Version 72997453 = Answers. (Correct 3, blank= 0, wrong = -1) Ex. 5 Ex. 6 Ex. 7 Ex. 8 Ex. 9 Ex. 10 DACDAC C D B B 1 The flux of the vector field F(x, y, z) = (y - z²+2x3, −z + x²+2y³, x-y²+223) out- going from the set {(x, y, z) ER3 x² + y²-1<<0} is (A) 720 (B) 0 (C) -π (D) Зп 2 2 The numerical series n +sinh(1/n) Σn³ (logn)² + cos(n) ~n (logn) = n(logn)" n=2 (A) converges to a positive number (B) converges to a negative number n3 84 C
Version 72997453 = Answers. (Correct 3, blank= 0, wrong = -1) Ex. 5 Ex. 6 Ex. 7 Ex. 8 Ex. 9 Ex. 10 DACDAC C D B B 1 The flux of the vector field F(x, y, z) = (y - z²+2x3, −z + x²+2y³, x-y²+223) out- going from the set {(x, y, z) ER3 x² + y²-1<<0} is (A) 720 (B) 0 (C) -π (D) Зп 2 2 The numerical series n +sinh(1/n) Σn³ (logn)² + cos(n) ~n (logn) = n(logn)" n=2 (A) converges to a positive number (B) converges to a negative number n3 84 C
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter8: Applications Of Trigonometry
Section8.4: The Dot Product
Problem 12E
Related questions
Question
The answer for number 1 is D
Could you show me why

Transcribed Image Text:Version
72997453
=
Answers. (Correct 3, blank= 0, wrong = -1)
Ex. 5 Ex. 6 Ex. 7 Ex. 8 Ex. 9 Ex. 10
DACDAC C D B B
1 The flux of the vector field F(x, y, z) = (y - z²+2x3, −z + x²+2y³, x-y²+223) out-
going from the set {(x, y, z) ER3 x² + y²-1<<0} is
(A)
720
(B) 0
(C) -π
(D)
Зп
2
2 The numerical series
n +sinh(1/n)
Σn³ (logn)² + cos(n) ~n (logn) = n(logn)"
n=2
(A) converges to a positive number
(B) converges to a negative number
n3
84
C
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