00:01
Now see, we have been given that f x, y that is the joint probability distribution this is equals to we have over here 2x plus y upon 30 for x is equals to 1, 2 and your y is equals to 1, 2, 3 right and we have 0 for otherwise right.
00:19
Now see with help of this let's construct a table so you have y over here so you'll have 1, 2, 3 and then you have x over here this would be 1 and 2.
00:29
So, we are calculating f x, y that is we are calculating the joint probability distribution right.
00:34
So, now from here what you have to do is we have 1, 1 so that means your x is 1 and y is 1 so put that in this formula or expression that we have been given over here.
00:42
So, when you'll do that you'll get this is 0 .1 for 1, 2 you'll get that this is 0 .13 and for 1, 3 you'll get that this is 0 .16 right and then for 2, 1 you'll have 0 .16 for 2, 2 you will have 0 .2 and for 2, 3 you will have 0 .23 right.
01:01
So now see when you'll do the sum of this row over here you'll get that this is equals to 0 .39 and when you'll be doing the sum of this row over here you'll get that this is equals to 0 .59 right we have this.
01:11
Now when you'll do the sum of these two terms over here you'll get that this is 0 .98 but we know that the total probability should be 1...