Exercises 1 through 4 refer to the data set shown in Table 15-12 The table shows the scores on a Chem 103 test consisting of 10 questions worth 10 points each. Table 15-12 Chem 103 test scores Student ID Score Student ID Score 1362 50 4315 70 1486 70 4719 70 1721 80 4951 60 1932 60 5321 60 2489 70 5872 100 2766 10 6433 50 2877 80 6921 50 2964 60 8317 70 3217 70 8854 100 3588 80 8964 80 3780 80 9158 60 3921 60 9347 60 4107 40 Suppose that the grading scale for the test is A : 80 − 100 ; B : 70 − 79 ; C : 60 − 69 ; D : 50 − 59 ; and F : 0 − 49 . a. Make a frequency table for the distribution of the test grades. b. Draw a relative frequency bar graph for the test grades.
Exercises 1 through 4 refer to the data set shown in Table 15-12 The table shows the scores on a Chem 103 test consisting of 10 questions worth 10 points each. Table 15-12 Chem 103 test scores Student ID Score Student ID Score 1362 50 4315 70 1486 70 4719 70 1721 80 4951 60 1932 60 5321 60 2489 70 5872 100 2766 10 6433 50 2877 80 6921 50 2964 60 8317 70 3217 70 8854 100 3588 80 8964 80 3780 80 9158 60 3921 60 9347 60 4107 40 Suppose that the grading scale for the test is A : 80 − 100 ; B : 70 − 79 ; C : 60 − 69 ; D : 50 − 59 ; and F : 0 − 49 . a. Make a frequency table for the distribution of the test grades. b. Draw a relative frequency bar graph for the test grades.
Solution Summary: The author explains the frequency table for the distribution of the test grades. The grading scale is A 80-100 B 70-79 C 60-69
Exercises 1 through 4 refer to the data set shown in Table 15-12 The table shows the scores on a Chem 103 test consisting of 10 questions worth 10 points each.
Table 15-12
Chem 103 test scores
Student ID
Score
Student ID
Score
1362
50
4315
70
1486
70
4719
70
1721
80
4951
60
1932
60
5321
60
2489
70
5872
100
2766
10
6433
50
2877
80
6921
50
2964
60
8317
70
3217
70
8854
100
3588
80
8964
80
3780
80
9158
60
3921
60
9347
60
4107
40
Suppose that the grading scale for the test is
A
:
80
−
100
;
B
:
70
−
79
;
C
:
60
−
69
;
D
:
50
−
59
; and
F
:
0
−
49
.
a. Make a frequency table for the distribution of the test grades.
b. Draw a relative frequency bar graph for the test grades.
Let a = (-4, 5, 4) and 6 = (1,0, -1).
Find the angle between the vector
1) The exact angle is cos
2) The approximation in radians is
The only problems I need help with ae the last 8 ones, Thanks
Price (S)
The graph below depicts a firm with market power. In the graph, MC represents the firm's marginal costs, ATC represents the average total costs, D represents demand, and MR represents marginal revenue.
110
70
60
50
40
30
20
MC
ATC
D
0
40
50
70
80
95
Quantity/Units
MR
a. At 60 units of output, how much would this profit-maximizing monopolist charge?
b. How many units would it produce to maximize total revenue rather than total profit?
c. What is the maximum quantity this firm can produce without incurring economic losses?
d. Calculate the firm's profit at the profit-maximizing output and price.
e. Why is this firm's marginal revenue curve below its demand curve? Explain.
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How to make Frequency Distribution Table / Tally Marks and Frequency Distribution Table; Author: Reenu Math;https://www.youtube.com/watch?v=i_A6RiE8tLE;License: Standard YouTube License, CC-BY