RPH MINGGU 18 : 29 APRIL - 3 MAY 2013
Date/Day
|
29 April 2013 / Monday
|
Class
|
5K2
|
Time
|
0705 – 0815
|
Subject
|
Mathematics
|
L.
Area
|
Circles III
Mathematical Reasoning
Probability I
|
L.
Objectives
|
Combining two statements.
State whether the compound statement is true or false.
Completing the argument [Form I].
Making a general conclusion by induction.
Calculating the perimeter whole diagram and the area
of the shaded region.
Listing the sample space.
Listing the outcomes of the events and find the probability
|
L.
Outcome
|
Students will be able to solve three questions on
Circles III, Mathematical Reasoning and Probability I
|
L.
Activity
|
1. Allow the students to solve one question for each
topic.
2. Guide the students in solving the questions.
3. Discuss the solution for each question with the
students.
4. Explain the marking scheme for each of the
question.
|
CCTS
|
Combining, Stating, Completing, Making general
conclusion, Calculating, Listing.
|
Noble
value
|
Cooperation , Responsible
|
Teaching’s
Aids
|
Mathematics Question Paper [1449/2]
|
Reflections
|
Most of the students able to solve the questions in
the class with the teacher’s guidance.
|
Date/Day
|
29 April 2013 / Monday
|
Class
|
4K9
|
Time
|
1055 – 1130
|
Subject
|
Mathematics
|
L.
Area
|
Simultaneous Linear Equation
Quadratic Equation
|
L.
Objectives
|
Find the values of x and y for a simultaneous linear
equations.
Factorise the quadratic equation.
|
L.
Outcome
|
Students will be able to find
(i) the values of x and y
using illumination method.
3x + 2y = 1
……………………………… (1)
2x +
(2) x 4 : 8x + 2y = – 4 ………………………. (3)
√ [1 mark]
3x + 2y = 1 ………………………. (1)
(3) – (1) 5x = –
5 √ [1 mark]
x = – 1 √ [1 mark]
x = – 1 into (1) 3(– 1) +
2y = 1
– 3 + 2y = 1
2y = 1 + 3
2y = 4
y = 2 √ [1 mark]
(ii) the value of the unknown
for a quadratic equation.
2(x2 +
5x) = x + 5
2x2 +
10x = x + 5
2x2 + 10x – x – 5 = 0
2x2 + 9x –
5 = 0 √ [1 mark]
(2x – 1)(x + 5) = 0 √
[1 mark]
2x – 1 = 0
or x + 5
= 0
2x = 1 or x = – 5 √
[1 mark]
x = 0.5 √ [1 mark]
|
L.
Activity
|
1. Allow the students to solve one question for each
topic.
2. Guide the students in solving the questions.
3. Discuss the solution for each question with the
students.
4. Explain the marking scheme for each of the
question.
|
CCTS
|
Eliminating, Substituting, Factorization,
|
Noble
value
|
Cooperation , Responsible, Being honest and accurate
in handling statistical data, Building self-confidence.
|
Teaching’s
Aids
|
Modul Pengajaran & Pembelajaran Matematik
T4
[NILAM Publication Sdn. Bhd.]
|
Reflections
|
Most of the students able to solve the questions in
the class with the teacher’s guidance.
|
Date/Day
|
30 April 2013 / Tuesday
|
Class
|
5S1
|
Time
|
0705 – 0815
|
Subject
|
Mathematics
|
L.
Area
|
Circles I & II
Solid Geometry
|
L.
Objectives
|
Calculate the perimeter whole diagram and the area of
the shaded region.
Calculate the volume of the combine solid or the
reminding solid.
|
L.
Outcome
|
Students will be able to solve two questions for
each topis.
|
L.
Activity
|
1. Allow the students to solve one question for each
topic.
2. Guide the students in solving the questions.
3. Discuss the solution for each question with the
students.
4. Explain the marking scheme for each of the
question.
|
CCTS
|
Calculating, Differentiating
|
Noble
value
|
Cooperation , Responsible, Accuracy
|
Teaching’s
Aids
|
Modul Pengajaran & Pembelajaran Matematik
SPM
[NILAM Publication Sdn. Bhd.]
|
Reflections
|
Most of the students able to solve the questions in
the class with the teacher’s guidance.
|
Date/Day
|
30 April 2013 / Tuesday
|
Class
|
4S3
|
Time
|
0945 – 1055
|
Subject
|
Mathematics
|
L.
Area
|
Simultaneous Linear Equation
Set
Quadratic Equation
|
L.
Objectives
|
Find the values of x and y for a simultaneous linear
equations.
Shade the intersection or union or complement of the
set.
Factorise the quadratic equation.
The Straight Line.
|
L.
Outcome
|
Students will be able to find
(i) the values of x and y
using illumination method.
3x + 2y = 1
……………………………… (1)
2x +
(2) x 4 : 8x + 2y = – 4 ………………………. (3)
√ [1 mark]
3x + 2y =
1 ………………………. (1)
(3) – (1) 5x = –
5 √ [1 mark]
x
= – 1 √ [1 mark]
x = – 1 into (1) 3(– 1) +
2y = 1
– 3 + 2y = 1
2y = 1 + 3
2y = 4
y = 2 √ [1 mark]
(ii) the value of the unknown
for a quadratic equation.
2(x2 +
5x) = x + 5
2x2 +
10x = x + 5
2x2 + 10x – x – 5 = 0
2x2 + 9x –
5 = 0 √ [1 mark]
(2x – 1)(x + 5) = 0 √
[1 mark]
2x – 1 = 0
or x + 5
= 0
2x = 1 or x = – 5 √
[1 mark]
x = 0.5 √
[1 mark]
|
L.
Activity
|
1. Allow the students to solve one question for each
topic.
2. Guide the students in solving the questions.
3. Discuss the solution for each question with the
students.
4. Explain the marking scheme for each of the
question.
|
CCTS
|
Eliminating, Substituting, Factorization, Problem
Solving
|
Noble
value
|
Cooperation , Responsible, Accuracy
|
Teaching’s
Aids
|
Modul Pengajaran & Pembelajaran Matematik
T4 [NILAM Publication Sdn. Bhd.]
|
Reflections
|
Most of the students able to solve the questions in
the class with the teacher’s guidance.
|
Date/Day
|
1 MAY
2013 / Wednesday
|
Note
|
PUBLIC HOLIDAY
|
Reason
|
LABOUR DAY
|
Date/Day
|
2 May 2013 / Thursday
|
Class
|
5K2
|
Time
|
0705 – 0815
|
Subject
|
Mathematics
|
L.
Area
|
Solid Geometry
|
L.
Objectives
|
Calculate the volume of the :
(i) combine solid
(ii) reminding solid.
Solving problem involving combine solid or remaining
solid.
|
L.
Outcome
|
Students will be able to solve ten questions on
solid geometry.
|
L.
Activity
|
1. Allow the students to solve ten questions.
Vhemisphere = ⅔
V cone = ⅓
Vcylinder =
Vprisme = cross section area x length
2. Guide the students in solving the questions.
3. Discuss the solution for each question with the
students.
4. Explain the marking scheme for each of the
question.
|
CCTS
|
Calculating, Differentiating
|
Noble
value
|
Cooperation , Responsible, Accuracy
|
Teaching’s
Aids
|
Modul Pengajaran & Pembelajaran Matematik
SPM
[NILAM Publication Sdn. Bhd.]
|
Reflections
|
Most of the students able to solve the questions in
the class with the teacher’s guidance.
|
Date/Day
|
2 May 2013 / Thursday
|
Class
|
5K2
|
Time
|
1055 – 1130
|
Subject
|
Mathematics
|
L.
Area
|
Circles I & II
|
L.
Objectives
|
Calculate the : -
(i) perimeter whole diagram
(ii) area of the shaded
region.
|
L.
Outcome
|
Students will be able to solve five questions on
Circles I & II.
|
L.
Activity
|
1. Allow the students to solve one question for each
topic.
2. Guide the students in solving the questions.
3. Discuss the solution for each question with the
students.
4. Explain the marking scheme for each of the
question.
|
CCTS
|
Calculating, Differentiating
|
Noble
value
|
Cooperation , Responsible, Accuracy
|
Teaching’s
Aids
|
Modul Pengajaran & Pembelajaran Matematik
SPM
[NILAM Publication Sdn. Bhd.]
|
Reflections
|
Most of the students able to solve the questions in
the class with the teacher’s guidance.
|
Date/Day
|
2 May 2013 / Thursday
|
Class
|
5S1
|
Time
|
1130 – 1240
|
Subject
|
Mathematics
|
L.
Area
|
4.0 : Matrices
|
L.
Objectives
|
4.6 : Identity Matrix.
4.7 : Inverse Matrix.
4.8 : Solve Simultaneous Linear Equations by Using
Matrices.
|
L.
Outcome
|
Students will be able to solve the simultaneous
linear equations by using matrices.
|
L.
Activity
|
1. Allow the students to solve seven questions.
2. Guide the students in solving the questions.
3. Discuss the solution for each question with the
students.
4. Explain the marking scheme for each of the
question.
|
CCTS
|
Solving Problems
|
Noble
value
|
Cooperation , Responsible
|
Teaching’s
Aids
|
Worksheet
|
Reflections
|
Most of the students able to solve the questions in
the class with the teacher’s guidance.
|
Date/Day
|
2 May 2013 / Friday
|
Class
|
4K9
|
Time
|
0705 – 0815
|
Subject
|
Mathematics
|
L.
Area
|
4.0 : Mathematical Reasoning
|
L.
Objectives
|
4.1 : Statements
4.2 : Quantifiers “All” and “Some”
4.3 : Operations on Statements
4.4 : Implication
4.5 : Arguments
4.6 Deduction and Induction
|
L.
Outcome
|
Students will be able to solve questions given
involving all the above learning objectives.
|
L.
Activity
|
1. Allow the students to solve seven questions.
2. Guide the students in solving the questions.
3. Discuss the solution for each question with the
students.
4. Explain the marking scheme for each of the
question.
|
CCTS
|
Comparing, Problems Solving
|
Noble
value
|
Cooperation , Responsible
|
Teaching’s
Aids
|
Mathematics Actual SPM Questions [SPM 2005 – 2012]
|
Reflections
|
Most of the students able to solve the questions in
the class with the teacher’s guidance.
|
Date/Day
|
2 May 2013 / Friday
|
Class
|
4S3
|
Time
|
0815 – 0925
|
Subject
|
Mathematics
|
L.
Area
|
Graph Functions
|
L.
Objectives
|
Quadratic Function
Cubic Function
Reciprocal Function
|
L.
Outcome
|
Students will be able to solve questions given
involving all the above learning objectives.
|
L.
Activity
|
1. Allow the students to solve three questions.
2. Guide the students in solving the questions.
3. Discuss the solution for each question with the
students.
4. Explain the marking scheme for each of the
question.
|
CCTS
|
Completing table, Plotting Points, Drawing the
graph, Problem solving
|
Noble
value
|
Cooperation , Responsible, Accuracy.
|
Teaching’s
Aids
|
Mathematics Actual SPM Questions SPM 2005 – 2012
[YGMB SASBADI],
Graph Papers
|
Reflections
|
Most of the students able to solve the questions in
the class with the teacher’s guidance.
|
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