Problem 2) Consider the following data from the 1992 life table for the United States. Std. Beg. Total Interval Deaths Lost Survival Krror (5 Conf. Iat.) 0.7034 0.7583 0.6894 0.7320 0.0140 0.0150 0.0153 0.0155 1000 260 0.6610 0.4280 0.5980 0.5670 0.5310 0.4900 0.4450 0.6307 10 15 20 25 30 732 441 628 590 567 S31 490 71 0.5972 0.6571 10 15 33 0.4276 0.5971 30 0.5669 20 31 0.0157 0.5357 0.5414 0.5206 0.4755 0.4272 0.4996 0.0158 0.0158 25 36 30 35 41 0.4586 35 40 45 0.0157 0.4140 0.3644 0.3166 0.241 0.2159 0.1602 0.1212 40 45 445 48 0.3970 0.0155 0.0150 0.0144 0.0135 0.0125 0.0110 0.0090 0.0041 0.0040 397 0.3460 0.3755 45 50 55 60 65 70 0.3204 0.2409 0.2170 55 344 54 0.2920 292 50 0.2420 65 242 50 0.1920 0.1420 0.00 0.0410 0.0160 0.1644 50 54 70 192 0.0715 0.1066 0.0546 0.0253 75 142 75 80 47 0.02 00 41 25 0.0096 85 90 16 16 0.0000 a. What is the probability that the person in this data who is living on their 60th birthday will be dead before 65th? b. What is the probably of person in this population living past 70? c. Chance of surviving from birth to 50. d. What proportion of individuals that reach 35 years of age that also reach 65 years?
Problem 2) Consider the following data from the 1992 life table for the United States. Std. Beg. Total Interval Deaths Lost Survival Krror (5 Conf. Iat.) 0.7034 0.7583 0.6894 0.7320 0.0140 0.0150 0.0153 0.0155 1000 260 0.6610 0.4280 0.5980 0.5670 0.5310 0.4900 0.4450 0.6307 10 15 20 25 30 732 441 628 590 567 S31 490 71 0.5972 0.6571 10 15 33 0.4276 0.5971 30 0.5669 20 31 0.0157 0.5357 0.5414 0.5206 0.4755 0.4272 0.4996 0.0158 0.0158 25 36 30 35 41 0.4586 35 40 45 0.0157 0.4140 0.3644 0.3166 0.241 0.2159 0.1602 0.1212 40 45 445 48 0.3970 0.0155 0.0150 0.0144 0.0135 0.0125 0.0110 0.0090 0.0041 0.0040 397 0.3460 0.3755 45 50 55 60 65 70 0.3204 0.2409 0.2170 55 344 54 0.2920 292 50 0.2420 65 242 50 0.1920 0.1420 0.00 0.0410 0.0160 0.1644 50 54 70 192 0.0715 0.1066 0.0546 0.0253 75 142 75 80 47 0.02 00 41 25 0.0096 85 90 16 16 0.0000 a. What is the probability that the person in this data who is living on their 60th birthday will be dead before 65th? b. What is the probably of person in this population living past 70? c. Chance of surviving from birth to 50. d. What proportion of individuals that reach 35 years of age that also reach 65 years?
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
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Transcribed Image Text:Problem 2) Consider the following data from the 1992 life table for the United States.
Std.
Beg.
Total
Interval
Deaths
Lost
Survival
Error
[954 Conf. Int.)
1000
268
0.7320
0.0140
0.7034
0.7583
0.0150
0.6307
0.5972
10
132
71
0.6610
0.6894
0.6280
0.6571
0.0153
0.0155
0.0157
10
15
661
EE
15
20
628
30
0.5980
0.5669
0.6276
20
25
598
31
0.5670
0.5357
0.5971
0.4996
0.4586
25
30
567
36
0.5310
0.0158
0.5614
30
35
531
41
0.4900
0.0158
0.5206
0.4755
0.4272
35
40
490
45
0.4450
0.0157
0.4140
0.3666
0.3166
40
45
445
48
0.3970
0.0155
0.3460
0.2920
45
50
397
51
0.0150
0.3755
0.0144
0.2641
0.3204
0.2489
0.2170
50
55
346
54
55
60
292
50
0.2420
0.0135
0.2159
60
65
242
50
0.1920
0.0125
0.1682
0.1212
0.1644
0.1066
65
70
192
50
0.1420
0.0110
70
75
142
54
0.0880
0.0090
0.0715
0.0410
0.0063
0.0546
0.0299
0.0096
75
60
47
0.0160
0.0000
00
65
41
25
0.0040
0.0253
85
90
16
16
What is the probability that the person in this data who is living on their 60th birthday will be
a.
dead before 65th?
b. What is the probably of person in this population living past 70?
c. Chance of surviving from birth to 50.
d. What proportion of individuals that reach 35 years of age that also reach 65 years?
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