Let X = number of cars need repairs in the first six months.
here n = 4, and p = 0.33
So we can use binomial distribution to find the probability of the given event.
Here we want to find probability of at least one of the car out of 4 cars need repairs in the first six months.
Mathematically, P(X >= 1 ) = 1 - P( X < 1 ) = 1 - P( X = 0) ....( 1 )
Let P(X = 0) = P( None of the four cars need repairs in the first six months.) = (1- 0.33)^4 = 0.67^4 = 0.2015
Plug this value in equation ( 1 ), we get .
P(X >= 1 ) = 1 - 0.2015 = 0.7985 ( This is the final answer).
Question 11 (1 point) The probability that a certain make of car will need repairs in...
The probability that a certain make of car will need repairs in the first six months is 0.35 . A dealer sells 6 such cars. What is the probability that at least one of them will require repairs in the first six months? Write only a number as your answer. Round your answer to four decimal places (for example: 0.7319). Do not write as a percentage.
The probability that a certain make of car will need repairs in the first four months is 0.5. A dealer sells five such cars. What is the probability that at least one of them will require repairs in the first four months? Round your final answer to four decimal places. P(At least one car will require repairs)=
thank you so much for your help! have a great day and be safe <3 QUESTION 30 20 20 Following are heights, in inches, for a sample of college basketball players. Note that x; = 1,565 and Ex;? = 123,291 i=1 i=1 70 78 70 75 75 72 76 85 88 84 84 71 85 81 78 88 71 70 76 88 Find the sample standard deviation for the heights of the basketball players. 6.441 43.671 6.608 41.488 QUESTION 31...
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