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Consider a normal population with µ = 25 and Ï? = 8.0.
(A) Calculate the standard score for a value x of 23.
(B) Calculate the standard score for a randomly selected sample of 45 with X(line on top)= 23.
(C) Explain why the standard scores of 23 are different between A and B above.
A tank contains 200 liters of fluid n which 30 grams of salt is dissolved. Brine containing 1 gram of salt per liter is then pumped into the tank at a rate of 4L/min; the well-mixed solution is pumped up at the same rate.
From the matrix S who columns are the three vectors in your basis for E3, and compute J = (S^-1)AS. Notice that if you order the columns of S in the most logical way, J will be triangular.
Equation of an Ellipse, Principal and Interest and Lotto Probabilities, Among the professionals you have interviewed for your article , were several state and federal government spokespersons who use linear equations in a variety of ways.
In each of the following parts, you should simplify your answers where it is appropriate to do so. Write down the derivative of each of the functions
What is degree of polynomial and is it a monomial, binomial or trinomial? Find the quotient and remainder
A spinner is used for which it is equally probable that the pointer will land on any one of six regions. Three regions are colored red, two are colored green and one is colored yellow
Find the break-even points and the maximum revenue.
A number (a) is called a fixed point of a function (f) if f(a)=a. Prove that, if f'(x) does NOT equal 1 for all real numbers (x), then f has at most one fixed point.
Find the slope
For a student club fund-raiser, the number of $2.00 raffle tickets printed was three times the number of $5.00 raffle tickets. If all of the tickets are sold, receipts from the $5.00 tickets will be $50.00 less than those from the $2.00 tickets.
What is the probability that a random sample of 50 such women will yield a mean entry-level that exceeds $58,000?
Suppose that X1 and X2 are Gaussian random variables with means µ1 and µ2 respectively. Assume that µ1 ≠ µ2. The variance for each of the two random variables is σ2. Find the value of x for which fx1(x) = fx2(x).
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