Version 090 Exam 3 spice (53190)
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001
10.0 points
Extra credit
Expand
5. slope =
1
3
5
Explanation:
The slope of
kinne (jk37353) HW1 spice (53190)
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001
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Describe the motion of a particle with position P (x, y) when
x
kinne (jk37353) HW7 spice (53190)
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001
Which of the following surfaces could have
contour map
5
4
5
4
2
3
1
2
1
0
kinne (jk37353) HW5 spice (53190)
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001
1
z
10.0 points
Find and identify the trace of the quadric
surface
x2 + y 2
kinne (jk37353) HW6 spice (53190)
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001
r(t) = 6t i + 9 sin t j + 9 cos t k
1
correct
13
002
10.0 points
For what v
kinne (jk37353) HW3 spice (53190)
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001
1
The parallelopiped in 3-space shown in
A
C
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When u, v are the
kinne (jk37353) HW9 spice (53190)
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001
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The contour map given below for a function
f shows also a path
kinne (jk37353) HW12 (last one) spice (53190)
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001
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while the points (5, 5) and (6, 4) lie on the
paral
kinne (jk37353) HW11 spice (53190)
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001
10.0 points
Evaluate the iterated integral
Z 3/2 Z cos()
I =
3 esin() dr d
kinne (jk37353) HW8 spice (53190)
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001
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The wind-chill index W is the perceived
temperature when the ac
kinne (jk37353) HW10 spice (53190)
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001
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Use Lagrange multipliers to find the maximum and minimum value
Version 096 Exam 1 spice (53190)
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001 10.0 points
This question is extra credit.
Expand
(7x + 3)(x + 8) ,
expressi
kinne (jk37353) HW4 spice (53190)
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001
1
4. x = 2 + 4t, y = 3 + 3t, z = 4 2t
5. x = 4 + 2t, y = 3 + 3t, z = 2 4t
c
kinne (jk37353) HW2 spice (53190)
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001
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Find the area of the shaded region
1
In this question the funct