Grade 8 - Chapter 4 - SLETV/SPLDV Part 6

Systems of Linear Equation in Two Variables (SLETV)

Sistem Persamaan Linear Dua Variabel (SPLDV)

Standard of Competence :

2.  Understanding System of Linear Equation in Two variables and Using it in problem solving

Memahami SPLDV dan menggunakannya dalam pemecahan masalah

Basic Competence :

2.2 Solving the mathematics problem of problem which has something to do with SLETV  and its estimate.

Menyelesaikan masalah matematika dengan menggunakan Sistem Persamaan Linear Dua Variabel dan perkiraannya.

Learning Objective :

Students are able to determine the root of SLETV with Fraction :

Siswa dapat menentukan penyelesaian SPLDV bentuk pecahan

1.       Substitution

2.       Elimination

3.       Elimination and Substitution

4.       Graphic methods

Learning Materials :

Determining the root of  SLETV with Fraction :

Menentukan peyelesaian dari SPLDV bentuk pecahan :

1.       Substitution

2.       Elimination

3.       Elimination and Substitution

4.       Graphic methods

Resume Materials :

4.3. Solving SLETV with Fraction

4.      Elimination and Subtitution

Example :

Exercise :

Find the solution to each of the following systems of equations

Tentukan penyelesaian sistem persamaan berikut

1.       -

Reference :

•          Adinawan, Cholik. Sugiyono. 2009. Math for Junior High School 1^st  Semester Grade VIII. Jakarta : Erlangga

•          Agus, Nuniek Avianti, 2008. Mudah Belajar Matematika 2 Untuk Kelas VIII SMP/MTs. Jakarta : BSE Departemen Pendidikan Nasional

•          Dirgen Management of Primary and Scondary Education . 2009. Mathematics Grade VIII Junior High School.  Jakarta : Directorate of Junior High School Development

•          Nuharini, Dewi. Tri Wahyuni. 2008. Matematika Konsep dan Aplikasinya Untuk Kelas VIII SMP dan MTs. Jakarta : BSE Departemen Pendidikan Nasional

•          Nugroho,Heru. Lisda Maesaroh. 2009. Matematika SMP  dan MTs Kelas VIII . Jakarta : BSE Departemen Pendidikan Nasional

If you copy this file to your website please include a link www.mathematriks.co.cc on your website, thank you

Jika mengcopy file ini ke website anda silahkan cantumkan link www.mathematriks.co.cc di website anda , terima kasih

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