Calculate the following binomial probability by either using one of the binomial probability tables, software, or a calculator using the formula below. Round your answer to 3 decimal places. P(x | n, p) = n! (n − x)! x! · px · qn − x where q = 1 − p
P(x > 12, n = 15, p = 0.7) =
Calculate the following binomial probability by either using one of the binomial probability tables, software, or...
Calculate the following binomial probability by either using one of the binomial probability tables, software, or a calculator using the formula below. Round your answer to 3 decimal places. P(x | n, p) = n! (n − x)! x! · px · qn − x where q = 1 − p P(x > 10, n = 15, p = 0.8) =
Calculate the following binomial probability by either using one of the binomial probability tables, software, or a calculator using the formula below. Round your answer to 3 decimal places. P(x | n, p) = n! (n − x)! x! · px · qn − x where q = 1 − p P(x = 10, n = 12, p = 0.75) =
Calculate the following binomial probability by either using one of the binomial probability tables, software, or a calculator using the formula below. Round your answer to 3 decimal places. P(x | n, p) = n! (n − x)! x! · px · qn − x where q = 1 − p P(x = 11, n = 13, p = 0.70) =
Calculate the following binomial probability by either using one of the binomial probability tables, software, or a calculator using the formula below. Round your answer to 3 decimal places. P(x | n, p) = n! (n − x)! x! · px · qn − x where q = 1 − p P(x = 14, n = 16, p = 0.80) =
Calculate the following binomial probability by either using one of the binomial probability tables, software, or a calculator using the formula below. Round your answer to 3 decimal places. P(x | n, p) = n! (n − x)! x! · px · qn − x where q = 1 − p P(x = 11, n = 13, p = 0.80) =
Calculate the following binomial probability by either using one of the binomial probability tables, software, or a calculator using the formula below. Round your answer to 3 decimal places. P(x | n, p ) = n! (n − x)! x! · px · qn − x where q = 1 − p P(x < 4, n = 10, p = 0.4) = If you can please explain to me how to do this besides just the answer?
How do I get the answer to Calculate the following binomial probability by either using one of the binomial probability tables, software, or a calculator using the formula below. Round your answer to 3 decimal places. P(x | n, p) = n! (n − x)! x! · px · qn − x where q = 1 − p P(x < 8, n = 9, p = 0.9) =
How do you figure this in excel? Correct answer? Calculate the following binomial probability by either using one of the binomial probability tables, software, or a calculator using the formula below. Round your answer to 3 decimal places. P(x | n, p) = n! (n − x)! x! · px · qn − x where q = 1 − p P(x = 7, n = 10, p = 0.4) =
Calculate the following binomial probabilities by either using one of the binomial probability tables, software, or a calculator using the formula below. Round your answers to 3 decimal places. A.) P(x | n, p) = n! / (n − x)! x! · p^x · q^n − x where q = 1 − p P(x < 7, n = 8, p = 0.9)= B.) P(x | n, p) = n! / (n − x)! x! · p^x · q^n − x...
Compute P(X) using the binomial probability formula. Then determine whether the normal distribution can be used to estimate this probability. If so, approximate P(X) using the normal distribution and compare the result with the exact probability. N=53, p=0.7, and X=47 For n=53, p=0.7, and X=7, find P(X). P(X)=____ (round to four decimal places) Can the normal distribution be used to approximate this probability? Approximate P(X) using the normal distribution. Select the correct choice below and fill in any answer boxes...