In Problems 1-14 , solve the given initial value problem using the method of Laplace transforms. y ″ − y ′ − 2 y = − 8 cos t − 2 sin t ; y ( π / 2 ) = 1 , y ′ ( π / 2 ) = 0
In Problems 1-14 , solve the given initial value problem using the method of Laplace transforms. y ″ − y ′ − 2 y = − 8 cos t − 2 sin t ; y ( π / 2 ) = 1 , y ′ ( π / 2 ) = 0
Solution Summary: The author explains how to solve the initial value problem using Laplace transformations.
Why researchers are interested in describing measures of the center and measures of variation of a data set?
Let Χ be a real-valued character (mod k). Let
k
S = Σnx(n).
n=1
If (a, k) = 1,
ax(a)S = S (mod k).
(iii) Write k = 2ºq where q is odd. Show that there is an integer a
with (a, k) = 1 such that a = 3 (mod 2ª) and a = 2 (mod q).
Deduce that 12S = 0 (mod k).
Solve for 14
Chapter 7 Solutions
Fundamentals of Differential Equations and Boundary Value Problems
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