pen
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