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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).
The population of a community is known to increase at a rate proportional to the number of people present at time t
Find two numbers whose product is 192 and the sum of the first plus three times the second is a minimum. (there should be a primary and a secondary equation)
Compute the test value
Which of the following is the complete set of numbers for which the function f(x) = 3x^3-6x^2 is convex?
Consider a standard deck of playing cards. You randomly select a card from the deck and find that you have drawn a face card.
Let F be a field, let R be a ring with more than one element, and let phi:F->R be a surjective homomorphism.
Given an algebraic series with the following properties:
Attendance at the Fireman's Ball has been declining. Each year, the number attending is 2/3 of the previous year's attendance and the cost of food is 3/4 that of the previous year.
A domestic auto producer is facing intense competition in the US market from Asian imports. The CFO decides that the solution is to produce at the point at which average cost is minimized, i.e. where TC/Q is at a minimum. The firm's cost structure..
Find the characteristic equation for the matrix below and determine its eigenvalues and the corresponding eigenvalues.
How much variation does knowledge of Age Score
Write the complex number in rectangular form. 7(cos120degrees + i sin120degrees) =
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