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Can someone please help me with the following question? If you
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2.
(a)
We take classes as 50-59, 60-69, 70-79, 80-89, 90-99 as so frequency distribution is as follows.
| Class limits | Class boundaries | Class mark (xi) | Frequency (fi) |
| 56-60 | 55.5-60.5 | 58 | 1 |
| 61-65 | 60.5-65.5 | 63 | 0 |
| 66-70 | 65.5-70.5 | 68 | 3 |
| 71-75 | 70.5-75.5 | 73 | 3 |
| 76-80 | 75.5-80.5 | 78 | 4 |
| 81-85 | 80.5-85.5 | 83 | 4 |
| 86-90 | 85.5-90.5 | 88 | 3 |
| 91-95 | 90.5-95.5 | 93 | 2 |
| Total | - | 20 |
(b)
The frequency histogram is as follows.

(c)
Mean is given by

Median is the 20/2 = 10th element in increasing order. So, it is the 3rd element of the class 76-80 (median class) and so median can be obtain as follows.

where
l = lower limit of median class interval = 76
C= cumulative frequency of preceding to the median class frequency = 1+0+3+3 = 7
f = frequency of the class interval to which median belongs = 4
h = width of the class interval = 80.5-75.5 = 5
N= total frequency = 20

Variance is given by

(d)
Box plot is as follows.

(e)
For 56, standard score is given by

For 92, standard score is given by

(f)
Mean = 70 and standard deviation = 10
For 56, standard score is given by

For 70, standard score is given by

For 92, standard score is given by

Hi! Can someone please help me with the following question? If you can show all your...
You can find scores of a test: { 56,67,67,70,73,73,75,76,77,79,80,81,83,83,85,87,88,89,92,93 } (f) With assumption that professor’s ideal distribution has a mean of 70 and standard deviation of 10, calculate new score of students (curving the grades) with the following original scores {56,70, 92}.
Please help me answer theses. Thank you
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Can someone help with part B??
Can't figure it out.
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I need help with 5,6,7 and question 8. Please write neatly so
I can understand thanks
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