Which relation is a function ? O (1.0) (3.0) (11), (3,1). (1,3) 0 (1.1) (2.2), (3.3). (4.4), (5.8) O9:3.(9,01.(4-2) (4.2) (0,0) O 2.71 (6.5) (4.4). (3.3) (3,2) O (1.1). (2.2). (9.3). (44).(5.0) O (1.0. (3,0). (1.1. (3.1). (1.3) 0(9.3)(9.0).(4. 2). (4.2). (0.0) O (2.7). (6. 5). (4, 4), (3. 3). (3, 2)
Which relation is a function ? O (1.0) (3.0) (11), (3,1). (1,3) 0 (1.1) (2.2), (3.3). (4.4), (5.8) O9:3.(9,01.(4-2) (4.2) (0,0) O 2.71 (6.5) (4.4). (3.3) (3,2) O (1.1). (2.2). (9.3). (44).(5.0) O (1.0. (3,0). (1.1. (3.1). (1.3) 0(9.3)(9.0).(4. 2). (4.2). (0.0) O (2.7). (6. 5). (4, 4), (3. 3). (3, 2)
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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![Which relation is a function ?
O (1.0). (3.0) (1.1) (3.1).(1.3)
O (1.1) (2.2), (3.3), (4.4), (5,8)
O 19-3). (9.31. (4-2.(4.2) (0.0)
0271(65,(4003).(3,2)
O (1.1). (2.2). (3.3). (4.4). (5,8)
0 (1.0. (30) (1,1). (3.1) (1.3)
0 9.3) (9.3).(4. 2). (4, 2) 0.0)
0 2.7).(6.5).4.4).(3,3). (3, 2)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F687d25eb-d8f1-447f-874b-4a28ae0354ec%2F95110b79-c4be-474f-9487-0fa224209e17%2Fbdf8gr_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Which relation is a function ?
O (1.0). (3.0) (1.1) (3.1).(1.3)
O (1.1) (2.2), (3.3), (4.4), (5,8)
O 19-3). (9.31. (4-2.(4.2) (0.0)
0271(65,(4003).(3,2)
O (1.1). (2.2). (3.3). (4.4). (5,8)
0 (1.0. (30) (1,1). (3.1) (1.3)
0 9.3) (9.3).(4. 2). (4, 2) 0.0)
0 2.7).(6.5).4.4).(3,3). (3, 2)
Expert Solution
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Step 1
A relation is a function in which each input has only one output.
For option 1. here for input 3 , thereare two output. So the relation not a functio
For option 3. For input 9 and 4 thereare two output .So the relation not a function
For option 4. For input 3 thereare two output .So the relation not a function
For option 2 , for each input have a unique output. So the relation is a function.
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