Assuming a, b and k are constants, calculate the following derivative: kt %3D dt 7 2 |x : -4 1 Find a value of k so that ekt is a solution to æ ': %3D k = 7 2) |x : 1 Find a value of k so that ekt is a solution to æ' = -2 -4

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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a. Assuming a, b and k are constants, calculate the following derivative:
d
a
kt
dt
7 2
x :
-4 1
b. Find a value of k so that
kt
e'
is a solution to x':
k
2)
x :
-4 1
c. Find a value of k so that
kt
e
is a solution to x':
k =
Transcribed Image Text:a. Assuming a, b and k are constants, calculate the following derivative: d a kt dt 7 2 x : -4 1 b. Find a value of k so that kt e' is a solution to x': k 2) x : -4 1 c. Find a value of k so that kt e is a solution to x': k =
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