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Question 6 Use the plots to approximate g(t)dt with LEFT(2) and RIGHT(2). Illustrate the rule and compute the approximation to verify the correct answer. O T9(1) g(t) 11 10 9 8 7 6 9(1) dt ~MID(O) = Tos 3 2 1 0 -2 -1 0 1 g(t)dt 9 g(t)dt MID(O) = 36 901 g(t)dt MID(0) = 8 and 32 g(t)dt MID(O) = 20 g(t)dt MID(0)=30 LIT 2 t and and and and arwus 1 3 4 5 6 [9(1) g(t)dt ≈ TRAP(O) = 12 6. g(t)dt TRAP(O) = 28 g(t)dt = TRAP(0) = 34. [20 g(t)dt TRAP(O) = 20 g(t)dt ≈ TRAP(O) = 30 arra TRAP(O) = 26.

Question 6 Use the plots to approximate g(t)dt with LEFT(2) and RIGHT(2). Illustrate the rule and compute the approximation to verify the correct answer. O T9(1) g(t) 11 10 9 8 7 6 9(1) dt ~MID(O) = Tos 3 2 1 0 -2 -1 0 1 g(t)dt 9 g(t)dt MID(O) = 36 901 g(t)dt MID(0) = 8 and 32 g(t)dt MID(O) = 20 g(t)dt MID(0)=30 LIT 2 t and and and and arwus 1 3 4 5 6 [9(1) g(t)dt ≈ TRAP(O) = 12 6. g(t)dt TRAP(O) = 28 g(t)dt = TRAP(0) = 34. [20 g(t)dt TRAP(O) = 20 g(t)dt ≈ TRAP(O) = 30 arra TRAP(O) = 26.

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Question 6 Use the plots to approximate S g(t)dt with LEFT(2) and RIGHT(2). Illustrate the rule and compute the approximation to verify the correct answer. f(t) [9(1) dt g(t) Tg(t To 11 10 9 8 7 6 g(t)dt MID(O) = 32 5 4 3 2 g(t)dt 1 0 -2 -1 0 1 90² g(t)dt MID(0) = 8 and g(t)dt MID(O) = 36 g(t)dt MID(O) = 20 2 t and LIT and g(t)dt MID(0)=30 and and awwur 3 4 5 6 ²9(1) g(t)dt TRAP(O) = 28 Log(t). g(t)dt TRAP(O) = 12 g(t) a g(t)dt TRAP(O) = 34. 9(t)dt = TRAP(O) = 20 [g(t) g(t)dt TRAP(O) = 30 arr TRAP(O) = 26.
Transcribed Image Text:Question 6 Use the plots to approximate S g(t)dt with LEFT(2) and RIGHT(2). Illustrate the rule and compute the approximation to verify the correct answer. f(t) [9(1) dt g(t) Tg(t To 11 10 9 8 7 6 g(t)dt MID(O) = 32 5 4 3 2 g(t)dt 1 0 -2 -1 0 1 90² g(t)dt MID(0) = 8 and g(t)dt MID(O) = 36 g(t)dt MID(O) = 20 2 t and LIT and g(t)dt MID(0)=30 and and awwur 3 4 5 6 ²9(1) g(t)dt TRAP(O) = 28 Log(t). g(t)dt TRAP(O) = 12 g(t) a g(t)dt TRAP(O) = 34. 9(t)dt = TRAP(O) = 20 [g(t) g(t)dt TRAP(O) = 30 arr TRAP(O) = 26.
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