The total revenue for a product can be calculated as the area under the demand curve. Suppose that the demand curve for a certain wine (in dollars per liter) is given by the following, where q is the demand in liters. Estimate the total revenue using rectangles of width 10 10 liters. D(q)= 1/10 q^2 - 10q+269 for 0≤q≤50 The approximate revenue using left endpoints is $ The approximate revenue using right endpoints is $_ The approximate revenue using the average is

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.6: The Inverse Trigonometric Functions
Problem 94E
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The total revenue for a product can be
calculated as the area under the demand
curve. Suppose that the demand curve for a
certain wine (in dollars per liter) is given by the
following, where q is the demand in liters.
Estimate the total revenue using rectangles of
width
10
10 liters.
D(q)=
1/10 q^2 - 10q+269 for 0≤q≤50
The approximate revenue using left endpoints
is $
The approximate revenue using right
endpoints is $_
The approximate revenue using the average is
Transcribed Image Text:The total revenue for a product can be calculated as the area under the demand curve. Suppose that the demand curve for a certain wine (in dollars per liter) is given by the following, where q is the demand in liters. Estimate the total revenue using rectangles of width 10 10 liters. D(q)= 1/10 q^2 - 10q+269 for 0≤q≤50 The approximate revenue using left endpoints is $ The approximate revenue using right endpoints is $_ The approximate revenue using the average is
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