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CRACKING CODE AND LAUNCHING ROCKET 
(anggara nur rahmat_B_11600012) 
Dalam artikel pembuatan kode dan peluncuran roket terdapat berbagai bagian menarik. Dalam 
artikel tersebut menjelaskan bahwa ketika setiap siswa mampu memecahkan kode rahasia untuk 
meluncurkan roket maka akan terjadi bahaya yang besar. Sehingga harus melalui berbagai tahapan 
yang mampu untuk mampu memecahkan kode. Untuk itu, dalam pembelajaran ini siswa diajak 
berdiskusi bagaimana memperoleh kode dan menemukan kode peluncuran roket. 
Dari setiap siswa tidak akan muncul sebuah informasi yang mencukupi untuk meluncurkan roket 
sehingga diperlukan informasi dari siswa lain atau dapat dikatakan kerjasama setiap siswa sangat 
diperlukan. Dengan permasalahan tersebut siswa akan dibawa menuju ke materi geometri yang 
akan membantu memecahkan permasalahan tersebut sehingga akan membentuk sebuah lereng. Hal 
tersebut merupakan aplikasi langsung dari Aljabar yang kemudian akan mengenalkan konsep 
daripada kriptografi mengenai peluncuran rudal. 
Hal tersebut tertuang dalam bagian “The first key idea needed is the geometric axiom that any two 
points determine a line. Although almost all the students will already understand this idea, it is 
critical to this application. In introducing the axioms in a geometry class, teachers could use this 
lesson as a way to engage students with a historically significant, real -life problem whose solution 
relies on an axiom. If several people are given coordinates of a point on the same line, none will be 
able to find an equation of the line with only his or her coordinates. However, any two of these 
people will have the ability to determine the equation of the line that extends between their two 
points. It does not matter which two people share their knowledge; all the points are on the same 
line. Thus, we create a framework in which one person does not have enough information to do 
anything, but any two persons can share their knowledge to construct something useful. This 
technique allows the class to choose multiple high-ranking officials such that any two can join forces 
to launch the missiles. Now that students have an idea of how to design a system whereby a 
number (the launch code) can be hidden, they still need a way to implement this system. This is 
where algebra comes in. Each person is given the coordinates of a point in the Cartesian plane. Once 
two of the people meet, they can use their points to find a slope and then use one of the points and 
the slope to find the equation of the line. The line has already been designed so that the y-intercept 
is the launch code. In this ingenious design, students make connections between mathematical 
ideas, an element of NCTM’s Connections Standard (NCTM 2000). I then introduce the term two-person 
rule, which is the proper term for the cryptographic procedure (Trappe and Washington 
2006).”

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Cracking code and launching rocket

  • 1. CRACKING CODE AND LAUNCHING ROCKET (anggara nur rahmat_B_11600012) Dalam artikel pembuatan kode dan peluncuran roket terdapat berbagai bagian menarik. Dalam artikel tersebut menjelaskan bahwa ketika setiap siswa mampu memecahkan kode rahasia untuk meluncurkan roket maka akan terjadi bahaya yang besar. Sehingga harus melalui berbagai tahapan yang mampu untuk mampu memecahkan kode. Untuk itu, dalam pembelajaran ini siswa diajak berdiskusi bagaimana memperoleh kode dan menemukan kode peluncuran roket. Dari setiap siswa tidak akan muncul sebuah informasi yang mencukupi untuk meluncurkan roket sehingga diperlukan informasi dari siswa lain atau dapat dikatakan kerjasama setiap siswa sangat diperlukan. Dengan permasalahan tersebut siswa akan dibawa menuju ke materi geometri yang akan membantu memecahkan permasalahan tersebut sehingga akan membentuk sebuah lereng. Hal tersebut merupakan aplikasi langsung dari Aljabar yang kemudian akan mengenalkan konsep daripada kriptografi mengenai peluncuran rudal. Hal tersebut tertuang dalam bagian “The first key idea needed is the geometric axiom that any two points determine a line. Although almost all the students will already understand this idea, it is critical to this application. In introducing the axioms in a geometry class, teachers could use this lesson as a way to engage students with a historically significant, real -life problem whose solution relies on an axiom. If several people are given coordinates of a point on the same line, none will be able to find an equation of the line with only his or her coordinates. However, any two of these people will have the ability to determine the equation of the line that extends between their two points. It does not matter which two people share their knowledge; all the points are on the same line. Thus, we create a framework in which one person does not have enough information to do anything, but any two persons can share their knowledge to construct something useful. This technique allows the class to choose multiple high-ranking officials such that any two can join forces to launch the missiles. Now that students have an idea of how to design a system whereby a number (the launch code) can be hidden, they still need a way to implement this system. This is where algebra comes in. Each person is given the coordinates of a point in the Cartesian plane. Once two of the people meet, they can use their points to find a slope and then use one of the points and the slope to find the equation of the line. The line has already been designed so that the y-intercept is the launch code. In this ingenious design, students make connections between mathematical ideas, an element of NCTM’s Connections Standard (NCTM 2000). I then introduce the term two-person rule, which is the proper term for the cryptographic procedure (Trappe and Washington 2006).”