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Pertemuan 02 Analisis Data

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Title: Judul Author: Debby Tanamal Last modified by: end Created Date: 4/16/2005 3:08:17 AM Document presentation format: On-screen Show Company: Bina Nusantara – PowerPoint PPT presentation

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Title: Pertemuan 02 Analisis Data


1
Pertemuan 02Analisis Data
  • Matakuliah I0272 Statistik Probabilitas
  • Tahun 2005
  • Versi Revisi

2
Learning Outcomes
  • Pada akhir pertemuan ini, diharapkan mahasiswa
  • akan mampu
  • Mahasiswa akan dapat menjelaskan cara menentukan
    data pencilan dengan diagram kotak - garis

3
Outline Materi
  • Kuantil suatu sebaran
  • Kuantil sebaran empiris
  • Statistik urutan dan kuartil
  • Diagram kotak-garis
  • Ukuran pemusatan dan variabilitas

4
Descriptive StatisticsTabular and Graphical
Methods
  • Summarizing Qualitative Data
  • Summarizing Quantitative Data
  • Exploratory Data Analysis
  • Crosstabulations
  • and Scatter Diagrams

5
Summarizing Qualitative Data
  • Frequency Distribution
  • Relative Frequency
  • Percent Frequency Distribution
  • Bar Graph
  • Pie Chart

6
Contoh Soal Marada Inn
  • Frequency Distribution
  • Rating Frequency
  • Poor 2
  • Below Average 3
  • Average 5
  • Above Average 9
  • Excellent 1
  • Total 20

7
Contoh Soal Marada Inn
  • Relative Frequency and Percent Frequency
    Distributions
  • Relative Percent
  • Rating Frequency Frequency
  • Poor .10 10
  • Below Average .15 15
  • Average .25 25
  • Above Average .45 45
  • Excellent .05 5
  • Total 1.00 100

8
Contoh Soal Marada Inn
  • Bar Graph

9
Summarizing Quantitative Data
  • Frequency Distribution
  • Relative Frequency and Percent Frequency
    Distributions
  • Dot Plot
  • Histogram
  • Cumulative Distributions
  • Ogive

10
Contoh Soal Hudson Auto Repair
  • The manager of Hudson Auto would like to get a
  • better picture of the distribution of costs for
    engine
  • tune-up parts. A sample of 50 customer invoices
    has
  • been taken and the costs of parts, rounded to the
  • nearest dollar, are listed below.

11
Contoh Soal Hudson Auto Repair
  • Ogive with Cumulative Percent Frequencies

100
80
60
Cumulative Percent Frequency
40
20
Parts Cost ()
50 60 70 80 90 100
110
12
Contoh Soal Hudson Auto Repair
  • Stem-and-Leaf Display
  • 5 2 7
  • 6 2 2 2 2 5 6 7 8 8 8 9 9 9
  • 7 1 1 2 2 3 4 4 5 5 5 6 7 8 9 9
  • 8 0 0 2 3 5 8 9
  • 9 1 3 7 7 7 8 9
  • 10 1 4 5 5 9

13
Contoh Soal Hudson Auto Repair
  • Stretched Stem-and-Leaf Display
  • 5 2
  • 5 7
  • 6 2 2 2 2
  • 6 5 6 7 8 8 8 9 9 9
  • 7 1 1 2 2 3 4 4
  • 7 5 5 5 6 7 8 9 9 9
  • 8 0 0 2 3
  • 8 5 8 9
  • 9 1 3
  • 9 7 7 7 8 9
  • 10 1 4
  • 10 5 5 9

14
Scatter Diagram
  • A Positive Relationship

15
Scatter Diagram
  • A Negative Relationship

16
Tabular and Graphical Procedures
Data
Qualitative Data
Quantitative Data
Tabular Methods
Tabular Methods
Graphical Methods
Graphical Methods
  • Frequency
  • Distribution
  • Rel. Freq. Dist.
  • Freq. Dist.
  • Crosstabulation
  • Bar Graph
  • Pie Chart
  • Dot Plot
  • Histogram
  • Ogive
  • Scatter
  • Diagram
  • Frequency
  • Distribution
  • Rel. Freq. Dist.
  • Cum. Freq. Dist.
  • Cum. Rel. Freq.
  • Distribution
  • Stem-and-Leaf
  • Display
  • Crosstabulation

17
Measures of Location
  • Mean
  • Median
  • Mode
  • Percentiles
  • Quartiles

18
Mean
  • The mean of a data set is the average of all the
    data values.
  • If the data are from a sample, the mean is
    denoted by
  • .
  • If the data are from a population, the mean is
    denoted by m (mu).

19
Quartiles
  • Quartiles are specific percentiles
  • First Quartile 25th Percentile
  • Second Quartile 50th Percentile Median
  • Third Quartile 75th Percentile

20
Measures of Variability
  • Range
  • Interquartile Range
  • Variance
  • Standard Deviation
  • Coefficient of Variation

21
Variance
  • The variance is the average of the squared
    differences between each data value and the mean.
  • If the data set is a sample, the variance is
    denoted by s2.
  • If the data set is a population, the variance is
    denoted by ? 2.

22
Coefficient of Variation
  • The coefficient of variation indicates how large
    the standard deviation is in relation to the
    mean.
  • If the data set is a sample, the coefficient of
    variation is computed as follows
  • If the data set is a population, the coefficient
    of variation is computed as follows

23
  • Selamat Belajar Semoga Sukses.
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