This section provides the course exams, practice exams, and solutions. |
This page includes review for exams, practice exams, exams, and solutions. |
a. Set up an integral (DO NOT SOLVE) to find the probability that X is greater than 2Y. b. Find the conditional distribution of Y given X. |
The Probability (P) Exam covers the fundamental concepts of probability theory and their application in actuarial science. The exam includes topics such as ... |
What is the probability that he/she has lung cancer? If the chosen person has lung cancer, what is the conditional probability that it is a non-smoking male? |
Describe a) (4 points) the conditional probabilities in the discrete case; b) (4 points) the conditional distribution function in the jointly continuous case; c ... |
Exam Procedures: Students must bring their USCID cards to the midterms and to the final exam. Phones must be turned off. Cheating on an exam results in a score ... |
Probability Theory and Stochastic Processes. EXAM February 1, 2016. Time limit: 2 hours. Each question: 2.5 points. (1) Let (Ω, J,P) be a probability space. (a) ... |
for 5 points. You need to solve 12 subquestions to reach the maximal total of 60 points. You need at least 31 points to pass the exam. General instructions. |
Use the Central Limit. Theorem (applied to a negative binomial random variable) to estimate the probability that more than 50 tosses are needed. (c) Compare ... |
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