Compute the range and sample standard deviation for strength of the concrete (in psi).
3920
4130
3400
3200
2930
3870
4130
4010
The range is 1200 psi
s = __?__ psi
Compute the range and sample standard deviation for strength of the concrete (in psi). 3920 4130...
Compute the range and sample standard deviation for the strength of the concrete (in psi). 3930, 4130, 3400, 3200, 2960, 3860, 4130, 4020 The range is 1170 psi S= psi (Round to one decimal place as needed.)
Compute the range and sample standard deviation for strength of the concrete (in psi). 3980, 4100, 3500, 3200, 2950, 3850, 4100, 4020 The range is 1150 psi. S= psi (Round to one decimal place as needed.)
EXAMPLE-2 The structural engineer has specified a concrete strength of 4,500psi. Determine the required average strength (f cr) for each of the following scenarios: A new concrete plant for which SS is unknown. A plant for which SS=520psi based on 17 test results. A plant with extensive history of producing concrete with SS=350psi. A plant with extensive history of producing concrete with SS=550psi.. TABLE 5.3.2.1 - REQUIRED AVERAGE COMPRESSIVE STRENGTH WHEN DATA ARE AVAILABLE TO ESTABLISH A SAMPLE STANDARD DEVIATION...
Create a sample of ten numbers that have a mean of 3000 psi (compressive strength of concrete). How did you coming up with these ten numbers demonstrate the concept of N-1 degrees of freedom that is used when calculating the standard deviation of a sample?
An article on estimating 28-day strength of concrete considered regressing y = 28-day standard-cured strength (psi) against x = accelerated strength (psi). Suppose the equation of the true regression line is y = 1830 + 1.3x. (a) What is the expected value of 28-day strength when accelerated strength = 2490? psi (b) By how much can we expect 28-day strength to change when accelerated strength increases by 1 psi? psi (c) By how much can we expect 28-day strength to...
Compute the range and the standard deviation for the following sample of n = 5. Note that there are three scores clustered around the mean in the center of the distribution, and two extreme values. a) 0,6,7,8,14 Range (continuous)=____ Range (discrete)= ____ (what is the difference between finding the discrete and finding the continuous?) EX =____ M=____ SS=____ s2=____ s=_____ b) According to the range, how do the two distributions compare in variability? Why? c) How do they compare according...
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).
The breaking strength of a rivet has a mean value of 10000 psi and a standard deviation of 500 psi. What is the probability that the sample mean breaking strength for a random sample of 40 rivets is between 9900 and 10200?
The breaking strength of a rivet has a mean value of 10,000 psi and a standard deviation of 500 psi. What is the probability that the sample mean breaking strength for a random sample of 40 rivets is between 9950 and 10,250?
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...