Grading on a curve. An instructor grades on a curve by assuming that grades on a test are normally distributed. If the average grade is 70 and the standard deviation is 8 , find the test scores for each grade interval if the instructor assigns grades as follows: 10 % A’s , 20 % B’s , 40 % C’s , 20 % D’s , and 10 % F’s .
Grading on a curve. An instructor grades on a curve by assuming that grades on a test are normally distributed. If the average grade is 70 and the standard deviation is 8 , find the test scores for each grade interval if the instructor assigns grades as follows: 10 % A’s , 20 % B’s , 40 % C’s , 20 % D’s , and 10 % F’s .
Solution Summary: The author calculates the test scores for each grade interval if the instructor assigns grades as 10% A’s, 20
Grading on a curve. An instructor grades on a curve by assuming that grades on a test are normally distributed. If the average grade is
70
and the standard deviation is
8
, find the test scores for each grade interval if the instructor assigns grades as follows:
10
%
A’s
,
20
%
B’s
,
40
%
C’s
,
20
%
D’s
, and
10
%
F’s
.
Features Features Normal distribution is characterized by two parameters, mean (µ) and standard deviation (σ). When graphed, the mean represents the center of the bell curve and the graph is perfectly symmetric about the center. The mean, median, and mode are all equal for a normal distribution. The standard deviation measures the data's spread from the center. The higher the standard deviation, the more the data is spread out and the flatter the bell curve looks. Variance is another commonly used measure of the spread of the distribution and is equal to the square of the standard deviation.
2. What is the total length of the shortest path that goes from (0,4) to a point on the x-axis, then to a point on the
line y = 6, then to (18.4)?
The value of cos(4M) where M is the magnitude of the vector field with potential ƒ = e² sin(лy) cos(π²) at
x = 1, y = 1/4, z = 1/3 is
0.602
-0.323
0.712
-0.816
0.781
0.102
0.075
0.013
There is exactly number a and one number b such that the vector field F =
conservative. For those values of a and b, the value of cos(a) + sin(b) is
(3ay + z, 3ayz + 3x, −by² + x) is
-0.961
-0.772
-1.645
0.057
-0.961
1.764
-0.457
0.201
Chapter 11 Solutions
Finite Mathematics for Business, Economics, Life Sciences, and Social Sciences (13th Edition)
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