Find the mean and standard deviation for each binomial random variable: a. n = 52, π = .80 (Round your mean value to 2 decimal places and standard deviation to 4 decimal places.) Mean 41.6
Standard deviation b. n = 90, π = .60 (Round your mean value to 2 decimal places and standard deviation to 4 decimal places.) Mean 54 Standard deviation
c. n = 42, π = .75 (Round your mean value to 2 decimal places and standard deviation to 4 decimal places.) Mean 31.5 Standard deviation
I was able to find the mean but not the standard deviation. For example: np(1-p) For example a. 52(0.80) (1-.80)=41.6 (.2)=8.32
My homework checker is stating that is incorrect and I'm going insane as that is how I thought you figure out the standard deviation. I tried to figure out how to submit it in Excel to figure out the problem to but I need 4 numbers to answer and not sure what to use so that didn't work out for me either. This is a last ditch effort to figure what am I doing wrong.
Find the mean and standard deviation for each binomial random variable: a. n = 52, π...
Find the mean and standard deviation for each binomial random variable: a. n = 36, ππ = .75 (Round your mean value to 2 decimal places and standard deviation to 4 decimal places.) b. n = 75, ππ = .55 (Round your mean value to 2 decimal places and standard deviation to 4 decimal places.) c. n = 26, ππ = .90 (Round your mean value to 2 decimal places and standard deviation to 4 decimal places.)
Assume a binomial probability distribution with n=40 and π=0.26. Compute the following: A.) The Mean and standard deviation of the random variable. (round deviation to 4 decimal places and mean to 1) B.) The probability that X is 15 or more. (round to 4 decimal places) C.) The probability that X is 5 or less. (round to 4 decimal places)
drawn from a population with mean μ-52 and standard deviation σ= 4.3. Mou may find it useful to reference A random sample the z table.] a. Is the sampling distribution of the sample mean with n-13 and n# 39 normally distributed? ○Yes, both the sample means will have a normal distribution. O No, both the sample means will not have a normal distribution. O No, only the sample mean with n 13 will have a normal distribution. O No, only...
Find the expected value, μ, and standard deviation, σ, for a binomial random variable with each of the following values of n and p. (Round all answers for σ to four decimal places.) (a) n = 50, p = 1/2. μ = σ = (b) n = 300, p = 1/4. μ = σ = (c) n = 1000, p = 1/5. μ = σ = (d) n = 1, p = 0.3. μ = σ = (e) n =...
Find the mean, variance, and standard deviation of the binomial distribution with the given values of n and p. n = 121, p=0.32 The mean, H, is (Round to the nearest tenth as needed.) The variance, 02, is (Round to the nearest tenth as needed.) The standard deviation, o, is (Round to the nearest tenth as needed.) 47% of U.S. adults have very confidence in newspapers. You randomly select 10 US adults. Find the probably at the number of US...
Assume the random variable x is normally distributed with mean u = 80 and standard deviation ou 4. Find the indicated probability. P(67<x<73) P(67<x< 73)- (Round to four decimal places as needed.)
Assume the random variable x is normally distributed with mean u = 80 and standard deviation c=5. Find the indicated probability. P(65<x< 73) P(65<x< 73)=0 (Round to four decimal places as needed.) X 5.2.17 Use the normal distribution of SAT critical reading scores for which the mean is 507 and the standard deviation is 122. Assume the vari (a) What percent of the SAT verbal scores are less than 550? (b) If 1000 SAT verbal scores are randomly selected, about...
Question 6 2 pts An unknown distribution has a mean of 80 and a standard deviation of 13. Samples of size n-35 are drawn randomly from the population. Find the probability that the sample mean is between 82 and 92. (round to 4 decimal places) Example page 397 Wk6Hw_SmpMean 1
Question 5 2 pts An unknown distribution has a mean of 75 and a standard deviation of 18. Samples of size n-30 are drawn randomly from the population. Find the probability that the sample mean is between 80 and 85. (round to 4 decimal places) Example page 397 Wk6Hw_Smp Mean3
A random variable is normally distributed with a mean of u = 90 and a standard deviation of o = 10. (a) The following figure shows that the normal curve almost touches the horizontal axis at three standard deviations below and at three standard deviations above the mean (in this case at 60 and 120). Areas Under the Curve for any Normal Distribution 99.7% 95.4% + 68.3% – pi - 30 -lo u u + lo u + 30 A...