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MODULE 5 Quiz
Question
1.
Find the domain of the function. Express your answer in
interval notation.
a.
b.
c.
d.
2.
Indicate whether the graph is the graph of a function.
a. Function
b. Not a function
3.
Graph f(x) = |x – 1|.
a.
b.
c.
d.
4.
Determine whether the function is even, odd, or neither. f(x) =
x5 + 4
a. Even
b. Odd
c. Neither
5.
Find the value of f(3) if f(x) = 4x2 + x.
a. 38
b. 39
c. 40
d. 41
6.
Use the graph of the function to estimate: (a) f(–6), (b) f(1), (c)
All x such that f(x) = 3
a. (a) 4 (b) 3 (c) –5, 1
b. (a) 5 (b) 4 (c) –3, 1
c. (a) 1 (b) 2 (c) –5, 2
d. (a) 7 (b) 5 (c) –5, 6
7.
The graph of the function g is formed by applying the indicated
sequence of transformations to the given function f. Find an
equation for the function g. The graph of is horizontally
stretched by a factor of 0.1, reflected in the y axis, and shifted
four units to the left.
a.
b.
c.
d.
8.
Evaluate f(–1).
a. –1
b. 8
c. 0
d. –2
9.
Determine whether the function is even, odd, or neither. f(x) =
x3 – 10x
a. Even
b. Odd
c. Neither
10.
Indicate whether the graph is the graph of a function.
a. Function
b. Not a function
11.
Determine whether the equation defines a function with
independent variable x. If it does, find the domain. If it does
not, find a value of x to which there corresponds more than one
value of y. x|y| = x + 5
a. A function with domain all real numbers
b. A function with domain all real numbers except 0
c. Not a function: when x = 0, y = ±5
d. Not a function: when x = 1, y = ±6
12.
Graph y = (x – 2)2 + 1
a.
b.
c.
d.
13.
Find the y-intercept(s).
a. –2
b. 1, –3
c. –3
d. None
14.
Determine whether the correspondence defines a function. Let F
be the set of all faculty teaching Chemistry 101 at a university,
and let S be the set of all students taking that course. Students
from set S correspond to their Chemistry 101 instructors.
a. A function
b. Not a function
15.
Determine whether the function is even, odd, or neither. f(x) = –
4x2 + 5x + 3
a. Even
b. Odd
c. Neither
16.
Indicate whether the table defines a function.
a. Function
b. Not a function
17.
Use the graph of the function to estimate: (a) f(1), (b) f(–5),and
(c) All x such that f(x) = 3
a. (a) –3 (b) –9 (c) 7
b. (a) –3 (b) –9 (c) –1
c. (a) 5 (b) –1 (c) 7
d. (a) 5 (b) –1 (c) –1
18.
Find the intervals over which f is increasing.
a. (–∞, –2], [1, ∞)
b. (–3, ∞)
c. (–∞, –3], [1, ∞)
d. None
19.
Evaluate f(4).
a. 4
b. 10
c. 5
d. –2
20.
Indicate whether the graph is the graph of a function.
a. Function
b. Not a function
21.
Sketch the graph of the function f(x) = –2x + 3.
a.
b.
22.
Find the intervals over which f is decreasing.
a. (–∞, –2), [1, ∞)
b. (–∞, –2], [1, ∞)
c. (–∞, –3), [1, ∞)
d. (–∞, –3], [1, ∞)
23.
Indicate whether the table defines a function.
a. Function
b. Not a function
24.
Indicate whether the graph is the graph of a function.
a. Function
b. Not a function
25.
Evaluate f(–10).
a. –10
b. 8
c. –9
d. –3
26.
Indicate whether the set defines a function. If it does, state the
domain and range of the function. {(3, 8), (3, 9), (3, 10), (3,
11)}
a. Not a function
b. A function; Domain = {3}; Range = {8, 9, 10, 11}
c. A function; Domain = {8, 9, 10, 11}; Range = {3}
d. A function; Domain = {8, 9, 10, 11}; Range = {8, 9, 10, 11}
27.
Find the range of f.
a. (–∞, ∞)
b. (–∞, –3] (1, ∞)
c. (–∞, –3] [1, ∞)
d. (–∞, –3) (1, ∞)
28.
Find the y-intercept.
a.
b. -
c. –1
d. None
29.
The graph of the function g is formed by applying the indicated
sequence of transformations to the given function f. Find an
equation for the function g. The graph of f(x) = is shifted two
units to the left and five units down.
a.
b.
c.
d.
30.
Evaluate f(11).
a. 11
b. 7
c. 12
d. –2
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
Arizona PopulationState of Arizona PopulationSource: US
Census
BureauYearPopulation1929430,0001930434,0001931429,00019
32426,0001933426,0001934428,0001935434,0001936443,00019
37453,0001938466,0001939484,0001940499,0001941492,00019
42530,0001943661,0001944618,0001945591,0001946618,00019
47652,0001948690,0001949714,0001950756,0001951785,00019
52842,0001953894,0001954933,0001955987,00019561,053,000
19571,125,00019581,193,00019591,261,00019601,321,0001961
1,407,00019621,471,00019631,521,00019641,556,00019651,584
,00019661,614,00019671,646,00019681,682,00019691,737,0001
9701,794,91219711,896,10819722,008,84719732,125,28119742,
224,34219752,286,34819762,347,97619772,427,31019782,517,8
5219792,638,58219802,737,77419812,810,10819822,889,86019
832,968,92419843,067,13419853,183,53919863,308,26119873,4
37,10319883,535,18319893,622,18419903,679,05619913,762,39
419923,867,33319933,993,39019944,147,56119954,306,908199
64,432,30819974,552,20719984,667,27719994,778,33220005,13
0,63220015,307,30020025,456,45320035,580,81120045,743,834
20055,939,29220066,192,10020076,362,24120086,499,3772009
6,595,778
Accounting ProfessionalsAccounting Department Survey
DataEmployeeGenderYears of ServiceYears Undergraduate
StudyGraduate Degree?CPA?Age Group1F174NY41-
452F62NN26-303M84YY31-354F84YN31-355M164YY36-
406F211NY51-557M274NN51-558F74YY26-309M84NN31-
3510M232NY41-4511F94YY31-3512F82NN26-3013F84YN26-
3014M264NY46-5015F94NY26-3016F92NN26-
3017M192YY36-4018M54NN36-4019M194YN51-
5520M204NN46-5021F144YY36-4022M314NN51-
5523F100NN51-5524F104NY31-3525M264YY46-
5026M284NN51-5527F54NY21-25

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MODULE 5 QuizQuestion1. Find the domain of the function. E.docx

  • 1. MODULE 5 Quiz Question 1. Find the domain of the function. Express your answer in interval notation. a. b. c. d. 2. Indicate whether the graph is the graph of a function. a. Function b. Not a function 3. Graph f(x) = |x – 1|. a. b. c. d. 4. Determine whether the function is even, odd, or neither. f(x) = x5 + 4 a. Even b. Odd c. Neither 5. Find the value of f(3) if f(x) = 4x2 + x.
  • 2. a. 38 b. 39 c. 40 d. 41 6. Use the graph of the function to estimate: (a) f(–6), (b) f(1), (c) All x such that f(x) = 3 a. (a) 4 (b) 3 (c) –5, 1 b. (a) 5 (b) 4 (c) –3, 1 c. (a) 1 (b) 2 (c) –5, 2 d. (a) 7 (b) 5 (c) –5, 6 7. The graph of the function g is formed by applying the indicated sequence of transformations to the given function f. Find an equation for the function g. The graph of is horizontally stretched by a factor of 0.1, reflected in the y axis, and shifted four units to the left. a. b. c. d. 8. Evaluate f(–1). a. –1 b. 8 c. 0 d. –2 9. Determine whether the function is even, odd, or neither. f(x) = x3 – 10x
  • 3. a. Even b. Odd c. Neither 10. Indicate whether the graph is the graph of a function. a. Function b. Not a function 11. Determine whether the equation defines a function with independent variable x. If it does, find the domain. If it does not, find a value of x to which there corresponds more than one value of y. x|y| = x + 5 a. A function with domain all real numbers b. A function with domain all real numbers except 0 c. Not a function: when x = 0, y = ±5 d. Not a function: when x = 1, y = ±6 12. Graph y = (x – 2)2 + 1 a. b. c. d. 13. Find the y-intercept(s). a. –2 b. 1, –3 c. –3 d. None 14.
  • 4. Determine whether the correspondence defines a function. Let F be the set of all faculty teaching Chemistry 101 at a university, and let S be the set of all students taking that course. Students from set S correspond to their Chemistry 101 instructors. a. A function b. Not a function 15. Determine whether the function is even, odd, or neither. f(x) = – 4x2 + 5x + 3 a. Even b. Odd c. Neither 16. Indicate whether the table defines a function. a. Function b. Not a function 17. Use the graph of the function to estimate: (a) f(1), (b) f(–5),and (c) All x such that f(x) = 3 a. (a) –3 (b) –9 (c) 7 b. (a) –3 (b) –9 (c) –1 c. (a) 5 (b) –1 (c) 7 d. (a) 5 (b) –1 (c) –1 18. Find the intervals over which f is increasing. a. (–∞, –2], [1, ∞) b. (–3, ∞) c. (–∞, –3], [1, ∞) d. None
  • 5. 19. Evaluate f(4). a. 4 b. 10 c. 5 d. –2 20. Indicate whether the graph is the graph of a function. a. Function b. Not a function 21. Sketch the graph of the function f(x) = –2x + 3. a. b. 22. Find the intervals over which f is decreasing. a. (–∞, –2), [1, ∞) b. (–∞, –2], [1, ∞) c. (–∞, –3), [1, ∞) d. (–∞, –3], [1, ∞) 23. Indicate whether the table defines a function. a. Function b. Not a function 24. Indicate whether the graph is the graph of a function.
  • 6. a. Function b. Not a function 25. Evaluate f(–10). a. –10 b. 8 c. –9 d. –3 26. Indicate whether the set defines a function. If it does, state the domain and range of the function. {(3, 8), (3, 9), (3, 10), (3, 11)} a. Not a function b. A function; Domain = {3}; Range = {8, 9, 10, 11} c. A function; Domain = {8, 9, 10, 11}; Range = {3} d. A function; Domain = {8, 9, 10, 11}; Range = {8, 9, 10, 11} 27. Find the range of f. a. (–∞, ∞) b. (–∞, –3] (1, ∞) c. (–∞, –3] [1, ∞) d. (–∞, –3) (1, ∞) 28. Find the y-intercept. a. b. - c. –1 d. None
  • 7. 29. The graph of the function g is formed by applying the indicated sequence of transformations to the given function f. Find an equation for the function g. The graph of f(x) = is shifted two units to the left and five units down. a. b. c. d. 30. Evaluate f(11). a. 11 b. 7 c. 12 d. –2 0 0 0 0 0 0 0 0
  • 12. 0 0 0 0 0 0 0 Arizona PopulationState of Arizona PopulationSource: US Census BureauYearPopulation1929430,0001930434,0001931429,00019 32426,0001933426,0001934428,0001935434,0001936443,00019 37453,0001938466,0001939484,0001940499,0001941492,00019 42530,0001943661,0001944618,0001945591,0001946618,00019 47652,0001948690,0001949714,0001950756,0001951785,00019 52842,0001953894,0001954933,0001955987,00019561,053,000 19571,125,00019581,193,00019591,261,00019601,321,0001961 1,407,00019621,471,00019631,521,00019641,556,00019651,584 ,00019661,614,00019671,646,00019681,682,00019691,737,0001 9701,794,91219711,896,10819722,008,84719732,125,28119742, 224,34219752,286,34819762,347,97619772,427,31019782,517,8 5219792,638,58219802,737,77419812,810,10819822,889,86019 832,968,92419843,067,13419853,183,53919863,308,26119873,4 37,10319883,535,18319893,622,18419903,679,05619913,762,39 419923,867,33319933,993,39019944,147,56119954,306,908199 64,432,30819974,552,20719984,667,27719994,778,33220005,13 0,63220015,307,30020025,456,45320035,580,81120045,743,834 20055,939,29220066,192,10020076,362,24120086,499,3772009 6,595,778
  • 13. Accounting ProfessionalsAccounting Department Survey DataEmployeeGenderYears of ServiceYears Undergraduate StudyGraduate Degree?CPA?Age Group1F174NY41- 452F62NN26-303M84YY31-354F84YN31-355M164YY36- 406F211NY51-557M274NN51-558F74YY26-309M84NN31- 3510M232NY41-4511F94YY31-3512F82NN26-3013F84YN26- 3014M264NY46-5015F94NY26-3016F92NN26- 3017M192YY36-4018M54NN36-4019M194YN51- 5520M204NN46-5021F144YY36-4022M314NN51- 5523F100NN51-5524F104NY31-3525M264YY46- 5026M284NN51-5527F54NY21-25