tran (stt377) Summary 5.3/5.4 arledge (55410)
This print-out should have 20 questions.
Multiple-choice questions may continue on
the next column or page nd all choices
before answering.
001
10.0 points
The graph of f is shown in the gure
6
6
5
4
4
3
2
2
1
tran (stt377) Prep 11.10 arledge (55410)
This print-out should have 8 questions.
Multiple-choice questions may continue on
the next column or page nd all choices
before answering.
1
5. f (3) (0) = 18 correct
Explanation:
Since
001 (part 1 of 4) 10.0 point
tran (stt377) Prep 11.11 arledge (55410)
This print-out should have 3 questions.
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before answering.
001
10.0 points
1
Lance Armstrong is moving with speed
39 feet/sec and acce
tran (stt377) Summary 5.5/6.1 arledge (55410)
This print-out should have 19 questions.
Multiple-choice questions may continue on
the next column or page nd all choices
before answering.
001
10.0 points
If f is a continuous function such that
6
f (x) dx =
tran (stt377) Summary 6.2/7.1 arledge (55410)
This print-out should have 18 questions.
Multiple-choice questions may continue on
the next column or page nd all choices
before answering.
001
To apply this we have rst to express x as
a function of y since i
tran (stt377) Summary 7.2/7.3 arledge (55410)
This print-out should have 20 questions.
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before answering.
001
10.0 points
Consequently,
I=
2
1
1
3t + sin 6t +
sin 12t + C
2
3
tran (stt377) Summary 7.4/7.5 arledge (55410)
This print-out should have 13 questions.
Multiple-choice questions may continue on
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before answering.
001
Consequently,
I=
3
4
ln
1
1
ln
3
5
ln 2
I=
ex
0
002
3
dx .
+4
10
tran (stt377) Summary 7.8 arledge (55410)
This print-out should have 12 questions.
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before answering.
001
10.0 points
Oil is owing from a well in a continuous
stream at a rate
tran (stt377) Summary 11.8/11.9 arledge (55410)
This print-out should have 18 questions.
Multiple-choice questions may continue on
the next column or page nd all choices
before answering.
Determine the radius of convergence, R, of
the series
n=1
001
1
(1)
tran (stt377) Summary 11.2/11.3 arledge (55410)
This print-out should have 17 questions.
Multiple-choice questions may continue on
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before answering.
001
Determine if the series
n=1
is a geometric series with a = r =
tran (stt377) Summary 11.4/11.5 arledge (55410)
This print-out should have 11 questions.
Multiple-choice questions may continue on
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before answering.
001
Determine whether the series
k=1
Determine whether the series
3
tran (stt377) Summary 11.6/11.7 arledge (55410)
This print-out should have 16 questions.
Multiple-choice questions may continue on
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before answering.
001
10.0 points
Which one of the following properties does
the seri
tran (stt377) Summary 11.1 arledge (55410)
This print-out should have 8 questions.
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before answering.
001
Determine if the limit
lim
n
3
2
1. limit =
12 n2
an =
6n + 5
2. limi
tran (stt377) Summary 11.10/11.11 arledge (55410)
This print-out should have 16 questions.
Multiple-choice questions may continue on
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before answering.
001
10.0 points
Find the Taylor series for f centered at
x = 5 wh
tran (stt377) Summary 14.3/15.2 arledge (55410)
This print-out should have 15 questions.
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before answering.
001
10.0 points
Determine fxx + fyx when
f (x, y ) = 5x2 + 4xy 3 5y
tran (stt377) Summary 15.3 arledge (55410)
This print-out should have 5 questions.
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before answering.
11
12
2. I =
1
4
3. I =
3
4
4. I =
7
correct
12
5
12
10.0 points
Evaluate
tran (stt377) Prep 11.9 arledge (55410)
This print-out should have 4 questions.
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before answering.
001
1
keywords:
002
10.0 points
10.0 points
Find a power series representati
tran (stt377) Prep 11.8 arledge (55410)
This print-out should have 4 questions.
Multiple-choice questions may continue on
the next column or page nd all choices
before answering.
001
We have still to check for convergence at
x = 1. But when x = 1, the ser
tran (stt377) Prep 11.7 arledge (55410)
This print-out should have 5 questions.
Multiple-choice questions may continue on
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before answering.
001
1
Explanation:
Since
lim cos(n)
n
does not exist, in particular,
10.0 po
tran (stt377) Prep 5.5 arledge (55410)
This print-out should have 4 questions.
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before answering.
001
10.0 points
Determine the integral
8 x x2 + 3
I=
3. I = 3 sin(6 t3 ) + C
tran (stt377) Prep 6.1 arledge (55410)
This print-out should have 5 questions.
Multiple-choice questions may continue on
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before answering.
001
10.0 points
Find the bounded area enclosed by the
graph of
f ( x) = 2 x x
tran (stt377) Prep 6.2 arledge (55410)
This print-out should have 3 questions.
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before answering.
001
10.0 points
1
Find the volume of the frustrum of the right
circular cone
tran (stt377) Prep 7.1 arledge (55410)
This print-out should have 5 questions.
Multiple-choice questions may continue on
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before answering.
1
(2 x + 6) cos 2x dx .
1. I = x cos 2x
1
cos 2x 3 sin 2x + C
2
1
2. I = cos
tran (stt377) Prep 7.2 arledge (55410)
This print-out should have 5 questions.
Multiple-choice questions may continue on
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before answering.
001
I=
3
2
5. I =
1
1
4
Explanation:
Since
10.0 points
6. I =
Find the value
tran (stt377) Prep 7.3 arledge (55410)
This print-out should have 5 questions.
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before answering.
001
1
Thus
I2 = 2 u +
1
sin 2u
2
/2
= .
0
Consequently,
10.0 points
Evaluate
tran (stt377) Prep 7.4 arledge (55410)
This print-out should have 4 questions.
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before answering.
001
1
Rewrite the expression
f ( x) =
x2
2x
3x + 2
using partial fractions.
tran (stt377) Prep 7.5 arledge (55410)
This print-out should have 5 questions.
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before answering.
001
0
/2
I=
0
4
dx .
(1 x2 )3/2
3. I =
1. I = 4 correct
4. I =
1
+1
22
5. I
tran (stt377) Prep 7.8 arledge (55410)
This print-out should have 5 questions.
Multiple-choice questions may continue on
the next column or page nd all choices
before answering.
This prep is not really a prep, but is due
along with the summary, Sunday nig
tran (stt377) Prep 11.1 arledge (55410)
This print-out should have 5 questions.
Multiple-choice questions may continue on
the next column or page nd all choices
before answering.
1
4
3
n1
4. an =
001
3. an =
3
4
n1
5. an =
4
5
n1
4
3
n
10.0 points
Determi
tran (stt377) Prep 11.2 arledge (55410)
This print-out should have 5 questions.
Multiple-choice questions may continue on
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before answering.
8
(1)k2
k
k+5
(1)k2
3.
k
k+5
k=2
6
001
10.0 points
4.
k=0
If the nth partial