Sunday, April 11, 2010

Week 16 (19 - 23/4/10)

Date19/4/10 (Monday)
Time8.15 a.m. – 9.25 a.m.
Class6AS
SubjectMathematics T
TopicDiscrete Probability Distributions
Learning AreaPoisson Distribution
Learning OutcomeStudent should be able to determine the probability of an event involving the Poisson distribution.
Activities
  1. Discussing Example 28 (textbook, page 334)
  2. Working out questions 1 and 2 (textbook, page 336)
Teaching Aids
  1. STPM Mathematics T (Penerbitan Pelangi, Paper 2)
  2. wikipedia.org
  3. mathworld.wolfram.com
  4. intmath.com
  5. umass.edu
ReflectionStudent have been able to determine the probability of an event involving the Poisson distribution in questions 1.


Date20/4/10 (Tuesday)
Time9.45 a.m. – 10.55 a.m.
Class6AS
SubjectMathematics T
TopicContinuous Probability Distributions
Learning AreaProbability Density Function
Learning OutcomeStudent should be able to determine the probability density function of a variable.
Activities
  1. Discussing Example 1 (textbook, page 351)
  2. Working out questions 1 and 2 (textbook, page 354)
Teaching AidsSTPM Mathematics T (Penerbitan Pelangi, Paper 2)
ReflectionStudent have been able to determine the probability density function of a variable in questions 1 and 2.


Date21/4/10 (Wednesday)
Time8.15 a.m. – 9.25 a.m.
Class6AS
SubjectMathematics T
TopicContinuous Probability Distributions
Learning AreaCumulative Distribution Function
Learning OutcomeStudent should be able to determine the cumulative distribution function of a variable.
Activities
  1. Discussing Example 5 (textbook, page 357)
  2. Working out questions 1 and 2 (textbook, page 361)
Teaching AidsSTPM Mathematics T (Penerbitan Pelangi, Paper 2)
ReflectionStudent have been able to determine the cumulative distribution function of a variable in question2 1 and 2.


Date22/4/10 (Thursday)
Time8.15 a.m. – 9.25 a.m.
Class6AS
SubjectMathematics T
TopicContinuous Probability Distributions
Learning AreaCumulative Distribution Function
Learning OutcomeStudent should be able to determine the probability distribution function from the cumulative distribution function of a variable.
Activities
  1. Discussing Example 9 (textbook, page 364)
  2. Working out questions 1 and 2 (textbook, page 367)
Teaching AidsSTPM Mathematics T (Penerbitan Pelangi, Paper 2)
ReflectionStudent have been able to determine the probability distribution function from the cumulative distribution function of a variable in questions 1 and 2.


Date23/4/10 (Friday)
Time8.15 a.m. – 9.25 a.m.
Class6AS
SubjectMathematics T
TopicContinuous Probability Distributions
Learning AreaMathematical Expectation
Learning OutcomeStudent should be able to determine the mathematical expectation of a continuous random variable.
Activities
  1. Discussing Example 11 (textbook, page 370)
  2. Working out questions 1 and 2 (textbook, page 372)
Teaching AidsSTPM Mathematics T (Penerbitan Pelangi, Paper 2)
ReflectionStudent have been able to determine the mathematical expectation of a continuous random variable in questions 1 and 2.

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