6/10/2014 (Isnin) : Cuti umum gantian
| Date | 7/10/2014 (Tuesday) |
| Time | 7.05 a.m. - 8.15 a.m. |
| Class | 6RS |
| Subject | Mathematics T |
| Topic | Matrices |
| Learning Area | Matrices |
| Learning Outcome | Students should be able to find the inverse of a 3X3 non-singular matrix. |
| Activities | Working out question no. 8 (textbook, page 159) |
| Teaching Aids | STPM Mathematics T (Penerbitan Pelangi, Paper 1) |
| Reflection | Students have been able to find the inverse of a 3X3 non-singular matrix in question no. 8. |
| Date | 7/10/2014 (Tuesday) |
| Time | 8.50 a.m. - 9.25 a.m. |
| Class | 6AS |
| Subject | Mathematics T |
| Topic | Sampling and Estimation |
| Learning Area | Estimation |
| Learning Outcome | Students should be able to calculate unbiased estimates for the population mean and population variance. |
| Activities | Working out question no. 1 (textbook, page 251) |
| Teaching Aids | STPM Mathematics T (Penerbitan Pelangi, Paper 3) |
| Reflection | Students have been able to calculate unbiased estimates for the population mean and population variance in question no. 1. |
| Date | 8/10/2014 (Wednesday) |
| Time | 8.15 a.m. - 9.25 a.m. |
| Class | 6RS |
| Subject | Mathematics T |
| Topic | Matrices |
| Learning Area | Matrices |
| Learning Outcome | Students 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. |
| Activities | Working out question no. 1 (textbook, page 167) |
| Teaching Aids | STPM Mathematics T (Penerbitan Pelangi, Paper 1) |
| Reflection | Students 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. |
| Date | 9/10/2014 (Thursday) |
| Time | 9.45 a.m. - 10.55 a.m. |
| Class | 6RS |
| Subject | Mathematics T |
| Topic | Matrices |
| Learning Area | Matrices |
| Learning Outcome | Students 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. |
| Activities | Working out question no. 2 (textbook, page 167) |
| Teaching Aids | STPM Mathematics T (Penerbitan Pelangi, Paper 1) |
| Reflection | Students 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. |
| Date | 10/10/2014 (Friday) |
| Time | 9.40 a.m. - 10.10 a.m. |
| Class | 6RS |
| Subject | Mathematics T |
| Topic | Matrices |
| Learning Area | Matrices |
| Learning Outcome | Students 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. |
| Activities | Working out question no. 3 (textbook, page 167) |
| Teaching Aids | STPM Mathematics T (Penerbitan Pelangi, Paper 1) |
| Reflection | Students 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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