Monday, February 1, 2016

Week 05 (1-5/2/2016)


Date
1/2/201 (Monday)
Time
7.05 a.m. – 7.40 a.m.
Class
6AS
Subject
Mathematics T
Topic
Differentiation
Learning Area
Applications of differentiation
Learning Outcome
Students should be able to solve problems concerning rates of change, including related rates.
Activities
1.     Discussing Example 36 (reference book, page 69)
2.     Working out questions no. 1, 2, and 3 (reference book, page 70)
Teaching Aids
STPM Mathematics T (Penerbitan Pelangi, Term 2)
Reflection


Date
2/2/201 (Tuesday)
Time
7.05 a.m. – 7.40 a.m. ; 11.30 a.m. – 12.40 p.m.
Class
6AS
Subject
Mathematics T
Topic
Differentiation
Learning Area
Applications of differentiation
Learning Outcome
Students should be able to solve problems concerning rates of change, including related rates.
Activities
1.     Discussing Example 36 (reference book, page 69)
2.     Working out questions no. 1, 2, and 3 (reference book, page 70)
Teaching Aids
STPM Mathematics T (Penerbitan Pelangi, Term 2)
Reflection

Date
3/2/201 (Wednesday)
Time
9.45 a.m. – 10.55 a.m.
Class
6AS
Subject
Mathematics T
Topic
Differentiation
Learning Area
Applications of differentiation
Learning Outcome
Students should be able to solve optimisation problems involving differentiation of implicit functions.
Activities
1.     Discussing Example 38 (reference book, page 71)
2.     Working out question no. 1 (reference book, page 72)
Teaching Aids
STPM Mathematics T (Penerbitan Pelangi, Term 2)
Reflection

Date
4/2/201 (Thursday)
Time
8.15 a.m. – 9.25 a.m.
Class
6AS
Subject
Mathematics T
Topic
Differentiation
Learning Area
Applications of differentiation
Learning Outcome
Students should be able to solve optimisation problems involving differentiation of quotients.
Activities
1.     Discussing Example 39 (reference book, page 71)
2.     Working out questions no. 2 and 3 (reference book, page 72)
Teaching Aids
STPM Mathematics T (Penerbitan Pelangi, Term 2)
Reflection

Date
5/2/201 (Friday)
Time
8.50 a.m. – 9.25 a.m.
Class
6AS
Subject
Mathematics T
Topic
Integration
Learning Area
Indefinite integral
Learning Outcome
Students should be able to identify integration as the reverse of differentiation.
Activities
1.     Discussing Example 1 (reference book, page 370)
2.     Working out questions no. 1 and 2 reference book, page 370)
Teaching Aids
STPM Mathematics T (Penerbitan Pelangi, Term 2)
Reflection


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