Consider the function f x , y = 4 x 2 − 3 y 2 + 2 x y over the unit square 0 ≤ x ≤ 1 , 0 ≤ y ≤ 1. (a) Find the maximum and minimum values of f on each edge of the square. (b) Find the maximum and minimum values of f on each diagonal of the square. (c) Find the maximum and minimum values of f on the entire square.
Consider the function f x , y = 4 x 2 − 3 y 2 + 2 x y over the unit square 0 ≤ x ≤ 1 , 0 ≤ y ≤ 1. (a) Find the maximum and minimum values of f on each edge of the square. (b) Find the maximum and minimum values of f on each diagonal of the square. (c) Find the maximum and minimum values of f on the entire square.
Find a parameterization for a circle of radius 4 with center (-4,-6,-3) in a plane parallel to the yz plane.
Write your parameterization so the y component includes a positive cosine.
~
exp(10). A
3. Claim number per policy is modelled by Poisson(A) with A
sample x of N = 100 policies presents an average = 4 claims per policy.
(i) Compute an a priory estimate of numbers of claims per policy.
[2 Marks]
(ii) Determine the posterior distribution of A. Give your argument.
[5 Marks]
(iii) Compute an a posteriori estimate of numbers of claims per policy.
[3 Marks]
College Algebra with Modeling & Visualization (5th Edition)
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