b. n +3=n+4 OA. For no values of n, n +3=n+4. B. There is no number n such that n + 3 = n + 4. C. There is less than one number n such that n +3=n+4. O D. For all values of n, n +3=n+4. c. 5(n + 4) = 20 O A. There does not exist a number n such that 5(n + 4) = 20. OB. There is at least one number n such that 5(n + 4) = 20. OC. There is less than one number n such that 5(n + 4) = 20. D. For no values of n, 5(n + 4) = 20. d. n³ = 8 OA. There are no numbers n such that n³ = 8. OB. There are at least one number n such that n³ = 8. OC. There is some number n such that n³ = 8. O D. There exists a number n such that n³ = 8. 3
b. n +3=n+4 OA. For no values of n, n +3=n+4. B. There is no number n such that n + 3 = n + 4. C. There is less than one number n such that n +3=n+4. O D. For all values of n, n +3=n+4. c. 5(n + 4) = 20 O A. There does not exist a number n such that 5(n + 4) = 20. OB. There is at least one number n such that 5(n + 4) = 20. OC. There is less than one number n such that 5(n + 4) = 20. D. For no values of n, 5(n + 4) = 20. d. n³ = 8 OA. There are no numbers n such that n³ = 8. OB. There are at least one number n such that n³ = 8. OC. There is some number n such that n³ = 8. O D. There exists a number n such that n³ = 8. 3
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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Question
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Please help with questions b-d
(remember to choose the false one)
![Choose quantifiers to make each of the following false, where n is a natural number. Complete parts (a) through (d) below.
C. For no values of n, n + 8 = n.
D. There does not exist a number n such that n +8=n.
b. n +3=n+4
A. For no values of n, n + 3 = n + 4.
B. There is no number n such that n+3=n+4.
OC. There is less than one number n such that n + 3 = n + 4.
D. For all values of n, n + 3 = n + 4.
c. 5(n + 4) = 20
OA. There does not exist a number n such that 5(n + 4) = 20.
B. There is at least one number n such that 5(n + 4) = 20.
C. There is less than one number n such that 5(n + 4) = 20.
D. For no values of n, 5(n + 4) = 20.
d. n³ = 8
3
A.
B.
3
There are no numbers n such that n° = 8.
3
There are at least one number n such that n° = 8.
3
C. There is some number n such that n³ = 8.
D.
There exists a number n such that n³ = 8.
3](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc93bf6ec-99c8-413d-8186-260b6c8bf86c%2F070d90f4-a694-47ac-8300-9ee841623df6%2Fd2w9x8p_processed.png&w=3840&q=75)
Transcribed Image Text:Choose quantifiers to make each of the following false, where n is a natural number. Complete parts (a) through (d) below.
C. For no values of n, n + 8 = n.
D. There does not exist a number n such that n +8=n.
b. n +3=n+4
A. For no values of n, n + 3 = n + 4.
B. There is no number n such that n+3=n+4.
OC. There is less than one number n such that n + 3 = n + 4.
D. For all values of n, n + 3 = n + 4.
c. 5(n + 4) = 20
OA. There does not exist a number n such that 5(n + 4) = 20.
B. There is at least one number n such that 5(n + 4) = 20.
C. There is less than one number n such that 5(n + 4) = 20.
D. For no values of n, 5(n + 4) = 20.
d. n³ = 8
3
A.
B.
3
There are no numbers n such that n° = 8.
3
There are at least one number n such that n° = 8.
3
C. There is some number n such that n³ = 8.
D.
There exists a number n such that n³ = 8.
3
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