Penentuan Daerah Kritis Terbaik dengan Teorema Neyman- Pearson

Authors

  • Georgina M. Tinungki

DOI:

https://doi.org/10.20956/jmsk.v6i1.4092

Abstract

Terdapat beberapa metode untuk membangun uji statistik yang baik, diantaranya adalah Teorema Neyman Pearson yang diawali dengan menguji hipotesis sederhana H0  melawan hipotesis alternatif H1. Sebelum kita mendefinisikan suatu uji terbaik, suatu observasi harus dibuat. Tentu uji tersebut menetapkan suatu daerah kritis, atau dengan kata lain suatu pilihan atas suatu daerah kritis menggambarkan suatu uji

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References

Dudewicz, E.J., Mishra, S.N., 1988, Modern Mathematical Statistics, John Wiley & Sons, Ltd. Inc.

Hogg, R.V. dan Craig, A.T., 1995, Introduction to Mathematical Statistics, Fifth Edition, Prentice Hall.

Bain, L.J. dan Engelhardt, M., 1992, Introduction to Probability and Mathematical Statistics, Second Edition, Duxbury Press, An Imprint of Wadsworth Publishing Company Belmont, California.

Casella, G. dan & Berger, R.L., 1990, Statistical Inference, Wadsworth Inc., Belmont, California.

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Published

2018-05-01

How to Cite

Tinungki, G. M. (2018). Penentuan Daerah Kritis Terbaik dengan Teorema Neyman- Pearson. Jurnal Matematika, Statistika Dan Komputasi, 6(1), 44-48. https://doi.org/10.20956/jmsk.v6i1.4092

Issue

Vol. 6 No. 1 (2009): July 2009

Section

Research Articles

License

Creative Commons License
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