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MTHE 351  Probability I  Units: 3.50  
Introduction to probability theory and its applications in engineering science: basic concepts of probability, counting, conditional probability, Bayes' rule, independence; probability models; random variables, distribution functions, probability mass functions, probability density functions; expectation, variance, moments; jointly distributed random variables; transformations of random variables. Distributions: Bernoulli, binomial, geometric, negative binomial, Poisson, uniform, exponential, normal. Applications: elementary stochastic processes, noisy communication channels.
(Lec: 3, Lab: 0, Tut: 0.5)
Requirements: Prerequisites: Corequisites: MTHE 280 Exclusions: STAT 251  
Offering Term: F  
CEAB Units:    
Mathematics 20  
Natural Sciences 0  
Complementary Studies 0  
Engineering Science 22  
Engineering Design 0  
Offering Faculty: Faculty of Arts and Science  

Course Learning Outcomes:

  1. Computing the probability density function of a function of a random variable.
  2. Computing probabilities of events defined by random variables and computing moments of random variables.
  3. Computing joint probability density functions of random variables.
  4. Computing joint probability density functions of random variables.
  5. Reasoning probabilistically in order to solve problems of quality control.
  6. Rigorously establishing relations between probabilities or conditional probabilities of various events.