meier (rkm597) HW 09 Odell (57000)
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001
1
z
4.
10.0 points
Which of the following surfaces is the graph
y
of
x
z
4x
meier (rkm597) HW 08 Odell (57000)
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When u, v are the displacement vectors
u = AB ,
Determine a so that the vector
u
meier (rkm597) HW 07 Odell (57000)
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1
For then the points
P 1,
1
2
Q 2,
1
,
3
R 4,
2
,
3
correspond to
10.0 points
0
meier (rkm597) HW 13 Odell (57000)
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10.0 points
001
Use the method of Lagrange multipliers to
minimize
f (x, y ) = 7
meier (rkm597) HW12 Odell (57000)
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001
10.0 points
Find an equation for the tangent plane
at the point P (2, 1, 8) o
meier (rkm597) HW 11 Odell (57000)
1
4
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-3
3
-2
2
-1
1
001
10.0 points
0
Find the domain of the function
3
2
1
0
1
2
meier (rkm597) HW 10 Odell (57000)
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10.0 points
001
1
Find lim r(t) when
t
8 tan1 t, e5t ,
r(t) =
ln t
t
3. 5 < t <
meier (rkm597) HW 06 Odell (57000)
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10.0 points
001
Determine A so that the curve
y = 7x + 34
can be written in para
meier (rkm597) HW 05 Odell (57000)
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On the other hand, since
lim |n cn|1/n = lim |cn |1/n ,
n
n
the Root Test ensure
meier (rkm597) HW 04 Odell (57000)
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1
10.0 points
002
Determine whether the series
(7)2n
(2n)!
001
10.0 points
n=0
W
meier (rkm597) HW 03 Odell (57000)
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10.0 points
001
If ak , bk , and ck satisfy the inequalities
1
(ii) while if
0 <
meier (rkm597) HW 02 Odell (57000)
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10.0 points
001
If
lim an = 3,
n
1
3. limit = ln 4
4. the sequence diverges
5. l
meier (rkm597) HW 01 Odell (57000)
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001
10.0 points
A.
B.
C.
1
lim f (x)g (x) ;
x1
lim f (x)g (x) ;
x1
lim g (x)G(x)