Let R=[0,4]×[−1,2]. Create a Riemann sum by subdividing [0,4] into m=2 intervals, and [−1,2] into n=3 subintervals, then use it to estimate the value of ∬R(3−xy2)dA. Take the sample points to be the upper left corner of each rectangle. answer = ?
Let R=[0,4]×[−1,2]. Create a Riemann sum by subdividing [0,4] into m=2 intervals, and [−1,2] into n=3 subintervals, then use it to estimate the value of ∬R(3−xy2)dA. Take the sample points to be the upper left corner of each rectangle. answer = ?
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter2: Equations And Inequalities
Section2.1: Equations
Problem 74E
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Let R=[0,4]×[−1,2]. Create a Riemann sum by subdividing [0,4] into m=2 intervals, and [−1,2] into n=3 subintervals, then use it to estimate the value of ∬R(3−xy2)dA.
Take the sample points to be the upper left corner of each rectangle.
answer = ?
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