RPH MINGGU 4 :
19 – 23 JANUARI 2015
Date/Day
|
19
January 2015 / Monday
|
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Class
|
5MPV
[25 students]
5S3
[30 students]
|
|||||||||||||||
Time
|
0705
– 0815
1055
– 1130
|
|||||||||||||||
Subject
|
Mathematics
|
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L.
Area
|
2.0
: Graphs of Functions II
|
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L.
Objective
|
2.1 : Understand and use the concept
of graph of functions.
|
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L.
Outcome
|
Students
will be able to:
2.1.1
: Draw the graph of a
* linear function,
* quadratic function,
* cubic function,
* reciprocal function.
2.1.2
: Find the value of y or x from the graph
The positions of the points on the
graph are represented by a pair
of coordinates (an ordered pair).
2.1.3
: Characteristics of graphs of functions
2.1.3
: Sketching the graph of a function
|
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L.
Activity
|
1.
Explain the steps of drawing the graph :
i.
construct a table values of the function
ii.
select a suitable scale for the x-axis and y-axis respectively
iii.
plot the corresponding pairs of values on a piece of graph paper
iv.
join the points to obtain the graph.
2.
Explain example 1 to the students.
3.
Allow the students to do Check Point 1 as an exercises.
4.
Guide the students in solving the questions.
5.
Discuss the solution for each question with the students
|
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CCTS
|
Differentiation,
Problem Solving
|
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Noble
Value
|
Cooperation
, Responsible
|
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Teaching
‘s Aids
|
Modul
Pengajaran & Pembelajaran Matematik Tingkatan 5
[NILAM
Publication Sdn. Bhd.]
|
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Reflections
|
Most
of the students able to differentiate the graph for each function
|
Date/Day
|
19
January 2014 / Monday
|
Class
|
5S2
[31 students]
|
Time
|
0945
– 1055
|
Subject
|
Additional
Mathematics
|
L.
Area
|
1.0
: Progressions
|
L.
Objectives
|
1.2
: Geometric Progressions [GP]
GP is a number sequence in which the
ratio each term to the
proceeding term before is constant.
Sequence is T1, T2,
T3, ……. Tn
The nth term ; Tn= arn-1
The first term, a = Tn
The constant is called common ratio,
The sum of the first terms,
|
L.
Outcome
|
1.2.1
: Identifying characteristics of geometric progressions
1.2.2
: Determining whether a given sequence is a geometric progression
1.2.3
: Terms in geometric progressions
(a) Determine specific terms in geometric
progressions.
(b) Determine the number of terms in geometric
progressions
1.2.4
: Finding the sum of a geometric progression
(a) Sum of the first n terms of a geometric
progression
(b) Sum of specific number of consecutive terms
(c) Total number of terms in a geometric
progression
1.2.5
: Sum to infinity, S∞ of
geometric progressions
(a) Find the sum to infinity of a geometric
progression
(b) Find the common ratio (or first term) given
S∞
1.2.6
: Solving problems involving geometric progressions
|
L.
Activity
|
1.
Explain the characteristics of GP to the students.
2.
Explain examples 11, 12, 13, 14, 15 and 16.
3.
Allow the students to do Exercises in the class.
3.
Guide the students in solving the questions.
4.
Discuss the solution for each question with the students.
|
CCTS
|
Identifying
characteristics, Determining, Problem Solving
|
Noble
Values
|
Cooperation
, Responsible
|
Teaching’s
Aids
|
TOP
UP Additional Mathematics [Pelangi]
MODUL
BESTARI SPM Additional Mathematics [Ilmu Bakti]
|
Reflections
|
Most
of the students able to solve the questions given with the teacher’s
guidance.
|
Date/Day
|
20
January 2014 / Tuesday
|
Class
|
5S3
[30 students]
|
Time
|
0945
– 1055
|
Subject
|
Additional
Mathematics
|
L.
Area
|
1.0
: Progressions
|
L.
Objectives
|
1.2
: Geometric Progressions [GP]
GP is a number sequence in which the
ratio each term to the
proceeding term before is constant.
Sequence is T1, T2,
T3, ……. Tn
The nth term ; Tn= arn-1
The first term, a = Tn
The constant is called common ratio,
The sum of the first terms,
|
L.
Outcome
|
1.2.1
: Identifying characteristics of geometric progressions
1.2.2
: Determining whether a given sequence is a geometric progression
1.2.3
: Terms in geometric progressions
(a) Determine specific terms in geometric
progressions.
(b) Determine the number of terms in geometric
progressions
1.2.4
: Finding the sum of a geometric progression
(a) Sum of the first n terms of a geometric
progression
(b) Sum of specific number of consecutive terms
(c) Total number of terms in a geometric
progression
1.2.5
: Sum to infinity, S∞ of
geometric progressions
(a) Find the sum to infinity of a geometric
progression
(b) Find the common ratio (or first term) given
S∞
1.2.6
: Solving problems involving geometric progressions
|
L.
Activity
|
1.
Explain the characteristics of GP to the students.
2.
Explain examples 11, 12, 13, 14, 15 and 16.
3.
Allow the students to do Exercises in the class.
3.
Guide the students in solving the questions.
4.
Discuss the solution for each question with the students.
|
CCTS
|
Identifying
characteristics, Determining, Problem Solving
|
Noble
Values
|
Cooperation
, Responsible
|
Teaching’s
Aids
|
TOP
UP Additional Mathematics [Pelangi]
MODUL
BESTARI SPM Additional Mathematics [Ilmu Bakti]
|
Reflections
|
Most
of the students able to solve the questions given with the teacher’s
guidance.
|
Date/Day
|
20
January 2014 / Tuesday
|
Class
|
5MPV
[25 students]
|
Time
|
1055
– 1130
|
Subject
|
Mathematics
|
L.
Area
|
2.0
: Graphs of Functions II
|
L.
Objectives
|
2.2 : Understand and use the concept
of the solution of an equation by
graphical method.
|
L.
Outcome
|
Students
will be able to :
2.2.1
: Find the point(s) of intersection of two graphs.
2.2.2
: Obtain the solution of an equation by finding the point(s) of
intersection of two graphs.
(solving equation graphically)
2.2.3
: Solve problems involving solutions of an equation by graphical
methods.
|
L.
Activity
|
1.
Explain example 13 to the students.
2.
Allow the students to solve questions 14 and 15 in the class.
3.
Guide the students in solving the questions.
4.
Discuss the solution for each question with the students.
|
CCTS
|
Finding
the point(s) of intersection, Obtaining solution, Problem solving
|
Noble
Values
|
Cooperation
, Responsible
|
Teaching’s
Aids
|
Module
& More Matematik T5 [Pelangi]
|
Reflections
|
Most
of the students able to solve both questions correctly.
|
Date
/ Day
|
21
January 2014 / Wednesday
|
Class
|
5S3
[30 students]
|
Time
|
0705
– 0815
|
Subject
|
Mathematics
|
Learning
Area
|
2.0
: Graphs of Functions II
|
L.
Objectives
|
2.2 : Understand and use the concept
of the solution of an equation by
graphical method.
|
Learning
Outcomes
|
Students
will be able to :
2.2.1
: Find the point(s) of intersection of two graphs.
2.2.2
: Obtain the solution of an equation by finding the point(s) of
intersection of two graphs.
(solving equation graphically)
2.2.3
: Solve problems involving solutions of an equation by graphical
methods.
|
Learning
Activities
|
1.
Explain example 13 to the students.
2.
Allow the students to solve questions 14 and 15 in the class.
3.
Guide the students in solving the questions.
4.
Discuss the solution for each question with the students.
|
HOTS
|
Finding
the point(s) of intersection, Obtaining solution, Problem solving
|
Noble
Values
|
Cooperation
, Responsible
|
Teaching’s
Aids
|
Module
& More Matematik T5 [Pelangi]
|
Reflections
|
Most
of the students able to solve both questions correctly.
|
Tarikh
/ Hari
|
21
Januari 2013 / Rabu
|
Kelas
|
5S3
[30 orang pelajar]
|
Masa
|
1055
– 1205
|
Subjek
|
Pendidikan
Sivik dan Kewarganegaraan
|
Tema
|
1.0
: Pencapaian Kendiri
|
Unit
|
1.2
: Perikemanusiaan ke arah kesejahteraan Negara
*
Cinta akan keamanan
*
Bersikap empati atau memahami dan berkongsi perasaan orang
lain.
* Mempunyai maruah diri dengan tidak melakukan
sesuatu yang
melanggar norma masyarakat.
*
Menghargai nyawa.
|
Objectif
|
Di
akhir PDP, pelajar dapat :
·
Menerangkan konsep perikemanusiaan
·
Melibatkan diri secara aktif dalam pembentukan
masyarakat penyayang
·
Menghargai kesejahteraan Negara
|
Aktiviti
|
2A
: Empati dan kemanusiaan
2B
: Menghargai nyawa demi kemanusiaan
2C
: Menjaga Maruah demi kemanusiaan
2D
: Cinta akan kedamaian
Kepentingan
Nilai-nilai Perikemanusiaan Kepada Masyarakat
·
Tidak berlaku rusuhan dan keganasan dalam kalangan
masyarakat
·
Masyarakat akan saling membantu dan bekerjasama
·
Masyarakat dapat hidup dalam keadaan aman dan
harmoni
·
Masyarakat akan lebih bertanggungjawab
Sifat
Kemanusiaan Yang Perlu Wujud Dalam Setiap Manusia
·
Simpati
·
Bermaruah
·
Cintakan Keamanan
·
Bertanggungjawab
·
Penyayang
Isu
Kemanusiaan di dalam Negara
·
Isu Bencana Alam
-
Banjir
-
Tanah runtuh,
-
Kemarau
-
Tsunami
-
Kebakaran
·
Isu Kemanusiaan Lain
-
Kes-kes penderaan
-
Kes penculikan kanak-kanak
·
Isu Kemiskinan
·
Jenayah
|
KBKK
|
Mendifinisi,
Mencirikan
|
Nilai
Murni
|
Kerjasama
, Tanggungjawab
|
BBM
|
Buku
teks
|
Refleksi
|
Kebanyakan
pelajar boleh menghuraikan konsep perikemanusiaan ke arah kesejahteraan
Negara.
|
Date/Day
|
22
January 2014 / Thursday
|
Class
|
5S3
[30 students]
5MPV
[25 students]
|
Time
|
0705
– 0815 / 1130 – 1240
1130
– 1240
|
Subject
|
Mathematics
|
L.
Area
|
2.0
: Graphs of Functions II
|
L.
Objectives
|
2.3 : Understand and use the concept
of the region representing
inequalities in two variables.
|
L.
Outcome
|
Students will be able :
2.3.1 : Determine whether a given
point satisfies
i y = ax + b
ii. y > ax + b
iii. y < ax + b
2.3.2 : Determine the position of a
given point relative to the graph of
y = ax + b
2.3.3 : Identify the region satisfying
y > ax + b or y < ax + b
2.3.4 : Shade the regions representing
the inequality:
(a) y > ax + b or
y < ax + b;
(b) y ≥ ax + b or
y ≤ ax + b.
2.3.5 : Determine the region which
satisfies two or more simultaneous
linear inequalities.
|
L.
Activity
|
1.
Explain example 16 and 17 to the students.
2.
Allow the students to do exercises on page 23 – 26 in the class.
3.
Guide the students in solving the questions.
4.
Discuss the solution for each question with the students.
|
CCTS
|
Determining,
Identifying, Shading
|
Noble
value
|
Cooperation
, Responsible
|
Teaching’s
Aids
|
Module
& More Matematik T5 [Pelangi]
|
Reflections
|
Most
of the students able to solve the questions given.
|
Date/Day
|
23
January 2014 / Friday
|
Class
|
5S3
/ 5S3
|
Time
|
0940
– 1040 / 1040 – 1140
|
Subject
|
Additional
Mathematics
|
L.
Area
|
1.0
: Progressions
|
L.
Objectives
|
1.2
: Geometric Progressions [GP]
GP is a number sequence in which the
ratio each term to the
proceeding term before is constant.
Sequence is T1, T2,
T3, ……. Tn
The nth term ; Tn= arn-1
The first term, a = Tn
The constant is called common ratio,
The sum of the first terms,
|
L.
Outcome
|
1.2.5
: Sum to infinity, S∞ of
geometric progressions
(a) Find the sum to infinity of a geometric
progression
(b) Find the common ratio (or first term) given
S∞
1.2.6
: Solving problems involving geometric progressions
|
L.
Activity
|
1.
Explain example 15, 16 and 17 to the students.
2.
Allow the students to do exercises in the class.
3.
Guide the students in solving the questions.
4.
Discuss the solution for each question with the students.
|
CCTS
|
Problem
Solving
|
Noble
value
|
Cooperation
, Responsible
|
Teaching’s
Aids
|
TOP
UP Additional Mathematics [Pelangi]
MODUL
BESTARI SPM Additional Mathematics [Ilmu Bakti]
|
Reflections
|
Most
of the students able to solve the questions given with the teacher’s
guidance.
|
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