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levon15
29.10.2019 •
Mathematics
Scoring a hole-in-one is the greatest shot a golfer can make. once 5 professional golfers each made holes-in-one on the 7th hole at the same golf course at the same tournament. it has been found that the estimated probability of making a hole-in-one is (1/2494) for male professionals. suppose that a sample of 5 professional male golfers is randomly selected.
(a) what is the probability that at least one of these golfers makes a hole-in-one on the 10th hole at the same tournament?
(b) what is the probability that all of these golfers make a hole-in-one on the 10th hole at the same tournament?
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Ответ:
=1−(2493/2494)^5
=1-(0.99)^5
= 1- 0.96
=0.4
b) The probability that all of these golfers make a hole-in-one on the 10th hole at the same tournament
=(1/2494)5
which is nearly zero.
Ответ:
So you are going to do pi x 6^2 x 12 = 1357.168026350791 then divide 1357.168026350791 by pi and you get C. 432 pi in.^2
Also here is a link to a calculator that can really help with problems like this.
https://www.eeweb.com/tools/calculator
Hope this Helps!!