| Date | 5/5/2014 (Tuesday) |
| Time | 7.05 a.m. - 8.15 a.m. |
| Class | 6AS |
| Subject | Mathematics T |
| Topic | Differential equations |
| Learning Area | Differential equations |
| Learning Outcome | Students should be able to determine the expression of height in terms of time related to differential equation with separable variables. |
| Activities |
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| Teaching Aids | STPM Mathematics T (Penerbitan Pelangi, Term 2) |
| Reflection | Students have been able to determine the expression of height in terms of time related to differential equation with separable variables in question no. 2b. |
| Date | 6/5/2014 (Wednesday) |
| Time | 7.05 a.m. – 8.15 a.m. |
| Class | 6AS |
| Subject | Mathematics T |
| Topic | Differential equations |
| Learning Area | Differential equations |
| Learning Outcome | Students should be able to determine the time taken for an object to reach the highest point. |
| Activities |
|
| Teaching Aids | STPM Mathematics T (Penerbitan Pelangi, Term 2) |
| Reflection | Students have been able to determine determine the time taken for an object to reach the highest point in question no. 3a. |
| Date | 7/5/2014 (Thursday) |
| Time | 8.50 a.m. – 9.25 a.m. |
| Class | 6AS |
| Subject | Mathematics T |
| Topic | Differential equations |
| Learning Area | Differential equations |
| Learning Outcome | Students should be able to determine the time taken for an object to descend from the highest point to the ground. |
| Activities |
|
| Teaching Aids | STPM Mathematics T (Penerbitan Pelangi, Term 2) |
| Reflection | Students have been able to determine determine the time taken for an object to reach the highest point in question no. 3b. |
| Date | 8/5/2014 (Friday) |
| Time | 8.50 a.m. – 9.25 a.m. ; 10.40 a.m. – 11.40 a.m. |
| Class | 6AS |
| Subject | Mathematics T |
| Topic | Maclaurin Series |
| Learning Area | Maclaurin Series |
| Learning Outcome | Students should be able to find the Maclaurin Series for a function and the interval of convergence. |
| Activities |
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| Teaching Aids |
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| Reflection | Students have been able to find the Maclaurin Series for a function and the interval of convergence in questions no. 1 and 2. |
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