00:01
These are the given x and p of x values.
00:05
Then first let us find f of x values that is cumulative values.
00:11
Then we have 0 .02, 0 .14, 0 .37, 0 .68, 0 .87, 0 .95, 0 .98 and 0 .98 and 0 .1 .1 .7, 0 .95 .0 .98 and 01 .1.
00:30
1 .00.
00:33
First, we need to find the probability that on a randomly chosen weekdays, there will be at least 4 riders from the subdivision of this service.
00:44
That means we need to find probability of x greater than or equal to 4.
00:50
This is equal to 1 minus probability of x less than or equal to 3, which is equal to 1 minus f of 3.
00:57
This is equal to 1 minus 0 .68.
01:01
This is equal to 0 .32.
01:05
This is the required probability value.
01:09
Now, for two weekdays are chosen at random, what is the probability that on both these days, there will be fewer than three riders from the subdivision on this.
01:19
First, let us find the probability of x less than or equal to 3.
01:24
This is equal to f of 3, which is equal to 0 .68...