00:01
Hello everyone, so these are the given values.
00:04
Now x mean will be sigma xi divided by n which is 3 .07142.
00:18
Now y mean will be sigma y i divided by n which is 40 .8571.
00:28
Now sxx is equals to sigma x square minus sigma x whole square divided by n, which is 25 .385.
00:44
And s.
00:44
Y, xy is equals to sigma xy minus sigma x, multiplied by sigma y divided by n.
00:56
This is 59 .05714.
01:03
So now b1 is equal to sxy divided by sxx, this is equals to 2 .32980 and b0 is equal to y mean minus b1x mean which is 33 .701 -8.
01:33
Part if we find out s s is equal to b1 s xy so this we can write it as sigma y i minus y bar whole square is equal to s square xy divided by s x x so from here we'll get s s s is equal to 137 .5918 and b1 s xy is equal to 2 .32980 multiplied by 59 .04 will get 137 .59 .59.
02:32
So from here we have proved that ss is equals to b1sxy.
02:41
This is the proof for the proof for the a part.
02:44
Now in the b part, variance of b1, variance of b1...