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Poisson Kernel and Harmonic Function
Let P_r(t)=R((1+z)/(1-z)), z=re^it be the Poisson kernel for the unit disc |z|<1.
Let U(theta) be a continous function of the interval [0,pi] with U(0)=U(pi)=0. Show that the function u(re^itheta)=1/2pi(integral from 0 to pi of {P_r(t-theta)-P_r(t+theta)}U(t)dt is harmonic in the half-disc {re^itheta,0<=r<1, 0<=theta<=pi} and has the following limiting behavior on the boundary: limz->e^itheta_0(u(z))=U(theta_0), where 0<theta_0<pi and u(x)=0, -1<x<1
Find the total distance from the given particle - Evaluate the total distance traveled by the particle from t = 0 and t = 4
Find Probability Of M Ms In A Jar. A jar contains 15 M&Ms: 4 red, 5 green, and 6 yellow. Two candies are picked from the jar (no replacement).
Probability of a student receiving a particular grade, A student taking Management Science 301 at East Haven University will receive one of the five possible grades for the course
Find A.M, G.M, H.M, median and mode of following data and find the missing frequencies from the data given below if mean is 60.
Odds and probability, A casino states that the house odds (note: house odds are the odds that the gambler will lose) for a certain game are 23 to 2.
Assume that f(z) is analytic at the origin and f(0) = first derivative of f at 0 = 0. Prove that f(z) can be written in the form f(z) = [z^2]g(z), where g(z) is analytic at z = 0.
Calculating The Probability For a Normal Random Variable. The ages of 50 women are approximately normally distributed with a mean of 48 years and a standard deviation of 5 years. One women is randomly selected from the group, and her age is observ..
Clarification of Probability Distribution. Determine whether each of the distributions given below represents a probability distribution. Justify your answer.
Basic probability problems
Recurrence relations with complex characteristic roots
Calculate the probability that a student with an A on the midterm examination will obtain a final grade of A?
Discrete Probabilities - Expected Value of a Distribution. What is the expected value of a distribution and is it a reasonable number to use to describe a population with?
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