Consider the sentence "In the universe of integers, for each integer x there is another integer y such that the sum of x and y is 0". Its symbolic translation is a. (Vx) (Vy) (x + y = 0) (Z is a universe) b. (3x) (y) (x + y = 0) c. (Va) (y) (x + y = 0) d. (3x) (Vy) (x + y = 0) O O a. b. C. d. (Z is a universe) (Z is a universe) (Z is a universe)

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter1: Fundamental Concepts Of Algebra
Section1.1: Real Numbers
Problem 38E
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Consider the sentence "In the universe of integers, for each integer x there is
another integer y such that the sum of and y is 0". Its symbolic translation is
a. (Va) (Vy) (x + y = 0) (Z is a universe)
b. (a) (y) (x+y=0) (Z is a universe)
c. (Va) (y) (x + y = 0) (Z is a universe)
d. (3x) (Vy) (x+y=0) (Z is a universe)
O
a.
O b.
O
C.
d.
Transcribed Image Text:Consider the sentence "In the universe of integers, for each integer x there is another integer y such that the sum of and y is 0". Its symbolic translation is a. (Va) (Vy) (x + y = 0) (Z is a universe) b. (a) (y) (x+y=0) (Z is a universe) c. (Va) (y) (x + y = 0) (Z is a universe) d. (3x) (Vy) (x+y=0) (Z is a universe) O a. O b. O C. d.
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