TABLES DE DIVERSES TRANSCENDANTES

æ o 1 2 3 & 5 6 LA 8 o,0 1,*0000 09753 909513 99280 99053 98834 98621 98415 98215 o98o21 1 97834 97053 97478 97310 9714 96990 06839 96694 96554 96421. 2 96292 96169 96052 99910 9983: 05732 95636 95545 05459 ré | 3 95302 95231 995165 99104 95047 94995 94948 94905 94868 « A 4 94805 94781 94761 94745 94794 | 94727 94724 94725 94781 974 0,5 |:,94754 94772 91794 94820 9850 91884 94921 94963 95008 95057 6 99110 0! 5167 99227 929! 95359 95430 9950 95983 95665 95750 7 95839 95931 96027 06126 96229 06335 06444 96556 96672 96791 9 98307 98463 9622 95784 98949 99117 99283 99462 09638 99818 Pour x enticr, D(i+z)=1.2:93.x— 7x1 z |LozT(1+zx zæ |LogT(i+zx)] x |LoglT(i+zx)] x | LogT(i+zx)| x Log l'(1+x)|| TN A RER PUS | O| :.*000 0000! 20 | 18,3861 24621 40 | 45,9116 45071 60 | 81,9201 74850 80 | 118 947 277 L! 0,0000 0000! 22 | 19,7083 4391} 421 | 49,5244 2892} 61 | 83,7055 0468 | 81 | 120,5632 17l 2! 0,3010 3000 22 | 21,0507 6659? 42 51,1476 7522] 62 85,498 9637 82 | 122 0770 26: . 0,778 5125 23 | 22,41%4 94439 43 | 52,7811 4667. 63 | 87,2972 362} 83 124,596! 0469 &| 1,5802 11241 28 | 23,7927 0567! 44 154,245 9935, 64 | S9,1u54 1690! 84 | 126,5203 8597 5 2,079! 81251 25 | 25,1006 45681 45 | 56,0778 11861 65 | 90,9163 3025} 85 | 128,/4/498 0290) 6| 2,5533 3250! 26 | 26,6056 1903} 46 | 57,7405 69691 66 | 92,358 7419 | 86 | 130 3843 O1: 7 3,70%4 3054 À 27 | 28,0369 8279 À 47 | 59,4126 6555 À 67 | 94,5619 4899 | 87 132,3238 2060 8 | 4,6055 20521 28 | 29,4841 4052 48 | 61 0939 08791 68 | 96,3944 5790 | 88 | 13/4,2683 03% | 9 4 5597 6303 | 29 | 30,9465 38821 49 | 62,7541 04871 69 | 98,2333 0700} 89 | 150 »2176. 938] 10 | 6,5597 6303 | 30 | 3°,/236 6007] 50 | 64,480 7487! 70 | 100,0784 0504 | 90 | 158; 1719 3570 11! 5,6011 5572] 321] 35,9150 2177 51 66,1906 4509 Î 71 |101,9296 6338} 91 140, 1309 77: 4 12 | 8,6803 36961 32 | 3° ,4201 ae 52 |6,9066 4839 | 72 | 103,5869 9588 | 92 | 142,0947 69500 13 | 9,7942 So32 | 33 | 36,9386 8569! 53 | 69,6309 2426, 73 | 105,6503 1874 93 144,0632 4796 14 |10,9404 08351 34 | 38,4;01 6460! 54 | 71,3633 1802} 74 1075195 5046 | 94 | 146,0363 7581] 15 |12,1164 9961 À 35 | 40,0142 3265} 55 | 33,1036 Soi À 75 | 109,3946 117: À 95 148, 0140 9942! | 16 |13,3206 19591 36 | 41,5305 35151 56 | 74,5518 68741 76 | 111,2754 2552 | 96 | 145,9063 7 (17 | 1° 455510 68521 37 | 43,138 36871 57 | 76,6077 4359! 77 | 113,1619 1604} 97 | 151,985: 18 |15,8063 4102} 38 bh,7189 20471 58 |75,3711 71591 78 | 115,0540 1064 | 98 153,9743 A 29 17,0850 94621 39 | 46,3095 8508 59 | 80,1420 2360 À 79 | 116,9516 3774 | 99 | 155,9500 0365 Pour <zx I log LC (1 + z)= = log Dr APR + 0, LOL 0 x'— | Our — 1 1, PAIE dr lemrri ae 1° A s 1 "AE EI | — b,+ 18 b 4 Pour x très-grand, logl(1+zx)=log Var + (+) logz —Mx ++ — 2 FER A1 ZT — | | Log | Log Log Log Log s | a, 1,2639 0320 a, | 5,9863 90 V27 0,3990 8993 b, 4,5374 14 b,, | 3,4447 | a | 2,4661 3675 À 4, | 5,2902 8 M 1,6377 8431 13 À b, 44124 75 À b,, |°a,10844 ECS 3,5061 632 dy | 6,6127 3 b, 2,5986 0307 b, 4,5629 7 h,, | 2,8922 | 4 | 4,7143 35 days | 79472 b, 3,0814 818 b,, 4,9205 3 b, 1,7816. « mt | a 0,1836 1290 35 M 0,4342 9448 1903 b MB ; “3 = d. 290 90, M = 2 = — ——— 0 4] 1 ? y 1912 941 y 2n+1 (2n+1)(2n+0) 4

a Je 5398 7

Logarithmes des nombres de Bernoulli.

28,5626 351 “ sa Eco Ü

En PAL né