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b. By using the substitution u = x³ +4, we can show that √₂3x²(x³+4) dx = e¹29 – el2

b. By using the substitution u = x³ +4, we can show that √₂3x²(x³+4) dx = e¹29 – el2

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 2 For each of the statements below, state whether the statement is ‘True' and 'False' otherwise. Clearly justify your answers. a. Suppose that it began snowing on January 25th at 9am and that t is the number of hours after 9am and s(t) is the rate at which the snow is falling in inches per hour. Then the integral ₁s(t)dt measures the amount of snowfall from 1 to 5 hours. b. By using the substitution u = x³ +4, we can show that ₂3x²e(³+4) dx = e¹29 — e¹2
Transcribed Image Text:Question 2 For each of the statements below, state whether the statement is ‘True' and 'False' otherwise. Clearly justify your answers. a. Suppose that it began snowing on January 25th at 9am and that t is the number of hours after 9am and s(t) is the rate at which the snow is falling in inches per hour. Then the integral ₁s(t)dt measures the amount of snowfall from 1 to 5 hours. b. By using the substitution u = x³ +4, we can show that ₂3x²e(³+4) dx = e¹29 — e¹2
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