nglit endpoints approximation of the area of the reglon. Observe the region between the graph of the function x) = 2x + 6 and the x-axis over the Interval [0, 2] with four circumscribed rectangles, which is shown below. 20 23 The nght endpoints of the n intervals are Ax() where /= 1 to Then substitute Ax = and n= 4 to find the left end points of four Intervals. Thus, the right end points of four Intervals are Ax() = (), wherer = 1 to 4. That is, the four right end polnts of the intervals are and 2. Therefore, the four Intervals are given as follows. Submit Skip (you cannot come back)
nglit endpoints approximation of the area of the reglon. Observe the region between the graph of the function x) = 2x + 6 and the x-axis over the Interval [0, 2] with four circumscribed rectangles, which is shown below. 20 23 The nght endpoints of the n intervals are Ax() where /= 1 to Then substitute Ax = and n= 4 to find the left end points of four Intervals. Thus, the right end points of four Intervals are Ax() = (), wherer = 1 to 4. That is, the four right end polnts of the intervals are and 2. Therefore, the four Intervals are given as follows. Submit Skip (you cannot come back)
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.6: Permutations
Problem 47E
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![Consider the right endpoints approximation of the area of the reglon.
Observe the reglon between the graph of the function f(x) = 2x + 6 and the x-axis over the Interval [0, 2] with four circumscribed rectangles, which is shown below.
10
15
20
23
The right endpolnts of the n Intervals are Ax() where /= 1 to
Then substitute Ax =
and n = 4 to find the left end points of four Intervals.
Thus, the right end polnts of four Intervals are Ax() =
), wherer =1 to 4.
That is, the four right end polnts of the Intervals are
1,
and 2.
Therefore, the four Intervals are given as follows.
Submit
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Transcribed Image Text:Consider the right endpoints approximation of the area of the reglon.
Observe the reglon between the graph of the function f(x) = 2x + 6 and the x-axis over the Interval [0, 2] with four circumscribed rectangles, which is shown below.
10
15
20
23
The right endpolnts of the n Intervals are Ax() where /= 1 to
Then substitute Ax =
and n = 4 to find the left end points of four Intervals.
Thus, the right end polnts of four Intervals are Ax() =
), wherer =1 to 4.
That is, the four right end polnts of the Intervals are
1,
and 2.
Therefore, the four Intervals are given as follows.
Submit
Skip (you cannot come back)
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