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t 0. 36 9 12 (seconds) p(t) (feet) 3 5.5 7 13 17 The position of a particle, A, moving along the x-axis is modeled by a twice-differentiable function P, where time t is measured in seconds and p(t) is measured in feet. Selected values of p (t) are shown in the table above. (a) Use a midpoint Riemann sum with two subintervals of equal length and values from the table to 12 approximate the value of | p(t)dt Show the computations that lead to your answer.

t 0. 36 9 12 (seconds) p(t) (feet) 3 5.5 7 13 17 The position of a particle, A, moving along the x-axis is modeled by a twice-differentiable function P, where time t is measured in seconds and p(t) is measured in feet. Selected values of p (t) are shown in the table above. (a) Use a midpoint Riemann sum with two subintervals of equal length and values from the table to 12 approximate the value of | p(t)dt Show the computations that lead to your answer.

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter2: Equations And Inequalities
Section2.7: More On Inequalities
Problem 44E
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t 0. 36 9 12 (seconds) p(t) (feet) 3 5.5 7 13 17 The position of a particle, A, moving along the x-axis is modeled by a twice-differentiable function P, where time t is measured in seconds and p(t) is measured in feet. Selected values of p (t) are shown in the table above. (a) Use a midpoint Riemann sum with two subintervals of equal length and values from the table to 12 approximate the value of | p(t)dt Show the computations that lead to your answer.
Transcribed Image Text:t 0. 36 9 12 (seconds) p(t) (feet) 3 5.5 7 13 17 The position of a particle, A, moving along the x-axis is modeled by a twice-differentiable function P, where time t is measured in seconds and p(t) is measured in feet. Selected values of p (t) are shown in the table above. (a) Use a midpoint Riemann sum with two subintervals of equal length and values from the table to 12 approximate the value of | p(t)dt Show the computations that lead to your answer.
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