00:01
In this problem, we are provided that miller has a chance to shoot two times and both of these shots are independent of each other.
00:14
Let us denote the event that miller scores by capital s.
00:22
Then the probability that he scores is given to be 87%, which is 0 .87.
00:30
And in this problem, we are asked to calculate the probability that miller scores on both the shots.
00:45
Since the two shots are independent, this can be calculated by taking the product of p of s times p of s.
00:58
So substituting the value of the probability of s, we get 0 .87 times 0 .87 times 0 .87 .0 .0.
01:05
0 .87, which equals to 0 .7569.
01:13
So this is the final answer for this part of the question.
01:23
Now moving towards the second part of the question in which again miller gets a chance to shoot two times and both of these shots are independent of each other.
01:41
Let us again denote the event that he scores by capital s...