103. Use a left Riemann sum with n= 4 subintervals to approximate the area under the curve f(x (0, 2). The graph of f(z) is below, illustrate the Riemann sums on this graph and state whe overestimate or underestimate. [(*) 3 1 5 4 2 8 7 6 2 I 3

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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Question
1
-1
2
4.2 Riemann Sums
103. Use a left Riemann sum with n = 4 subintervals to approximate the area under the curve f(x)=
(0, 2). The graph of f(r) is below, illustrate the Riemann sums on this graph and state wheth
overestimate or underestimate.
6
4
3
(v
(1) / (√2 + 2)²
5√//
(1)
√36
(k) / T
√√-362²
8
$150
7
5
31
-
f(x)
da
1
2
I
3
4 subintervals to approximate the area under
04. Use a right Riemann sum with n
[0, 2]. The graph of f(r) is below, illustrate the Riemann sums on this graph a
overestimate or underestimate.
13
Transcribed Image Text:1 -1 2 4.2 Riemann Sums 103. Use a left Riemann sum with n = 4 subintervals to approximate the area under the curve f(x)= (0, 2). The graph of f(r) is below, illustrate the Riemann sums on this graph and state wheth overestimate or underestimate. 6 4 3 (v (1) / (√2 + 2)² 5√// (1) √36 (k) / T √√-362² 8 $150 7 5 31 - f(x) da 1 2 I 3 4 subintervals to approximate the area under 04. Use a right Riemann sum with n [0, 2]. The graph of f(r) is below, illustrate the Riemann sums on this graph a overestimate or underestimate. 13
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1
-1
2
4.2 Riemann Sums
103. Use a left Riemann sum with n = 4 subintervals to approximate the area under the curve f(x)=
(0, 2). The graph of f(r) is below, illustrate the Riemann sums on this graph and state wheth
overestimate or underestimate.
6
4
3
(v
(1) / (√2 + 2)²
5√//
(1)
√36
(k) / T
√√-362²
8
$150
7
5
31
-
f(x)
da
1
2
I
3
4 subintervals to approximate the area under
04. Use a right Riemann sum with n
[0, 2]. The graph of f(r) is below, illustrate the Riemann sums on this graph a
overestimate or underestimate.
13
Transcribed Image Text:1 -1 2 4.2 Riemann Sums 103. Use a left Riemann sum with n = 4 subintervals to approximate the area under the curve f(x)= (0, 2). The graph of f(r) is below, illustrate the Riemann sums on this graph and state wheth overestimate or underestimate. 6 4 3 (v (1) / (√2 + 2)² 5√// (1) √36 (k) / T √√-362² 8 $150 7 5 31 - f(x) da 1 2 I 3 4 subintervals to approximate the area under 04. Use a right Riemann sum with n [0, 2]. The graph of f(r) is below, illustrate the Riemann sums on this graph a overestimate or underestimate. 13
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