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Homework 2, due
Friday September 16th
, in class
1.
Solve the initial value problem
y
0
+
y
tan
x
= cos
x,
y
(0) = 2.
2.
Find the general solution to the diﬀerential equation
dy
dx
=
y
sin
x
.
3.
Solve the initial value problem
dy
dx
= 6
e
2
x

y
,
y
(0) = 2 ln 2.
4.
Find the general solution to the diﬀerential equation
dP
dt
= 0
.
001
·
P
(
t
)
·
(
P
(
t
)

400)
.
You can do this by hand
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Unformatted text preview: OR use Maple to assist you – whatever is easiest – but you must show your work. 5. Find the unique solution to the initial value problem consisting of the diﬀerential equation from Question 4, together with the initial condition P (0) = 401....
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This note was uploaded on 12/07/2011 for the course MATH 341 taught by Professor Zhang during the Fall '08 term at University of Delaware.
 Fall '08
 Zhang

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