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the median survival time the average the and order

The median survival time the average the and ordered survival times

1

Solution: Valid systolic blood pressure values exist on a continuum. Between any two values, it is theoretically possible for there to exist an intermediate value. Division of two systolic blood pressure values produces a meaningful number (not clinically relevant but well defined anyway!)

b. (2 points)
Construct a figure that displays simultaneously the cumulative relative frequency distribution for nonsmokers and smokers.

100 90
80
70
60
50
40
30
20
10
0

smoker
nonsmoker

90-109 110- 130- 150- 170-
129 149 169 189

Practicetest1_solutions.doc

2

25-16 = P 25 -109

P =1 13. 7

54-16

129-109
75-54 = P 75 -129
149-129

75

Note – If your solution used the midpoints of the intervals to obtain guesses of the 25th and 75th percentiles, I will give you full credit - cb.

50-16 = P 50 -109

54-16

129-109

50

Construct a box plot for systolic blood pressure among non-smokers.

Answer:

4. (10 points)

a.

Solution:
A person cannot be simultaneously type A or type AB blood type; thus these events are mutually exclusive and so the probability of their union is the simple sum.

Pr [ Type “A” or “AB” ] = Pr [Type “A”] = Pr [ Type “AB” ] = 0.3780 + 0.0372
= 0.4152

5

d.

Answer:

New mean = 45+10=55
New median = 21 + 10 = 31
New standard deviation = 15 (no change)
New sample variance = 225 (no change)
New interquartile range = 32 (no change)

Practicetest1_solutions.doc

6

1.

Answer: 7.767

=
all values of number correct
2 + [ 9 ] 8 + [ 8 ] 16 + [ 7 12 + [ 6 ] 5
⎜⎝ 43 ⎟⎠ ⎜⎝ 43 ⎟⎠ ⎜⎝ 43 ⎟⎠ ⎜⎝ 43 ⎟⎠ ⎜⎝ 43


= 7.767

2.

=
all values of number correct
[(value of number correct - X) ]
frequency in class

⎛⎜⎝

5



class size - 1
2
+ [ (9-7.767) ]
8

⎞⎟⎠

+ [ (8-7.767) ]

⎛⎜⎝

16
+ [ (7-7.767) ]
12
+ [ (6-7.767) ]
42 42 42 42 42
=

Sample standard deviation
= S 2
= 1.0875
=1.0428

Practicetest1_solutions.doc

b.

Answer: 88.89%

Expected # positive
= [#disease] Pr[+|disease] + [#without disease] Pr[+|no disease] = [1](.9167) + [999,999](1-.8889)
= [.9167] + [111,099.8889]
= 111,100.8056

Expected proportion postive
= [111,100.8056]/[1,000,000]
= .1111
= 11.11%

Solution:

Expected # false positive
= [#without disease] Pr[+|no disease]
= [999,999](1-.8889)
= 111,099.8889
≈ 111,100

Solution:
The most frequently
occurring survival time is the modal class. This is the interval “less than one year”.

b.

Answer: No.

Solution:
Not available are the actual survival times of the 47 persons whose survival times are at least 20 years.

11

9.

Answer: 25

Solution:
Again, as distribution is symmetric, average is center value or 25, approximately

Answer: Statement (i)

Solution:
Undergraduate classes are more likely to include some number of adult learners than precocious teen learners. The result is positive skewness.

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