Creating the Left-Hand Sum Suppose that an object moving along a straight line path has its velocity in feet per second at time t in T seconds given by v(t) = (+- 3)2 + 2. We will approximate this area by creating the left-hand sum by constructing four rectangles to approximation the area. To create the left-hand sum you need to evaluate the function at each of the left-hand endpoints of the subintervals. On the graph, sketch the four rectangles whose areas you need to find. Then, enter the the function value at the left hand endpoint and the areas of each rectangle below. Interval v(a) Area Got it? [a,b] Keep trying! Keep trying! [.] Keep trying! Keep trying! What is the approximation of the area using the left- hand endpoints?

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section3.2: Graphs Of Equations
Problem 78E
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Creating the Left-Hand Sum
Suppose that an object moving along a straight line
path has its velocity in feet per second at time t in
T
seconds given by v(t) =(t- 3)2 + 2.
We will approximate this area by creating the left-hand
sum by constructing four rectangles to approximation
the area.
To create the left-hand sum you need to evaluate the
function at each of the left-hand endpoints of the
subintervals.
On the graph, sketch the four rectangles whose areas
you need to find. Then, enter the the function value at
the left hand endpoint and the areas of each rectangle
below.
-2-
Interval
v(a)
Area
Got it?
[a,b]
Keep trying!
Кeep trying!
[.]
Keep trying!
Keep trying!
What is the approximation of the area using the left-
hand endpoints?
Transcribed Image Text:Creating the Left-Hand Sum Suppose that an object moving along a straight line path has its velocity in feet per second at time t in T seconds given by v(t) =(t- 3)2 + 2. We will approximate this area by creating the left-hand sum by constructing four rectangles to approximation the area. To create the left-hand sum you need to evaluate the function at each of the left-hand endpoints of the subintervals. On the graph, sketch the four rectangles whose areas you need to find. Then, enter the the function value at the left hand endpoint and the areas of each rectangle below. -2- Interval v(a) Area Got it? [a,b] Keep trying! Кeep trying! [.] Keep trying! Keep trying! What is the approximation of the area using the left- hand endpoints?
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