t Student 1

(V Tablica 3 (cd.). Kwantyle rozkładu normalnego

p	0,0000	0,0001	0,0002	0,0003	0,0004	0,0005	0,0006	0,0007	0,0008	0,0009	P
0,990	2,326 348	2,330 116	2,333 918	2,337 754	2,341 625	2,345 531	2,349 473	2,353 452	2,357 469	2,361 524	0,990
0,991	,365 618	,369 752	,373 928	,378 145	,382 404	,386 708	,391 056	,395 450	,399 890	,404 378	0,991
0,992	,408 916	,413 503	,418 142	,422 833	,427 578	,432 379	,437 236	,442 152	,447 127	,452 164	0,992
0,993	,457 263	,462 428	,467 658	,472 958	,478 327	,483 769	,489 286	,494 879	,500 552	,506 306	0,993
0,994	,512 144	,518 070	,524 085	,530 192	,536 396	,542 699	,549 104	,555 616	,562 238	,568 974	0,994
0,995	2,575 829	2,582 807	2,589 914	2,597 153	2,604 531	2,612 054	2,619 728	2,627 559	2,635 554	2,643 722	0,995
0,996	,652 070	,660 607	,669 342	,678 286	,687 449	,696 844	,706 483	,716 381	,726 551	,737 012	0,996
0,997	,747 781	,758 879	,770 327	,782 150	,794 376	,807 034	,820 158	,833 787	,847 963	,862 736	0,997
0,998	.878 162	,894 304	,911 238	,929 050	,947 843	,967 738	,988 882	3,011 454	3,035 672	3,061 814	0,998
0,999	3,090 232	3,121 389	3,155 907	3,194 651	3,238 880	3,290 527	3,352 795	,431 614	,540 084	,719 016	0,999

* 1 O T	0,0 0,1 0,2 0,3 0,4 0,5 0,6 0,7 0,8 0,9	-iog(l-p)
3	3,090232 3,157982 3,224503 3,289859 3,354107 3,417300 3,479486 3,540710 3,601014 3,660437	3
4	3,719016 3,776785 3,833775 3,890016 3,945537 4,000362 4,054518 4,108028 4,160912 4,213194	4
5	4,264891 4,316023 4,366607 4,416661 4,446199 4,515238 4,563793 4,611873 4,659500 4,706679	5
6	4,753424
7	5,199338
8	5,612001
9	5,99781

Tablica 4. Dystrybuanta rozkładu t Studenta

r t		1	2	3	4	5	6	7	8	9	r t
	0,0	0,500 00	0,500 00	0,500 00	0,500 00	0,500 00	0,500 00	0,500 00	0,500 00	0,500 00	0,0
	0,1	,531 73	,535 27	,536 67	,537 42	,537 88	,538 20	,538 43	,538 60	,538 73	0,1
	0,2	,562 83	,570 02	,572 86	,574 38	,575 32	,575 96	,576 42	,576 76	,577 04	0,2
	0,3	,592 77	,603 76	,608 12	,610 44	,611 88	,612 85	,613 56	,614 09	,614 50'	0,3
	0,4	,621 12	,636 08	,642 03	,645 20	,647 16	,648 50	,64946	,650 19	,650 76	0,4
	0,5	0,647 58	0,666 67	0,674 28	0,678 34	0,680 85	0,682 56	0,683 80	0,684 73	0,685 46	0,5
	0,6	,672 02	,695 29	,704 60	,709 58	,712 67	,714 77	,716 29	,717 45	,718 35	0,6
	0,7	,69440	,721 81	,732 84	,738 75	,742 43	,744 93	,746 74	,748 11	,74919	0,7
	0,8	,714 78	,746 18	,758 90	,765 74	,769 99	,772 89	,775 00	,776 59	,777 84	0,8
	0,9	,733 26	,768 45	,782 77	,790 50	,795 31	,798 60	,800 99	,802 80	,804 22	0,9
	1,0	0,750 00	0,788 68	0,804 50	0,813 05	0,818 39	0,822 04	0,824 69	0,826 70	0,828 28	1,0
	1,1	,765 15	,806 98	,824 16	,833 46	,839 27	,843 25	,846 14	,848 34	,850 06	1,1
	1,2	,778 86	,823 49	,841 87	,851 82	,858 05	,862 32	,865 41	,867 77	,869 61	1,2
	1,3	,791 29	,838 38	,857 77	,868 27	,874 85	,879 35	,882 62	,885 10	,887 05	1,3
>•	1,4	,802 57	,851 77	,872 00	,882 95	,8S9 80	,894 48	,897 88	,900 46	,902 49	1,4
%	1,5	0,812 83	0,863 80	0,884 71	0,896 00	0,903 05	0,907 86	0,911 35	0,914 00	0,916 08	1,5
	1,6	,822 19	,874 64	,896 05	,907 58	,914 75	,919 64	,923 18	,925 87	,927 97	1,6
V	1,7	,830 75	,884 39	,906 15	,918 72	,925 06	,92998	,933 54	,936 22	,938 33	1,7
	1,8	,838 59	,893 17	,915 16	,926 88	,934 12	,939 02	,942 56	,945 22	,947 31	1,8
	1,9	,845 79	,901 09	,923 18	,934 88	,942 07	,946 91	,950 40	,953 02	,955 06	1,9
	2,0	0,852 42	0,908 25	0,930 34	0,941 94	0,949 03	0,953 79	0,957 19	0,959 74	0,961 72	2,0
	2,1	,858 54	,914 73	,936 72	,948 17	,955 12	,959 76	,963 06	,965 53	,967 44	2,1
	2,2 v	,864 20	,920 60	,942 41	i ,953 67.	,960 45	,964 95	,968 13	,970 50	,972 33	2,2
	2,3	,869 45	,925 93	,947 51	,958 53	,965 11	,969 45	,972 50	,974 76	,976 50	2,3
	2,4	,874 33	,930 77	,952 06	,962 82	,969 19	,973 35	,976 27	,978 41	,980 05	2,4

f

r t \	1	2	3	4	5	6	i * 7	8	9
2,5	0,878 88	0,935 19	0,956 15	0,966 62	0,972 75	0,976 74	0,979 50	0,981 53	0,983 07	2,5
2,6	,883 13	,939 23	,959 81	,969 98	,975 87	,979 67	,982 29	,984 19	,985 63	2,6
2,7	,887 09	,942 92	,96311	,972 95	,978 61	,982 21	,984 68	,986 46	,987 80	2,7
2,8	,890 81	,946 30	,966 07	,975 59	,981 00	,984 42	,986 74	,988 40	,989 64	2,8
2,9	,894 30	,949 41	,968 75	,977 94	,983 10	,986 33	,988 51	,990 05	,991 20	2,9
3,0	0,897 58	0,952 27	0,971 16	0,980 03	0,984 95	0,988 00	0,990 03	0,991 46	0,992 52	3,0
3,1	,900 67	,954 90	,973 35	,981 89	,986 57	,989 44	,991 34	,992 67	,993 64	3,1
3,2	,903 59	,957 33	,975 33	,983 55	,988 00	,990 70	,992 47	,993 69	,994 59	3,2
3,3	,906 34	,959 58	,977 13	,.985 03,	,989 26	,991 80	,993 44	,994 57	,995 39	3,3
3,4	,908 95	,961 66	,978 77	,986 36	,990 37	,992 75	,994 28	,995 32	,996 06	3,4
3,5	0,911 41	0,963 58	0,980 26	0,987 55	0,991 36	0,993 59	0,995 00	0,995 96	0,996 64	3,5
3,6	,913 76	,965 38	,981 62	,988 62	,992 23	,994 32	,995 63	,996 51	,997 13	3,6
3,7	,915 98	,967 05	,982 86	,989 58	,993 00	,994 96	,996 17	,996 98	,997 54	3,7
3,8	,918 09	,968 60	,984 00	,990 45	,993 69	,995 52	,996 64	,997 38	,997 89	3,8
3,9	,920 10	,970 05	,985 04	,991 23	,994 30	,996 01	,997 05	,997 73	,998 19	3,9
4,0	0,922 02	0,971 41	0,986 00	0,991 93	0,994 84	0,996 44	0,997 41	0,998 03	0,998 45	4,0
4,2	,925 60	,973 86	,987 68	,993 15	,995 75	,997 16	,997 98	,998 50	,998 85	4,2
4,4	,928 87	,976 02	,989 12	,994 15	,996 49	,997 72	,998 42	,998 86	,999 14	4,4
4,6	,931 86	,977 92	,990 34	,994 98	,997 08	,998 15'	,998 76	,999 12	,999 36	4,6
4,8	,934 62	,979 62	,991 40	,995 68	,997 56	,998 50	,999 02	,999 32	,999 51	4,8
5,0	0,937 17	0,981 13	0,992 30	0,996 25	0,997 95	0,998 77	0,999 22	0,999 47	0,999 63	5,0
5,2	,939 52	,982 48	,993 09	,996 74	,998 27	,998 99	,999 37	,999 59	,999 72	5,2
5,4	,941 71	,983 69	,993 78	,997 15	,998 53	,999 17	,999 50	,999 68	,999 78	5,4
5,6	,943 75	,984 78	,994 37	,997 50	,998 75	,999 31	,999 59	,999 75	,999 83	5,6
5,8	,945 65	,985 77	,994 90	,997 80	,998 93	,999 42	,999 67	,999 80	,999 87	5,8
6,0	0,947 43	0,986 66	0,995 36	0,998 06	0,999 08	0,999 52	0,999 73	0,999 84	0,999 90	6,0
6,2	,949 10	,987 48	,995 77	,998 28	,999 20	,999 59	,999 78	,999 87	,999 92	6,2
6,4	,950 66	,988 22	,996 14	,998 47	,999 31	,999 66	,999 82	,999 90	,999 94	6,4
6,6	,952 14	,988 90	,996 46	,998 63	,999 40	,999 71	,999 85	,999 92	,999 95	■ 6,6
6,8	,953 52	,989 53	,996 75	,998 78	,999 48	,999 75	,999 87	,999 93	,999 96	6,8
7,0	0,954 83	0,990 10	0,997 Ol	0,998 90	0,999 54	0,999 79	0,999 90	0,999 94	0,999 97	7,0
7,2	,956 07	,990 63	,997 24	,999 01	,999 60	,999 82	,999 91	,999 95	,99997	7,2
7,4	,957 24	,991 11	,997 45	,999 11	,999 64	,999 84	,999 93	,999 96	,999 98	7,4
7,6	,958 36	,991 56	,997 64	,999 20	,999 69	,999 86	,999 94	,999 97	,999 98	7,6
7,8	,95941	,991 98	,997 81	,999 27	,999 72	,999 88	,999 95	,999 97	,999 99	7,8

8,0    0,960 42    0,992 37    0,997 96    0,999 34    0,999 75    0,999 90    0,999 96    0,999 98    0,999 99    8,0

r t \	10	11	12	13	14	15	16	17	18
0,0	0,500 00	0,500 00	0,500 00	0,500 00	0,500 00	0,500 00	0,500 00	0,500 00	0,500 00	0,0
0,1	,538 84	,538 93	,539 00	,53907	,539 12	,539 17	,539 21	,539 24	,539 28	0,1
0,2	,577 26	,577 44	,577 59	,577 71	,577 82	,577 92	,578 00	,578 07	,578 14	0,2
0,3	,614 84	,615 11	,615 34	,615 54	,615 71	,615 85	,615 98	,616 09	,61619	0,3
0,4	,651 22	,651 59	,651 91	,652 17	,652 40	,652 60	,652 78	,652 93	,653 07	0,4
0,5	0,686 05	0,686 54	0,686 94	0,687 28	0,687 58	0,687 83	0,688 06	0,688 26	0,688 43	0,5
0,6	,719 07	,719 67	,720 17	,720 59	,720 95	,721 27	,721 55	,721 79	,722 01	0,6
0,7	,750 06	,750 77	,751 36	,751 87	,752 30	,752 68	,753 01	,753 30	,753 56	0,7
0,8	,778 85	,779 68	,780 37	,780 96	,781 46	,781 90	,782 29	,782 63	,782 93	0,8
0,9	,805 36	,806 30	,807 09	,807 76	,808 33	,808 83	,809 27	,809 65	,81000	0,9

109