Part 1
1. generate 500 data random in Excel with an of the distributions views in class that not is it normal.
2 make a histogram of the 500 data generated.
3 take 100 samples of 10 500 generated data data and obtain the means of each sample in Excel.
4. make a histogram of averages show them data.
Do the histogram elaborated in point 4 corroborates what is
expressed in the Central limit theorem?
Why?
part 2
1. theory: Define the Central limit theorem.
2. samples of cement hardness can be modeled by a normal
distribution with a mean of 6,000 kg/cm2 and a standard deviation
of 1000 kg/cm2.
(a) what is the probability that the hardness of the sample is less
than 6,250 kg/cm2?
(b) what is the probability that the sample hardness is between 5,800 and 5,900 kg/cm2?
(c) which value is exceeded by 90% of the hardships?
(d) between which values is 95% of the hardships?
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