This is a multiple choice problem. The answer is either A, B, or C.
In San Francisco, 30% of workers take public transportation. A sample of 10 workers is chosen. To find the probability that exactly 3 workers out of the sample of ten take public transportation, we would compute:
A.) the cumulative binomial distribution with n = 3, p = 0.3, and x = 10
B.) the binomial probability mass function with n = 10, p = 0.3, and x = 3
C.) the cumulative binomial distribution with n = 10, p = 0.3, and x = 3
n = sample size = 10
p = probability of sleting public transport = 0.30
x = no. of favorable event = 3
as this is a binomail distribution
option C is correct
C.) the cumulative binomial distribution with n = 10, p = 0.3, and x = 3
This is a multiple choice problem. The answer is either A, B, or C. In San...
eBook Exercise 5.29 (Algorithmic)) In San Francisco, 30% of workers take public transportation daily (USA Today, December 21, 2005) a. In a sample of 6 workers, what is the probability that exactly three workers take public transportation daily (to 4 decimals including interim calculations)? b. In a sample of 6 workers, what is the probability that at least three workers take public transportation dally (to 4 decimals including interim calculations)?
IN An EXCEL FILE USING EXCEL FUNCTIONS CALCULATIONS In San Francisco, 30% of workers take public transportation daily. In a sample of 10 workers, a. Clearly state what the random variable in this problem is? b. What is an appropriate distribution to be used for this problem and why? c. What is the probability that exatly three workers take public transportation daily? d. What is the probability that NONE of workers take public transportation daily? e. What is the probability...
The following table provides a probability distribution for the random variable y 3 5 7 8 f(y) 0. 10 0. 30 0.40 0. 20 Oa. Compute E(y) (to 1 decimal). 6.2 b. Compute Var(y) and σ (to 2 decimals). C \ Var(y) In San Francisco, 30% of workers take public transportation daily (USA Today, December 21, 2005). a. In a sample of 7 workers, what is the probability that exactly three workers take public transportation daily (to 4 decimals including...
MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question. Which of the following about the binomial distribution is not a true statement? A) The probability of the event of interest must be constant from trial to trial. B) Each outcome is independent of the other. C) The variable of interest is continuous. D) Each outcome may be classified as either "event of interest" or "not event of interest." In a binomial distribution A)...
Assume that random guesses are made for six multiple-choice questions on an ACT test, so that there are n = 5 trials, each with probability of success (correct) given by p = 0.20. Use the Binomial distribution to find the probability that the number x of correct answers is exactly 3. (Round to three decimal places as needed)
12) A student takes a 10-question multiple-choice test by guessing. Each question has 4 choices. Use the binomial distribution to compute the following probabilities. a. b. c. The student gets at most 2 correct. The student gets exactly 3 correct. The student gets at least 7 correct. 10) Compute the mean, variance, and standard deviation for the probability distribution listed below. 4 P(X) 1/3 1/8 1/8 1/4 1/6
. A factory employs several thousand workers, of whom 30% are Hispanic. If the 15 members of the union executive committee were chosen from the workers at random, the number of Hispanics on the committee would have the binomial distribution with n = 15 and p = 0.3. (a) What is the probability that exactly 3 members of the committee are Hispanic? (b) What is the probability that 3 or fewer members of the committee are Hispanic? (c) What is...
Please solve on only PART 2 b)
and c) , PART 1 is only for REFERENCE :)
Part I: Ene concept of a percentile (equivalently, quantile) is very important in data analysis. It applies to both samples and distributions. So, let's get some wi practice with them, starting with the binomial distribution. In prelab, you learned that the function gbinom(p. size prob) gives the p-th quantile of the binomial distribution with parameters n - size and pi prob. tocus on...
1. A factory employs several thousand workers, of whom 30% are Hispanic. If the 15 members of the union executive committee were chosen from the workers at random, the number of Hispanics on the committee would have the binomial distribution with n = 15 and p = 0.3. Verify the situation is indeed a Binomial experiment. You could assume that there are more than 1,500 workers employed in the factory (Hint: check the four conditions) [2] What is the probability...
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Assume that random guesses are made for nine multiple choice questions on an SAT test, so that there are n = 9 trials, each with probability of success (correct) given by p = 0.2. Find the indicated probability for the number of correct answers. Find the probability that the number x of correct answers is fewer than 4. P(X<4)= (Round to four decimal places as needed.) Assume that random guesses are made for 2 multiple-choice questions...