Question

For a chi squared χ2​-curve with 18 degrees of​ freedom, find the chi squared χ2​-value that...

For a chi squared χ2​-curve with 18 degrees of​ freedom, find the chi squared χ2​-value that has area 0.025

to its right.

please show me how to do this on ti 84 calc please!

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Answer #1

The given problem is solved using chi-square distribution table for given degree of freedom and right tail probability. I am also uploading the table for sfurther clearance.

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15.56 TABLE 15 SINGNIFICANT VALUES χ(α) OF CHI-SQUARE DISTRIBUTION (RIGHT TAIL AREAS) FOR GIVEN PROBABILITY, where AND u IS DEGREES OF FREEDOM (d.f) z2-DISTRIBUTION VALUES OFKu2(a) grees Probability (a) 005 | -001-T-0005 879 9-21010.597 12-838 009590.995095 | 0-025 000+0 000 0001-t-0004- -3841一一5024-一6.63 ーーフ 0-010 0020 0051035.991 7.378 9.210 1 0-072 0-115 0-216 0.352 7-815 9.348 11.345 1 0207 0-297 0.484 0711 9-488 11-143 13-277 14 0412 0554 0831 0676-t-o-872.-1257-- 1634 12592-14-449- 16 812 - 18 548 0-989 1.239 1690 2.16714-067 16-013 18-475 20-278 1-344 1-646 2.180 2.733 15-507 17.535 20090 21-955 1-735 2088 2-700 3.325 16919 19-023 21-666 23-589 2-156 2-558 3-247 3-940 18 307 20-48323.20925188 2403 5053一一3-816一一4575__19675一一21920 24725 26757 3-074 3-571 4-404 5.226 21-026 23337 26-217 28 300 3-565 4-107 5.009 5-892 22-362 24736 24.888 29.819 4-075 4660 5-629 6.571 23-68526-119 29.141 31-319 4-601 5229 6-262 7.261 24-996 27-488 30-578 32-801 5-142- -5-812 -6,908 -7,962一ー26-296- -28-845- 32 000-134-267 5-697 6-408 7.564 6.265 7015 8-231 9.390 28-869 31-526 34-805 37-156 6.844 7633 8.907 10-117 30-144 32-852 36.191 38-582 7-434 8260 9.591 10.851 31-410 34.170 37.566 39-997 freedom (UI-0995 T-099- 1.145 11.070 12.832 15.086 16-750 ー6 8 10 12 13 14 16 17 18 19 20 8-672 27-587 30-191 33-40935-718 21 8-034 8.897 10283 11-591 32 671 35479 38.932 41-401 23 24 25 26 11-160 12-19813-844 15-379 38-885 41.923 45-642 48-290 27 28 8643 | 9.542 | 10982 | 12.338 | 33.924 | 36.781 | 40.289 | -|2796 9-260 10-196 11-688 13091 35-172 38-076 41-638 44-181 9-886 10-856 12-401 13-848 36-415 39.364 42.980 45-5 10-520 11-524 13-120 14-611 37-652 40-646 44-314 46-928 11808 12-879 14-573 16-151 40.113 43-1944696349.645 12-461 13-565 15 308 16-928 41-337 44.461 48-278 50-993 13-121 14-256 16-047 17708 42-557 45.722 49-588 52.336 13787 14.953 16791 18-493 43-773 46-979 50 892 5367 30 ー40 22164-t , 24-433- 26.509 -55-759- , 20706 59-342-1-63691-T 66706 50 27-991 29.707 32-357 34-764 67.505 71 420 76-154 79 35-535 37-485 40.482 43-188 79-08283298 88.379 919 43-275 45-442 51-172 53-540 57 153 60.391 101-879 106-629 112-329 1 59-196 61-754 65-647 69.126 113-145 118-136 124-116 12-4 67328 İ 70065 | 74222 | 77929 | 124342 | 129.561 | 13580711401 48-758 51-739 90-531 95-023 100-425 042 100 For larger values of v, quantity V2x V2v-1 may be used as a standard nornal variable
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