Monday, October 5, 2015

Week 41 (5-9/10/2015)

Date5/10/2015 (Monday)
Time8.15 a.m. - 9.25 a.m.
Class6AS
SubjectMathematics T
TopicSampling and Estimation
Learning AreaSampling
Learning OutcomeStudents should be able to distinguish between a population and a sample, and between a parameter and a statistic.
ActivitiesWorking out questions 1 and 2  (reference book, page 237)
Teaching AidsSTPM Mathematics T (Penerbitan Pelangi, Paper 3)
ReflectionStudents have been able to distinguish between a population and a sample, and between a parameter and a statistic in questions 1 and 2.


Date5/10/2015 (Monday)
Time11.30 a.m. - 12.40 p.m.
Class6RS
SubjectMathematics T
TopicMatrices
Learning AreaMatrices
Learning OutcomeStudents should be able to perform scalar multiplication, addition, subtraction and multiplication of matrices with at most three rows and three columns.
ActivitiesWorking out questions 1, 2, and 3 (reference book, page 176)
Teaching AidsSTPM Mathematics T (Penerbitan Pelangi, Paper 1)
ReflectionStudents have been able to perform scalar multiplication, addition, subtraction and multiplication of matrices with at most three rows and three columns in questions 1, 2, and 3.


Date6/10/2015 (Tuesday)
Time7.05 a.m. - 8.15 a.m.
Class6RS
SubjectMathematics T
TopicMatrices
Learning AreaMatrices
Learning OutcomeStudents should be able to find the inverse of a 3X3 non-singular matrix.
ActivitiesWorking out question no. 8 (reference book, page 159)
Teaching AidsSTPM Mathematics T (Penerbitan Pelangi, Paper 1)
ReflectionStudents have been able to find the inverse of a 3X3 non-singular matrix in question no. 8.


Date6/10/2015 (Tuesday)
Time8.50 a.m. - 9.25 a.m.
Class6AS
SubjectMathematics T
TopicSampling and Estimation
Learning AreaEstimation
Learning OutcomeStudents should be able to calculate unbiased estimates for the population mean and population variance.
ActivitiesWorking out question no. 1  (reference book, page 251)
Teaching AidsSTPM Mathematics T (Penerbitan Pelangi, Paper 3)
ReflectionStudents have been able to calculate unbiased estimates for the population mean and population variance in question no. 1.


Date7/10/2015 (Wednesday)
Time8.15 a.m. - 9.25 a.m.
Class6RS
SubjectMathematics T
TopicMatrices
Learning AreaMatrices
Learning OutcomeStudents should be able to reduce an augmented matrix to row-echelon form, and determine whether a system of linear equations (involving two variables) has a unique solution, infinitely many solution or no solutions.
ActivitiesWorking out question no. 1 (reference book, page 167)
Teaching AidsSTPM Mathematics T (Penerbitan Pelangi, Paper 1)
ReflectionStudents have been able to reduce an augmented matrix to row-echelon form, and determine whether a system of linear equations (involving two variables) has a unique solution, infinitely many solution or no solutions in question no. 1.


Date8/10/2015 (Thursday)
Time9.45 a.m. - 10.55 a.m.
Class6RS
SubjectMathematics T
TopicMatrices
Learning AreaMatrices
Learning OutcomeStudents should be able to reduce an augmented matrix to row-echelon form, and determine whether a system of linear equations (representing a pair of straight lines) has a unique solution, infinitely many solution or no solutions.
ActivitiesWorking out question no. 2 (reference book, page 167)
Teaching AidsSTPM Mathematics T (Penerbitan Pelangi, Paper 1)
ReflectionStudents have been able to reduce an augmented matrix to row-echelon form, and determine whether a system of linear equations (representing a pair of straight lines) has a unique solution, infinitely many solution or no solutions in question no. 2.


Date9/10/2015 (Friday)
Time9.40 a.m. - 10.10 a.m.
Class6RS
SubjectMathematics T
TopicMatrices
Learning AreaMatrices
Learning OutcomeStudents should be able to reduce an augmented matrix to row-echelon form, and determine whether a system of linear equations (involving the functions x = f(k) and y = g(k) ) has a unique solution, infinitely many solution or no solutions.
ActivitiesWorking out question no. 3 (reference book, page 167)
Teaching AidsSTPM Mathematics T (Penerbitan Pelangi, Paper 1)
ReflectionStudents have been able to reduce an augmented matrix to row-echelon form, and determine whether a system of linear equations (involving the functions x = f(k) and y = g(k) ) has a unique solution, infinitely many solution or no solutions in question no. 3.


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