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Suppose a zero-mean Gaussian random process,X(t) , has a PSD given by
We desire to simulate a 5-ms segment of this process sampled at a rate of 2 kHz. Therefore, 10 samples will need to be created in our simulation. We will create the samples of the process by first generating 10 uncorrelated Gaussian random variables and then pass those variables through an appropriate transformation matrix, .
(a) Find the correlation matrix of the 10 samples.
(b) Find the form of the matrix that will produce samples with the desired correlation matrix.
The U.S. National Center for Health Statistics. Suppose that we randomly select fifteen 20-year-olds. How many do you expect to still be alive at age 65?
past experience has shown that on the average only 1 in 10 wells drilled hits oil. let x be the number of drillings
The strength of 30 insulators are in the file. Please help with the below questions: Construct a frequency distribution and a percentage distribution.
What proportion of kids aged 10-15 years is assumed to follow a normal distribution with a mean of 191 and a standard deviation of 22.4
in a survey of families in which both parents work one of the questions asked was have you refused a job promotion or
suppose a cat has a litter of 8 kittens. of those 8 kittens 3 are black. three kittens are selected at random without
Privacy Are your finances, buying habits, medical records, and phone calls really private? A real concern for many adults is that computers and Internet are reducing privacy. A survey conducted by Peter D.
daily demand for newspapers for the last 10 days has been as follows 12 13 16 15 12 18 14 12 13 15. forecast sales for
1. what are the assumptions of the simple linear model?2. name three assumptions of the anova
Suppose that in a population of 10 items, 3 are defective and 7 are not. Suppose that two items are chosen at random for inspection. Let X be the number of defective items inspected. report all probabilities to a minimum of 5 decimal places of acc..
a sample has a mean of m39.5 and a standard diviation of s4.3 and produces a t statistic of t2.14. for a two-tailed
The technician has just made an attempt to calibrate the machine. a. What is the probability that the machine is in adjustment?
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