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S U R
[ 120 ]
S U R
TaBLE I. Showing the Prefent Values of an Annuity of
x\, on a Single Life, according to M. de Moivre's Hy-
pothejis.
Age.
9
10
12
J3
15
16
r7
18
19
20
^ per ct.1
t9-736
19.868
19.868
21
22
23
24
25
26
27
28
29

31
32
33
34
35
36
37
38
39
40
41
42
43
44
45
46
47
48
49

51
52
53
54
55
56
57
58
'9
60
61
62
63
64
r9-73<5
19.604
19.469
I9 33I
19.192
19.050
18.90 r
f8.759
18.610
18-458
18.305
18.148
17.990
17.827
17.664
17-497
3^ per cl
18.160
18.269
18.269
18.160
18.049
17-93 7
17.823
17.707
17.588
17.467
I7*344
17.220
r7°93
16.963
16.696
I^-559
16.419
16.277
17.32716.133
17.154
i6-979
16.800
16.620
16 436
6.248
16.057
15.864
15.666
15-465
i5.26c
15-053
15.842
14.626
14.407
14.185
13.728
13-493
r3-254
13.012
12.764
I2.SII
I2-255
11.994
11.729
11.457
xi.i83
10.902
10.616
10.32
10 029
9-7
9-419
9-I07
8.787
I5-985
15.682
15.526
15-367
15.204
15-°39
14.871
14.699
14.524
14-345
14.163
r3 978
<j per ct.
16.791
16.882
16.882
16.791
16.698
16.604
16.508
16.4IO
16.3II
16.209
16.105
15-999
15.891
15.781
6.830 15.669
4aPerct
I5-595
15.672
15.672
I5-595
r5-5r7 14-48o
r 5-43 7
i5-356
I5-273
15.189
15.102
15.015
I4-923
i4-83i
I5-554
‘5-437
I5-I97
r5-°73
14.946
14.816
14.684
r4-549
14.411
14.270
14.12613.304
‘3-789
‘3-596
‘3-399
‘3-‘99
‘2-993
12.784
12.571;
‘2.354
12.13!
13.028
12.858
12.683
12.504
12.322
‘2-135
“•944
11.748
11.548
‘ 1.904 ‘ 1.344
“•673
“•437
“•‘95
‘o-95°
10.698
‘0.443
io.tSi
9-9‘3
9.640
9.361
9.076
8.786
8.488
8.462 8.185
‘3-979
13.829
13.676
‘3-5‘9
‘3-359
‘3-‘96
‘3-‘75
‘3-044
12.909
‘2.771
12.630
12.485
•‘35
10.921
10.702
10.478
10.248
10.014
9-773
9-527
9-275
9.017
8-753
8.482
8.205
7.921
5 per ct.
‘4-544
14.607
14.607
‘4-544
14.412
‘4-342
14.271
6 per ctu
12.790
12.839
12.839
12.79O
12.741
12.691
12.639
12.586
14.197 ‘2.532
‘4-737
14.641
‘4-543
14.442
14.34°
‘4-235 ‘3-375
14.128
14.018 13.186
‘3-905
‘3-79‘
‘3-673
‘3-553
‘3-430
‘2.337
12.185
12.029
11.870
11.707
11.540
11.368
11.192
10.827
10.638
‘0-443
10.243
10.039
9.829
9.614
9-393|
9.166;
8-933'
8.694
14.123
14.047
13.970
‘3-891
13.810
‘3-727
13.642
‘3-555
‘3.466
13.282
12.476
12.419
12.361
12.301
33.088
12 988
‘2.855
12.780
12.673
12.562
12.449
‘2-333
12.214
12.091
11.966
11.837
“.705
“•570
“•431
11.288
11.142
10.992
10.837
10.679
x 1.012 10.515
10.348
10.176
9.999
9.817
9.630
9-437
9-239
9.036
8.826
8611
8.389
8.449 8.161
8.1971 7.926
7.938' 7.684
7-672; 7-435
12.239
‘2.‘77
12.112
12.045
“.978
11.908
“.837
11.76
11.68
11.610
11'S30
“•449
“•365
11.278
11.189
11.098
11.003
10.907
10.807
10.704
IO-599
10.490
10.378
10.263
10.144
10.021
9-895
9.765
9.630
9.492
9 349
9.201
9.049
8.891
8.729
8.561
8.387
8.208
8.023
7-83‘
7-633
7.428
7.216
6.997
Age
65
66
67
68
69
70
7‘
72
73
74
75
76
77
78
79
80
81
82
83
84
85
3perct.
8.132
7-794
7-45°
7.099
6-743
6.378
6.008
5*631
5.246
4-854
4-453
4.046
3-632
3.207
2.776
2-334
1.886
1.429
0.961
0.484
0.000
3aPer ct
7-875
7-558
7-234
6.902
6.565
6.219
5.865
5-505
5-‘36
4-759
4-373
3-978
3-575
3-‘63
2.741
2.309
4 per ct
4 jperct 5 per ct.{6perct
7-63I
7-333
7.027
6.714
6.394
6.065
5.728
5-383
5.029
4.666
4-293
3.912
3-52o
3.hi
2.707
2.284
i.867j
1.411;
0.955!
0.4831
0.000;
1.850
1.406
0.950
0.481
0.000
7-399
7-i‘9
6.831
6-534
6.23
5.918
5-596
5-265
4.926
4-576
4.217
3-847
3-467
3.076
2.673
2.259
1.832
‘•394
o-943
0.479
0.000
7.179
6-9‘5
6.643
6.362
6.073
5-775
5.468
5-‘5
4.826
4.489
4-‘43
3-784
3-4‘5
3-°34
2.641
2-235
1.816
1.384
o-937
0.479
0.000
6.770
6-535
6.292
6.040
5-779
5-508
5.228
4-937
4.636
4-324
4.000
3.664
3-3‘5
2-953
2.578
2.188
‘•783
1.362
0.925
0.472
0.000
Table II. Showing the Value of an Annuity on the
Joint Continuance of Two Lives, according to M. de
Moivre's Hypothejis.
Kij-f
O
10
‘5
20
‘5
20
25
30
35
40
45
50
55
60
65
70
‘5
20
25
30
35
40
45
50
55
60
65
7o
20
25

35

45
50
Value at 5
per cent
15.206
14.878
I4-503
14.074
‘3.585
I3-025
12.381
II.644
IO.796
9.822
8.704
7.417
5-936
Value at 3
per cent
‘4-574
14.225
13.822
‘3-359
I2.-824
12.207
11.496
10.67 c
9.727
8.632
7-377
5-932
‘3.904
‘3-53‘
13.098
‘2-594
12.008
“•325
‘0.536
‘3-342
‘3-093
12.808
12.480
12.102
11.665
11.156
10.564
9.871
9-059
8.105
6.980
5-652
12.860
‘2-593
12.281
11.921
11.501
11.013
10.440
9.767
8-975
8.041
6-934
5-623
Value at 4
per cent
“•855
II.661
II.430
11.182
IO.884
‘0-537
10.128
9.646
9.074
8-391
7-572
6-585
5-3 91
12.341
12.051
ii.711
11.314
10.847
10.297
9.648
11.478
11.266
11.022
10.736
10.402
10.008
9-54‘
8.985
8.318
7-5‘5
6-544
5-364
11.067
10.840
10.565
10.278
9.870
9 420
8.880
Age
4

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