Selasa, 03 April 2012

LESSON PLAN


School                                     : Junior High School 1 Wates
Subject                                                : Mathematic
Class/Semester                        : VII/2
Standard Competence            : 4. Using concepts of set and Venn Diagram in problem solving.
Basic Competence                  : 4.1. Understanding the definition and the notation of set and how to state a sets.
Indicators                                : 4.1.1. To state daily problems in a set.
4.1.2. To mention the element of a set.
4.1.3. To mention non element of a set.
4.1.4. To represent a set by description.
4.1.5. To represent a set using tabular form.
4.1.6. To represent a set using set-builder form.
Time Allocation                      : 1 x 20 minutes

 I.            Learning Objectives:

1.      Students are able to state daily problems in a set.
2.      Students are able to mention the element of a set.
3.      Students are able to mention non element of a set.
4.      Students are able to represent a set by description.
5.      Students are able to represent a set using tabular form.
6.      Students are able to represent a set using set-builder form.

 II.         Materials:
SET 
A is collection of animals that have 4 legs.
A is set of animals that have 4 legs.

B is set of fruits.

A.    Meaning of Set:
A set is a collection of well defined and distinct objects.
Capital letters are used to indicate the set’s name. The symbol of a set is {}.
Example:
             1. Collection of handsome boys. (Not a set because the objects are not well defined)
             2. Collection of big houses. (Not a set because the objects are not well defined)
A.    Elements of a Set:
Objects in a set are called elements of a set.
Notation of the element is Î.
Notation of non element is Ï.
Example:
1.   Buffalo, sheep, bison, rhinoceros, cow are elements of set A. Duck is not element of A.
Buffalo, sheep, bison, rhinoceros, cow Î A. Duck Ï A.
2.   Watermelon, lemon, strawberry, avocado, banana, apple, pineapple are elements of set B. Grape is not element of B.
Watermelon, lemon, strawberry, avocado, banana, apple, pineapple Î B. Grape Ï B.
B.     There are three ways to represent a set, such:
1.      By description
Example:
a.       C is set of prime numbers less than 15.
b.      D is set of natural numbers between 2 and 13.
2.      Using tabular form: listing each member of the set.
Example:
a.       A = {buffalo, sheep, bison, rhinoceros, cow}
b.      B = {watermelon, lemon, strawberry, avocado, banana, apple, pineapple}
c.       C = {……………………………….}
d.      D = {……………………………….}
3.      Using the set-builder form
Example:
a.       C = {x | x < 15, x is prime numbers}
Read as: C is the set of all x, such that x is less than 15 and x is prime numbers.
b.      D = {………………………………}

       III.      Learning method:

Methods: expository, asking and answer, discussion.

    IV.      Learning scenario:
Teacher activities
Students activities
Duration
A.    Introduction
1.      Teacher greets students, “Good afternoon my students!”
Teacher asks students’ condition, “How are you?”
“Who is absent today?”
1.      Students also greet teacher, “Good afternoon Mom!”
Students answer, “Very well, thank you.”
“None Mom.”
1 minute
2.      Teacher tells students that in this meeting they will learn about set, “Let’s begin our class now. Today we will talk about set. In the end of the lesson, you will be able to state daily problems in a set, mention the element and non element of a set, represent a set by definition, using tabular form, and using the set-builder form”
2.      Students listen carefully what teacher said.
1 minute
B.     Main Activities
1.      Teacher write the title “SET” in the white board. Then, teacher show picture A and B.
Teacher tells a story about picture A, “Last holyday, Absari tells me that she went to Gembira Loka Zoo. In the zoo, Absari looks buffalo, sheep, bison, rhinoceros, and cow.”
1.      Students also write the title “SET” in her/his book.
Students look at the picture. Students pay attention to teacher’s story.
1 minute
2.      Teacher explains, “We also can say that picture A is collection of animals that have four legs. In the other word, A is set of animals that have four legs.”
Then teacher write on the board: A is collection of animals that have 4 legs. A is set of animals that have four legs.
2.      Students listen carefully and also write in his/her book.
1 minute
3.      Then teacher tells story about picture B, “Yuliana likes fruits very much. She likes watermelon, lemon, strawberry, avocado, banana, apple, pineapple. So, what is the name of the set consist of watermelon, lemon, strawberry, avocado, banana, apple, pineapple?”
Teacher asks students whose answer  the question, “Can you write your answer?”
3.      Students listen to teacher story and answer, “Set of fruits.”
Then, student writes the answer on the board.
1 minute
4.      Teacher asks students, “So, what is the meaning of set?”
Teacher explains and writes on the board: “A set is a collection of well defined and distinct objects. Capital letters are used to indicate the set’s name. The symbol of a set is {}.”
4.      Students answer: “Set is collection of objects.”
Students listen to teacher explanation and also write in his/her book.
1 minute
5.      Teacher asks students, “Can you give example of not well defined objects?”
Teacher says, “Collection of handsome boys are not well defined objects. Then, the other example is collection of big houses. They are not a set.”
5.      Students answer: collection of handsome boy.
Students pay attention to teacher’s statement.
1 minute
6.      Teacher explains and writes on the white board, “Objects in a set are called elements of a set. Notation of the element is Î. Notation of non element is Ï.”
Teacher asks students, “What are the elements of set A? Is duck element of set A?”
Then, teacher write on the board: Buffalo, sheep, bison, rhinoceros, cow are elements of A. Duck is not element of A. Buffalo, sheep, bison, rhinoceros, cow Î A. Duck ÏA.
7.      Students listen and also write in his/her book.
Students answer, “Buffalo, sheep, bison, rhinoceros,  cow Î A. Duck ÏA”
1 minute
7.      Teacher asks students, “What are the elements of set B? Is grape element of set B?”
Then teacher asks one students to write the answer on the board, “Can you come to write the answer?”
8.      Students answer: watermelon, lemon, strawberry, avocado, apple, pineapple, banana ÎB. GrapeÏ B.
1 minute
8.      Teacher explains and write on the board, “There are three ways to represent a set: by description, using tabular form, and using set-builder form.” Then teacher give example how to represent a set by description: C is set of prime numbers less than 15. D is set of natural numbers between 2 and 13.
9.      Students pay attention to teacher’s explanation.

1 minute
9.      Teacher gives example how to represent a set using tabular form/ listing each member of the set and write on the board: A = {buffalo, sheep, bison, rhinoceros, cow}. Then teacher asks student to represent set B, C, and D, “Can you represent set B, C, and D by using tabular form?”
Teacher asks student to write the answer on the board.
10.  Students pay attention to teacher’s explanation.
Student answer: B = {watermelon, lemon, strawberry, avocado, banana, apple, pineapple}, C= {2, 3, 5, 7, 11, 13}, D = {3, 4, 5, 6, 7, 8, 9, 10, 11, 12}.
2 minutes
10.  Teacher gives example how to represent a set using set-builder form and write on the board: C = {x | x < 15, x Î prime numbers}. We can read as: C is the set of all x, such that x is less than 15 and x is prime numbers. Then teacher asks student to represent set D, “Can you represent set D using set-builder form?”
Teacher asks student to write the answer on the board.
11.  Students pay attention to teacher’s explanation.
Student answer: D = {x | 2 < x < 13, x Î natural numbers}
2 minutes
11.  Teacher says, “Now, I have exercise for you. Please make grubs contain 2 people and discuss about the exercise, after you finish, then present your answer in front of class.”
12.  Students make grubs contain 2 people, then discuss about the exercise.
2 minutes
12.  Teacher walks around the class and look students’ answer. Teacher asks students to present their answer, “Who is finish? Please come to write your answer.”
13.  Students from grubs 1,2,3,4 come in front of class and write the answer.
3 minutes
C.     Closing
1.      Teacher says, “Okay, the conclusion of this meeting: A set is a collection of well defined and distinct objects. Objects in a set are called elements of a set. Three ways to represent a set: by description, using tabular form, and using set-builder form.”
1.      Students pay attention to teacher’s say.
1 minute
2.      Teacher asks students, “Don’t forget to do your homework. Because time is up, so we will continue our lesson next week. Good afternoon, have a nice weekend, bye bye, and see you.”
2.      Students answer, “Good afternoon Mom. Bye bye and see you Mom.”

       I.      Learning source and media:
Learning source:
Dr. Marsigit, MA. 2009. Mathematics for Junior High School Year VII. Jakarta: Penerbit
      Yudhistira.
Media: Picture of animals and fruits.

    II.      Assessment:
A.    Technique     : written test.
B.     Question       :
Exercise
1.      What is the set that can be formed by 0, 1, 4, 9, 16, and 25?
2.      Write set H = {h | 2h – 5 < 7, h Î whole numbers} using tabular form.
3.      Write set J = {2, 4, 6, 8, 10, 12, 14, 16} using set-builder form.
4.      Write set K = {1, 4, 6, 8, 9, 10, 12, 14, 15} using set-builder form.
Homework:
1.      Write L = {0, 1/2, 1/4, 1/8, 1/16, 1/32} using set-builder form.
2.      Write M = {m | -17 < 2m ≤ -1, m Î whole numbers} using tabular form.
C.     Answer:
Exercise:
1.      G = {quadratic numbers less than 26} or
G = {g | g2 < 26, g is whole numbers}
2.      H = {0, 1, 2, 3, 4, 5}
3.      J = {j | 1 < 2j < 15, j is natural numbers}
4.      K = {k | k < 16, k is composite numbers}
Homework:
1.      L = {x | (1/2)≤ 1/16, x Î even numbers}
2.      M = {}

Yogyakarta, 4th April 2012
Microteaching teacher,



Margaretha Madha Melissa






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