6. The points A(8, 3, 2); B(4,-1,2) and C(0, 3, 2) formed what kind of triangle?

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.6: The Inverse Trigonometric Functions
Problem 94E
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Question

Please answer 6 to 10 with solns/explanations

Column A
Column B
1. VxA = 0
2. .F=0
A. 48
3. â at(2,90',270')
С.О
D.
5. à, •â atp = 2n
6. The points A(8, 3, 2); B(4,-1,2) and C(0, 3, 2) formed F. 24
what kind of triangle?
7. If B = exp(r - 2), what is VxE?
E
G
Н. - (2/9)
If A=2a- cos0 ā, -pgâ,
+z cos da,, what is I.
8.
(1-
J
K
9. For the conical surface e= 30",0SOS 27,0SrS2, the L. 1
М. isosceles
10. Given two points P(0,2,-1) and P:(2,0,-1), find the N. sine
0.-å
lateral surface area is what?
perpendicular distance from the point P:(3, 3, -1) to the line PP:.
11. Given: P(-1, -1, 2) what is o in cylindrical coordinate P. divergenceless
Q. cos e
R. 2
S. 7/4
system?
12
12. Given: F=
i„determine F•i, .
13. Find Vf if f =
1
T. 2/2
+y +2
U.
4
vectors | V
W
_14.
If
the
angle
between
the
A = xâ, +â, andB = 3a, +â, is 60°, find x.
a hemispherical bowl X. solenoidal
Y. isosceles right
Z.
_15. [(vxA) • d$
over the
of radius 2 and its circular rim if A = 3sin(a,
B.
Transcribed Image Text:Column A Column B 1. VxA = 0 2. .F=0 A. 48 3. â at(2,90',270') С.О D. 5. à, •â atp = 2n 6. The points A(8, 3, 2); B(4,-1,2) and C(0, 3, 2) formed F. 24 what kind of triangle? 7. If B = exp(r - 2), what is VxE? E G Н. - (2/9) If A=2a- cos0 ā, -pgâ, +z cos da,, what is I. 8. (1- J K 9. For the conical surface e= 30",0SOS 27,0SrS2, the L. 1 М. isosceles 10. Given two points P(0,2,-1) and P:(2,0,-1), find the N. sine 0.-å lateral surface area is what? perpendicular distance from the point P:(3, 3, -1) to the line PP:. 11. Given: P(-1, -1, 2) what is o in cylindrical coordinate P. divergenceless Q. cos e R. 2 S. 7/4 system? 12 12. Given: F= i„determine F•i, . 13. Find Vf if f = 1 T. 2/2 +y +2 U. 4 vectors | V W _14. If the angle between the A = xâ, +â, andB = 3a, +â, is 60°, find x. a hemispherical bowl X. solenoidal Y. isosceles right Z. _15. [(vxA) • d$ over the of radius 2 and its circular rim if A = 3sin(a, B.
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