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___	l	2	3	4	5	6	7	8	10	12 ’	20	40	60	100	CC
ł 1 3 4 5 6	198.0 55.6 3U 22.8 18.6	199,0 49.8 26.3 18.3 14.5	199.0 47.5 24.3 16.5 12.9	199.0 46.2 23.2 15,6 12.0	199.0 45.4 22.5 14.9 11.5	199,0 44.8 22.0 14,5 11.1	199,0 44.4 21.6 14.2 10.8	199.0 44.1 21.4 14.0 10.6	199,0 43.7 21.0 13,6 10.2	199.0 43.4 20.7 13.4 10.0	199,0 42.8 20.2 12.9 9.59	199.0 42.3 19.8 12.5 9,34	199,0 42.1 19.6 12.4 9.12	199.0 42.0 19,5 12,3 9,0)	200,0 41.8 19.) 12.1
	16.2	12,4	10.9	10.0	9.52	9,16	8.89	8.68	8.38	8.18	7,75	7.42	7.31	7,22
		i l.U	9,60	8.81	8.30	7.95	7.69	7,50	7.21	7.01	6.61	6.29	o.ia	6,09	5 95
	13.6	10.1	8.72	7.96	7,47	.13	6.88	. 6,69	6.42	6.23	5.8)	5.52	5.41	5.32	,19
		9.43	,06	.34	6.87	6,54	.30	.12	■ 5.85	5.66	.27	4.97	4.86	4.77	4.64
U	12.2	8.91	7.60	6.88	6.42	6.10	5.86	5.68	S.42	5.24	4,86	4.55	4.44	4.36	4*23
12 n	u.s	.5!	,23	.52	.07	5;76	.52	.35	.09	4.91	.5)	.2)	,12	.04	390
	.4	.19	' 6.93	.23	5.79	.48	.25	.08	4.82	.0-4	J7	3.97	3,87	3.78	.65
	,i	7.92	.68	.00	.56	.26	.0)	4.86	.60	.43	.06	.76	,66	.57	44
15	10.8	.70	.48	5.80	.37	.07	4.85	.67	.42	J5	3.88	.58	.48	.39	J6
16	.6	.51	.30	.64	.21	4,91	.69	.52	.27	.10	.73	,44	.33	J5	.u
17	.4	.35	.16	.50	,07	,78	.56	.39	.14	3.9?	.61	.31	Jl	,12	2,98
18	.2	.21	03	,37	4.96	,66	.44	J8	.03	.86	.50	.20	.10	.01	,87
19	.1	.09	5.92	.27	.85	.56	.34	,18	3,93	,76	.40	.11	,00	2.91	.78
20	9.94	6,99	.82	.17	.76	.47	.26	.09	.85	.68	.32	.02	2.92	,83	,69
21	9,83	6.89	5.7J	5.U9	4.68	4.39	4.18	4,0!	3.77	3.60	3.24	2.95	2.84	2.75	2.61
	.73	.81	.65	.02	.61	.32	.11	3.94	.70	J4	.18	.88'	.77	.69	.55
23	,6)	.73	.58	4.95	.54	.26	.05	.88	.64	,47	.12	.82	.71	.62	.48
24	.55	.66	.52	.89	.49	,20	3.99	,83	.59	.42	.06	.77	.66	.57	.4)
25	.46	.60	.46	.84	.43 ■	.15	.94	.78	.54	.37	.01	.72	.Ol	.52	.38
26	,41	.54	.41	.79	.38	. JO	.89	.73	.49	.33	2.97	.6?	.56	.47	.3)
27	.34	,49	.36	,74	.34	.06	.85	.69	.45	.28	.93	.6)	.52	.43	.29
28	.28	.44	.32	.70	.30	.02	.81	.65	.41	J5	.89	.59	..48	.39	.25
29	.23	.40	J8	.66	.26	3.98	.77	,Gl	.38	.21	.86	.56	.45	.36	.21
30	,18	.35	J4	•62	.23	.95	,74	.58	.34	.18	.82	.52	.42	.32	.18
40	8.83	6.07	4.98	4J7	3,99	3.71	3.51	3.35	3.12	2.95	2.60	2,30	2.18	2,09	1.93
60	,49	5,80	.73	.14	,76	.49	.29	,13	2.90	.74	.39	.08	1.96	1.86	.69
120	.18	.54	JO	3.92	.55	.29	.09	2.94	.71	.55	.19	1.87	.75	.64	.4)
X	7.88	JO	J8	.72	.35	.09	2.90	.74	.52	J6	.00	.67	.53	' .40	.00

^r2				r,
	1	2	3-	4	5	6	7	8	10	12	20	40	60	1(81	x
1 2 3 4 5 6 7 8 9 10 11 12 13 U 15 16 17 18 19 20 21 22 2) 24 25 26 27 28 29 30 40 60 120	98.5 34.1 21.2 16,3 13.7 12.2 UJ 10.6 .0 9.65 .33 .07 8.86 .68 J3 .40 J9 .18 .10 8.02 7.95 .8* .82 .77 .72 .68 .64 .60 .56 7.31 .08 6,85 ! .63	99.0 30.8 18.0 13.) 10.9 9.55 8.65 .02 7.56 7.21 6.9) .70 .51 .36 .2) .11 .01 5.9) .85 5.78 .72 .66 .61 .57 .5) .49 .45 .42 J9 5.18 4.98 .79 , -61	99.2 29.5 16.7 12.1 9.78 8.45 7J9 6.99 J5 6.22 5;95 .74 J6 .42 .29 .18 .09 .01 4.94 4.87 .82 .76 .72 .68 .64 .60 .57 .54 .51 4.31 .1) 3.95 18	99.2 2K.7 16.0 11.4 9.15 7.85 .01 6.42 5.99 5.67 .41 .21 ,04 4,89 .77 .67 .58 .50 .43 4.37 Jl .26 .22 .18 .14 .11 .07 .04 02 J.B 3 .65 .4* L -32	99.3 28.2 15.5 11.0 8.75 7.46 6.63 .06 5.64 5.32 .06 4.86 .70 .56 .44 .34 .25 .17 .10 4.04 3.99 .94 .90 .86 ,82 .78 .75 .73 .70 3.51 .34 .18 .02	99.3 27.9 15.2 10.7 8.47 7.19 6.37 5J50 .39 5,07 4.82 .62 .46 J2 .20 .10 .01 .3.94 .87 3,81 .76 .71 .67 .63 .59 .56 .53 JO .4? 3.29 .12 2.96 .80	99.4 27.7 15.0 10.5 8.26 6.99 .18 5.61 .20 4.89 .64 .44 .28 .14 .0) 3.93 .84 .77 .70 3.64 .59 .54 .50 .46 .42 J9 .36 .33 JO 3.12 2.9} .80 .64	99.4 27 J 14.8 10.3 8.10 6.84 .03 5.47 .06 4.74 .511 .30 .14 .00 3.89 .79 .71 .63 .56 3.51 .45 .41 .36 .32 .29 .26 .23 .20 .17 2.99 .82 .67 .51	99.4 27.2 14.5 KU 7.8? 6.62 5.8! .26 4.X5 4.54 .30 .10 3.94 .80 .69 .69 .51 .43 „37 3.31 .26 .21 .17 .13 .09 .06 .03 .00 2.98 2.80 .63 .48 .32	99.4 27.1 14.4 9.89 7.72 6.47 5.67 .11 4.71 4.40 .16 3.96 .80 .67 .55 .46 .37 .10 ■2) ' 3.17 .12 .07 .03 2.99 .96 .93 .90 ,87 .84 2.66 JO .34 .18	99.4 26.7 14.0 9.55 7.40 6.16 5.36 4.81 .41 4.10 3.86 .66 Jl .37 .26 .16 .08 .00 2.91 2.88 .8.) .78 .74 .70 66 .6) .60 .57 .55 2.37 .20 .04 1.88	99.5 26.4 13.7 ' 9.29 7.14 5.91 .12 4.57 .17 3.86 .62 .43 .27 .13 .02 2.92 .84 .76 .69 2.64 .58 .54 .49 .45 .42 .38 J5 .3) .30 2.11 1.94 .77	9*1.5 26.3 13.7 9.20 706 5.82 .03 4.48 .118 3.78 .54 .34 .18 .05 2.93 .83 .75 .67 .61 2.55 .50 .45 .40 .36 .33 .29 .26 .23 .21 2.02 1.84 ,66	99.5 26.2 13.6 9.13 6.99 5.75 4.96 .42 .01 3.71 .47 .27 .11 3.98 .86 .76 .68 .60 .54 2.48 .42 .37 .33 .29 .25 .22 .19 .16 .13 1.94 .75 .56	99.5 26.1 13.5 9.02 6.88 5.65 4.86 .3! 3.91 3.60 .36 .17 .00 2.87 .75 .65 .57 .49 .42 2.36 .31 .26 .2! .17 .13 .10 .06 • .03 .01 1.80 .60 J8
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Tablica 5. Wartości (u) dystrybuanty rozkładu normalnego N(0, 1)

u	0,00	0,01	0,02	0,03	0,04	: 0,05	0,06	0,07	0,08	0,09
0,0	0,5000	0,5040	0,5080	0,5120,	0,5160	0,5199	0,5239	0,5279	0,5319	0,5359
0,1	,5398	,5438	,5478	.5517	.,5557	,5596	,5636	...,5675	,5714	,5753
0,2	,5793	,5832	,5871	,5910	,5948	,5987	,6026	,6064	,6103	,6141
0,3	,6179	,6217	,6255	,6293	,6331	,6368	,6406	,6443	,6480	,6517
0,4	■ ,6554	,6591	,6628	,6664	,6700	.6736	,6772	,6808	,6844	,6879
0,5	,6915	,6950	,6985	,7019	,7054	,7088	,7123	,7157	,7190	7224
0,6	.7257 .	,7290	,7324	,7357'	.,7389	,7422	,7454	,7486	,7517	,7549
0,7	.7580	,7611	,7642	,7673	,7704	,7734	,7764	,7794	,7823	,7852
0,8	,7881	,7910	,7939	,7967	,7995	,8023	,8051	,8078	,8106	,8133
0,9'	,8159	,8186	,8212	,8238	,8264	,8289	,8340	,8340	,8365	,8389
1,0	0,8413	0,8438	0,8461	0,8485	0,8508	0,8531	0,8554	0,8577	0,8599	0,8621
1,1	,8643	,8665	,8686	,8708	,8729	,8749	,8770	,8790	,8810	,8830 >
1,2	,8849	,8869	,8888	,8907	.8925	,8944	,8962	,8980	,8997	,9015
1,3	,9032	,9049	,9066	,9082	,9099	,9115	,9131	,9147	.9162	,9177
1,4	,9192	,9207	,9222	,9236	,9251	,9265	,9279	,9292	,9306	,9319
1,5	,9332	,9345	,9357	,9370	,9382	,9394	,9406	,9418	,9429	,9441
1,6	. ,9452	,9463	,9474	,9484	,9495	,9505	<>515	,9525	-.9535	,9545
1.7	,9554	,9564	,9573	,9582	,9591	,9599	,9608	,9616	,9625	,9633
1,8	,9641	,9649	,9656	,9664	,9671	,9678	,9686	,9693	,9699.	,9706
1.9	,9713	,9719	.9726	,9732	,9738	,9744	,9750	,9756	,9761	,9767
2,0	0,9772	0,9779	0,9783	0,9788	0,9793	0,9798	0,9803	0,9808	0,9812	0,9817
2,1	,9821	,9826	,9830	• ,9834	,9838	,9842	,9846	,9850	,9854	,9857
2,2	,9861	,9864	,9868	,9871	,9875	,9878	,9881	,9884	,9887	,9890
2.3	,9893	,9896	,9898	,9901	,9904	,9906	.9909	,9911	,9913	,9916
2,4	,9918	,9920	,9922	,9925	,9927	,9929	,9931	,9932	,9934	,9936
2,5	,9938	.9940	,9941	,9943	,9945	,9946	,9948	,9949	,9951	,9952
2,6	,9953	,9955	,9956	,9957	,9959	,9960	,9961	,9962	.9963	.9964
2,7	,9965	,9966	.9967	,9968	,9969	,9970	,9971	,9972	,9973	,9974
2,8	,9974	,9975	,9976	,9977	,9977	,9978	,9979	•,9979	,9980	,9981
2,9	,9981	,9982	,9982	,9983	,9984	,9984	,9985	,9985	,9986	,9986

Tablica 6. Kwantyle u (p) rzędu p rozkładu normalnego N (0, 1)

P	0,90	0,95	0,975	0,99	0,995
u (p)	1,28	1,64	1,96	2,33	2,58