Numerical Analysis
Numerical Analysis
3rd Edition
ISBN: 9780134696454
Author: Sauer, Tim
Publisher: Pearson,
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Chapter 7.1, Problem 2E

Show that the solutions to the BVPs in Exercise 1 are

(a) y = 1 3 t e t

(b) y = e t 2

(c) y = 1 2 t 2 e 2 t

(d) y = e t 1 / t

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(b) t+1)dt
2. The Batmobile travels in a straight line such that t seconds after passing through Arkham, its velocity v(t) in meters per second is given by v(t) = 5t3 + (20 – 30k)t² – 100kt + 200k + 50 where k is constant. (a) Find an expression for the acceleration of the Batmobile in terms of k and t. (b) Suppose that the acceleration of the Batmobile five seconds after passing through Arkham is 175 m/s?. Determine the value of k five seconds after passing through Arkham. (c) Using the value of k from item (b), find the range of values of t for which the Batmobile is accelerating positively. (d) Using the value of k from item (b), determine the values of t when the Batmobile is accelerating at its fastest and slowest within six seconds of passing through Arkham.
Write the equation „dr te +x dt dr in the form of +p(t)x=q(t). Then identify p(t) and q(t). dt Select one: O a. da - dt P() =-! 9(t)=e 1 t O b. dx dt p(t)=- 1 q(t)=e O c. da_ x dt t p(t)=- q(t)=ei +

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