00:01
Hello students, given n1 is equal to 25, n2 is equal to 31, then degree of freedom of 1 is equal to n1 minus 1 that is 24 and degree of freedom of 2 is equal to n2 minus 1 that is 30.
00:24
Then given variants are sigma 1 square is equal to 10 and sigma 2 square is equal to 15.
00:34
Then probability that s1 square divided by s2 square greater than 1 .26 is equal to probability that f greater than s1 square divided by sigma 1 square divided by s2 square divided by sigma 2 square.
00:57
So, that is equal to probability that f greater than s1 square divided by s2 square into sigma 1 square sigma 2 square divided by sigma 1 square.
01:15
That is equal to probability that f greater than 1 .26 into 15 divided by 10.
01:22
That is equal to probability that f greater than 1 .89.
01:26
So, from the f normal table this value is 0 .0496.
01:43
That is f with 24 and 30 degree of freedom with 1 .89.
01:56
Now part b given n1 is equal to 8 and n2 is equal to 12...