Math 333 ASAP plz
The comprehensive strength of concrete is normally distributed with μ = 2500 psi and σ = 50 psi. Find the probability that a random sample of n = 5 specimens will have a sample mean diameter that falls in the interval from 2499 psi to 2510 psi. Express the final answer to three decimal places (e.g. 0.987).
Math 333 ASAP plz The comprehensive strength of concrete is normally distributed with μ = 2500...
The comprehensive strength of concrete is normally distributed with u = 2500 psi and o = 50 psi. Find the probability that a random sample of n = 5 specimens will have a sample mean diameter that falls in the interval from 2499 psi to 2510 psi. Express the final answer to three decimal places (e.g. 0.987).
A certain brand of concrete has a compressive strength that is normally distributed with a mean of 2500 psi and a standard deviation of 50 psi. What is the probability that a random sample of 16 specimen will have a mean strength greater than 2490 psi?Round answer to 4 significant figures in the format (INCLUDE the 0 before the decimal points in call probability answers!): 0.1234 A random sample of 16 specimen are analyzed. What value of compressive strength will...
a synthetic fiber used in manufacturing carpet has tensile strength that is normally distributed usted with mean 75.5 psi and standard deviation 3.5 psi. find the probability that a random sample n=6 fiber specimens will have sample mean tensile strength that is between 75.25 and 75.75 psi
The breaking strength of a certain rivet used in a machine engine is normally distributed with mean 5500 psi and standard deviation 307 psi. A random sample of 16 rivets is taken. What is the probability that the sample mean falls between 5456.25 psi and 5566.01 psi?
An engineer studying the tensile strength of a composite material knows that tensile strength is approximately normally distributed with σ = 60 psi. A random sample of 20 specimens has a mean tensile strength of 3450 psi. (a) Test the hypothesis that the mean tensile strength is 3500 psi, using α = 0.01 (b) What is the smallest level of significance at which you would be willing to reject the null hypothesis? (c) What is the β error for the...
A synthetic fiber used in manufacturing carpet has tensile strength that is normally distributed with mean 75.5 psi and standard deviation 3.5 psi. Let X = tensile strength of the synthetic fiber from a fiber specimen used in carpet manufacturing (in psi). Suppose you randomly pick a sample of n = 36 fiber specimens and perform tensile testing on them. (round 5 decimal places) a.) For n = 36 fiber specimens, what's the probability that the average tensile strength of all...
Pr。Ыет 12. An engineer who is studying the tensile strength of a steel alloy intended for use in golf club shafts knows that tensile strength is approximately normally distributed. A random sample of 12 specimens has a mean tensile strength of 3250 psi and a sample standard deviation of 8-60 psi. a) Test the hypothesis that mean strength is 3500 psi. Use α-001. b) What is the smallest level of significance at which you coulji be willing to reject the...
Past experience has indicated that the breaking strength of yarn used in manufacturing drapery material is normally distributed and that σ = 7.2 psi. A random sample of nine specimens is tested, and the average breaking strength is found to be 95.5 psi. The 95% confidence interval for the true mean breaking strength is written as (A ; B). Find the value of B? round your answer to three digits.
Reserve Problems Chapter 9 Section 2 Problem 7 An engineer who is studying the tensile strength of a steel alloy intended for use in golf dub shafts knows that tensle strength is approximately normally d tributed th σ-60 si A random sample of 12 specimens has a mean tensile strength of X 3450 psi. (a) If the mean strength is 3500 psi, what is the smallest level of significance at which you would be willing to reject the null hypothesis?...
An article suggested that yield strength (ksi) for A36 grade steel is normally distributed with μ 45 and σ = 5.0. (a) What is the probability that yield strength is at most 39? Greater than 63? (Round your answers to four decimal places.) at most 39 greater than 63 (b) what yield strength value separates the strongest 75% from the others? (Round your answer to three decimal places.) ksi You may need to use the appropriate table in the Appendix...