A football is kicked straight upward. A position function s(t) = at? + vVol + so can be used to describe the ball's height, s(t), in feet, after t seconds. s(t) 300 (5, 246) 250 200 (2, 198) 150 100 50 (8, 6) 10 Time (seconds) Height above Ground (feet)

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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a. Show all the work for creating the linear system. b. Solve using the “reduced row echelon form” option from the LAT. Make screen shots or snips of the LAT display to post in your Word document. c. Be sure to write out your answer as x=..., y=.., and tell what this means using the term independent, dependent, consistent, and inconsistent as applicable. d. Find and interprets (7). Show your work e. After how many seconds does the ball reach its maximum height? Show your work. f. What is the maximum height? Show your work
a. Use the points labeled in the graph to find the values of
a, vo, and so. Solve the system of linear equations involving
a, vo, and so using matrices.
b. Find and interpret s(7). Identify your solution as a point
on the graph shown.
c. After how many seconds does the ball reach its maximum
height? What is its maximum height?
Transcribed Image Text:a. Use the points labeled in the graph to find the values of a, vo, and so. Solve the system of linear equations involving a, vo, and so using matrices. b. Find and interpret s(7). Identify your solution as a point on the graph shown. c. After how many seconds does the ball reach its maximum height? What is its maximum height?
46. A football is kicked straight upward. A position function
s(t) = at? + vot + So
%3D
can be used to describe the ball's height, s(t), in feet, after
t seconds.
s(t)
300
(5, 246)
250
200
(2, 198)
150
100
50
(8, 6)
0.
5
10
Time (seconds)
Height above Ground
(feet)
Transcribed Image Text:46. A football is kicked straight upward. A position function s(t) = at? + vot + So %3D can be used to describe the ball's height, s(t), in feet, after t seconds. s(t) 300 (5, 246) 250 200 (2, 198) 150 100 50 (8, 6) 0. 5 10 Time (seconds) Height above Ground (feet)
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