Bookmarks Profiles Tab Window Help izzes 2 Quiz 4-Prob 8 (3).pdf X + ZM iu.instructure.com/courses/2237581/external_tools/retrieve?display=full_width&url=http... 2 3 points 02:58:50 Time Remaining Mon Aug 5 7:20PM く ✔ E Paused Relaunch to update: Return Submit A mass weighing 8 lb stretches a spring 0.5 ft. The mass is pulled down 1 ft from the equilibrium position, and then set in motion with an upward velocity of 2 ft/sec. Assume that there is no damping force and that the downward direction is the positive direction. The gravity constant g is 32 ft/sec². Then the function u(t) describing the displacement of the mass from the equilibrium position as a function of time t satisfies the following initial value problem. u(0) = c, u'(0) = d u" + au' + bu = 0, u(0) = c, Then, a = type your answer... b = type your answer... C = type your answer... d = type your answer... AUC 5 LO 5 3 -000 3 points According to the method of undetermined coefficients, what is the suitable form of a particular solution Y(t) to the following differential equation? y(4) - 4y" = 24t² - 4 - 3tet Y(t) = At + Bt3 + Ct² + Dtet + Eet O 08 F3 @ Y(t) = At² + Btet 8 59 $ 4 ? zoom tv W MacBook Air 8 F8 F9 F10 a ગ C DII F7 F6 F5 F4 % 95 <6 7 &7 ( - 8 9 0 - E R T Y U I O P IR བ 34 F11 + Il 验 F12 { } [ del
Bookmarks Profiles Tab Window Help izzes 2 Quiz 4-Prob 8 (3).pdf X + ZM iu.instructure.com/courses/2237581/external_tools/retrieve?display=full_width&url=http... 2 3 points 02:58:50 Time Remaining Mon Aug 5 7:20PM く ✔ E Paused Relaunch to update: Return Submit A mass weighing 8 lb stretches a spring 0.5 ft. The mass is pulled down 1 ft from the equilibrium position, and then set in motion with an upward velocity of 2 ft/sec. Assume that there is no damping force and that the downward direction is the positive direction. The gravity constant g is 32 ft/sec². Then the function u(t) describing the displacement of the mass from the equilibrium position as a function of time t satisfies the following initial value problem. u(0) = c, u'(0) = d u" + au' + bu = 0, u(0) = c, Then, a = type your answer... b = type your answer... C = type your answer... d = type your answer... AUC 5 LO 5 3 -000 3 points According to the method of undetermined coefficients, what is the suitable form of a particular solution Y(t) to the following differential equation? y(4) - 4y" = 24t² - 4 - 3tet Y(t) = At + Bt3 + Ct² + Dtet + Eet O 08 F3 @ Y(t) = At² + Btet 8 59 $ 4 ? zoom tv W MacBook Air 8 F8 F9 F10 a ગ C DII F7 F6 F5 F4 % 95 <6 7 &7 ( - 8 9 0 - E R T Y U I O P IR བ 34 F11 + Il 验 F12 { } [ del
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
Related questions
Question
Transcribed Image Text:Bookmarks Profiles
Tab
Window Help
izzes 2
Quiz 4-Prob 8 (3).pdf
X
+
ZM
iu.instructure.com/courses/2237581/external_tools/retrieve?display=full_width&url=http...
2
3 points
02:58:50
Time Remaining
Mon Aug 5 7:20PM
く
✔
E Paused
Relaunch to update:
Return
Submit
A mass weighing 8 lb stretches a spring 0.5 ft. The mass is pulled down 1 ft from the equilibrium position, and then
set in motion with an upward velocity of 2 ft/sec. Assume that there is no damping force and that the downward
direction is the positive direction. The gravity constant g is 32 ft/sec². Then the function u(t) describing the
displacement of the mass from the equilibrium position as a function of time t satisfies the following initial value
problem.
u(0) = c, u'(0) = d
u" + au' + bu = 0, u(0) = c,
Then,
a = type your answer...
b = type your answer...
C = type your answer...
d = type your answer...
AUC 5
LO
5
3
-000
3 points
According to the method of undetermined coefficients, what is the suitable form of a particular solution Y(t) to the
following differential equation?
y(4) - 4y" = 24t² - 4 - 3tet
Y(t) = At + Bt3 + Ct² + Dtet + Eet
O
08
F3
@
Y(t) = At² + Btet
8
59
$
4
?
zoom
tv
W
MacBook Air
8
F8
F9
F10
a
ગ
C
DII
F7
F6
F5
F4
%
95
<6
7
&7
(
-
8
9
0
-
E
R
T
Y
U
I
O
P
IR
བ
34
F11
+ Il
验
F12
{ }
[
del
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