Date | 30/3/2015 (Monday) |
Time | 11.30 a.m. – 12.40 p.m. |
Class | 6AS |
Subject | Mathematics T |
Topic | Integration |
Learning Area | Definite integral |
Learning Outcome | Students should be able to identify a definite integral as the area under a curve. |
Activities |
|
Teaching Aids | STPM Mathematics T (Penerbitan Pelangi, Term 2) |
Reflection | Students have been able to identify a definite integral as the area under a curve in question no. 3. |
Date | 31/3/2015 (Tuesday) |
Time | 7.05 a.m. – 8.15 a.m. |
Class | 6AS |
Subject | Mathematics T |
Topic | Integration |
Learning Area | Definite integral |
Learning Outcome | Students should be able to identify a definite integral as the area under a curve using the method of substitution. |
Activities |
|
Teaching Aids | STPM Mathematics T (Penerbitan Pelangi, Term 2) |
Reflection | Students have been able to identify a definite integral as the area under a curve using the method of substitution in question no. 4. |
Date | 1/4/2015 (Wednesday) |
Time | 7.05 a.m. – 8.15 a.m. |
Class | 6AS |
Subject | Mathematics T |
Topic | Integration |
Learning Area | Definite integral |
Learning Outcome | Students should be able to calculate the area of a region bounded by a curve (including a parametric curve) and lines parallel to the coordinate axes or between two curves. |
Activities |
|
Teaching Aids | STPM Mathematics T (Penerbitan Pelangi, Term 2) |
Reflection | Students have been able to calculate the area of a region bounded by a curve (including a parametric curve) and lines parallel to the coordinate axes or between two curves in question no. 5. |
Date | 2/4/2015 (Thursday) |
Time | 8.50 a.m. – 9.25 a.m. |
Class | 6AS |
Subject | Mathematics T |
Topic | Integration |
Learning Area | Definite integral |
Learning Outcome | Students should be able to calculate volumes of solids of revolution about one of the coordinate axes. |
Activities |
|
Teaching Aids | STPM Mathematics T (Penerbitan Pelangi, Term 2) |
Reflection | Students have been able to calculate volumes of solids of revolution about one of the coordinate axes in question no. 1. |
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