(10pts) Determine whether f is a function or not. Justify your answer. Recall, that R is the set of all real numbers, Z is the set of all integers. (a) ƒ: R →R, f(x) = 29. x+9 (b) f: Z→R, f(x)=√x² +3. (c) f: R→R, f(x) = √x+5. (d) f: Z→R, f(x) = x². (e) f: RZ, f(x) = [r]. Note that f is the ceiling function.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section3.5: Graphs Of Functions
Problem 34E
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(10pts) Determine whether f is a function or not. Justify your answer. Recall, that R is the set of all real
numbers, Z is the set of all integers.
(a) ƒ: R →R, f(x) = 29.
x+9
(b) f: Z→R, f(x)=√x² +3.
(c) f: R→R, f(x) = √x+5.
(d) f: Z→R, f(x) = x².
(e) f: RZ, f(x) = [r]. Note that f is the ceiling function.
Transcribed Image Text:(10pts) Determine whether f is a function or not. Justify your answer. Recall, that R is the set of all real numbers, Z is the set of all integers. (a) ƒ: R →R, f(x) = 29. x+9 (b) f: Z→R, f(x)=√x² +3. (c) f: R→R, f(x) = √x+5. (d) f: Z→R, f(x) = x². (e) f: RZ, f(x) = [r]. Note that f is the ceiling function.
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