1.
|
Faculty /Study Program
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: MIPA/Mathematics Education
|
2.
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Subject & Code
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: Probability Theory, MAA 317
|
3.
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The number of SKS
|
: Theory : 2 sks Practice : 1 sks
|
4.
|
Semester and Duration
|
: IV, Duration : 100 minutes
|
5.
|
Based Competency
|
: To understand Bayes theorem
|
6.
|
Achievement Indicator
|
:
|
a) Student can explain Bayes theorem
b) Student can solve probability problem related to Bayes theorem
7. Material : Bayes theorem
8. Lecture Activity : 5
Step
Component
|
Activity
|
Duration
|
Method
|
Media
|
References
|
Introduction
|
Explain briefly the conditional probability
|
20'
|
Discussion and
Exercise
|
LCD, white/black
board
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A: 1-30
B: 25-54
|
Main
Activities
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1. Explain Bayes theorem
2. Do exercise and discuss the
Results
|
60'
| |||
Closing
Activity
|
Conclude the entire materials and
give tasks
|
10'
| |||
Further
Activities
|
Invite the students to ask or give an
opinion about the materials
|
10'
|
11. Evaluation
The evaluation is performed based on the student activities in discussion, doing exercise.
12. Reference
A. Bain, Lee J. & Engelhardt, Max. 1992. Introduction to Probability and Mathematical
Statistics. Belmont: Duxbury Press.
B. Ross, Sheldon M. 1998. A First Course in Probability. New Jersey: Prentice-Hall.
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