Given a system that has an initial velocity 10 [m/s], at a position of x = 0 [m], determine the time when an object is at a position of x = 40 [m] if its acceleration can be approximated as: a(x) = 12 [2] +0.05[1/s²]x Note that: 1 [[√x²+bx+c]dx = √n [2ax+b+2√/a(ax² +bx+c)] +1 = In
Given a system that has an initial velocity 10 [m/s], at a position of x = 0 [m], determine the time when an object is at a position of x = 40 [m] if its acceleration can be approximated as: a(x) = 12 [2] +0.05[1/s²]x Note that: 1 [[√x²+bx+c]dx = √n [2ax+b+2√/a(ax² +bx+c)] +1 = In
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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![Given a system that has an initial velocity 10 [m/s], at a position of x = 0 [m], determine the time when
an object is at a position of x = 40 [m] if its acceleration can be approximated as:
Note that:
S[√ax ² + b
m
a(x) = 12 [2] +0.05[1/s²]x
+bx+c
dx
=
= ln [2ax + b + 2√a(ax² + bx + c)
va](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fa487fd1f-659d-4c4f-ad85-f8cf24cc282d%2Fe10e6cca-9d34-4458-b19c-17ffb5285333%2Ffhcijb_processed.png&w=3840&q=75)
Transcribed Image Text:Given a system that has an initial velocity 10 [m/s], at a position of x = 0 [m], determine the time when
an object is at a position of x = 40 [m] if its acceleration can be approximated as:
Note that:
S[√ax ² + b
m
a(x) = 12 [2] +0.05[1/s²]x
+bx+c
dx
=
= ln [2ax + b + 2√a(ax² + bx + c)
va
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