A vehicle accelerates from rest, and the time it takes to reach the speed v, is given by the following relation: dv J 5-2 v0.22 where t is time in seconds [s], and v is speed in meters per second [m/s]. (3-a) Determine the time it takes to reach the speed of 50 m/s, numerically. To achieve this, you must use the Mid-ordinate Rule and the Simpson's Rule, each with 10 intervals. Show all steps by hand for full consideration of the work.
A vehicle accelerates from rest, and the time it takes to reach the speed v, is given by the following relation: dv J 5-2 v0.22 where t is time in seconds [s], and v is speed in meters per second [m/s]. (3-a) Determine the time it takes to reach the speed of 50 m/s, numerically. To achieve this, you must use the Mid-ordinate Rule and the Simpson's Rule, each with 10 intervals. Show all steps by hand for full consideration of the work.
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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Using the Mid-ordinate method. You should show all steps.
![Activity 3:
A vehicle accelerates from rest, and the time it takes to reach the speed v, is given by the
following relation:
dv
t =
5 - 2 v0.22
where t is time in seconds [s], and v is speed in meters per second [m/s].
(3-a) Determine the time it takes to reach the speed of 50 m/s, numerically. To achieve this, you
must use the Mid-ordinate Rule and the Simpson's Rule, each with 10 intervals. Show all
steps by hand for full consideration of the work.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F193d0167-0a43-4e92-8b8e-9a0472e9ddd8%2F94b6724c-8d15-45b2-81be-d44c90118a7b%2Fhp7e4uo_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Activity 3:
A vehicle accelerates from rest, and the time it takes to reach the speed v, is given by the
following relation:
dv
t =
5 - 2 v0.22
where t is time in seconds [s], and v is speed in meters per second [m/s].
(3-a) Determine the time it takes to reach the speed of 50 m/s, numerically. To achieve this, you
must use the Mid-ordinate Rule and the Simpson's Rule, each with 10 intervals. Show all
steps by hand for full consideration of the work.
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