Differential Final
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Seperable
g(x)dx = h(y)dy
Homogeneous
Mdx + Ndy = 0
M(tx,ty) = t
^{n}
M(x,y)
y = u(t)x(t)
Exact
Mdx + Ndy = 0
f=∫Mdx + g(y)
g' = N -
∫Mdx
Mixture
dA/dt = C
_{in}
R
_{in}
- C
_{out}
R
_{out}
C
_{out}
= A(t)/V(t)
Spring
Mx'' + Bx' + kx = f(t)
k=w/Δx
L{f(t-a)U(t-a)}
e
^{-as}
F(s)
L{e
^{at}
f(t)}
F(s-a)
L{t
^{n}
}
n!/s
^{n+1}
L{e
^{at}
}
y' + P(x)y = g(x)
μ = e
^{∫P(x)dx}
μ[dy/dx + P(x)y] = μg(x)
Card Set Information
Author:
synan
ID:
274823
Filename:
Differential Final
Updated:
2014-05-19 21:55:15
Tags:
differential
Folders:
Description:
For the final
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