AP Statistics Unit 1

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13 Terms

1
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(1.6) What are the important characteristics to discuss when describing the distribution of quantitative data?

  • Shape (Skewed Left/Right, Symettrical, Unimodal, Bimodal, Uniform)

  • Center (Mean, Median)

  • Variability/Spread (Range, IQR, Standard Deviation)

  • Unusual Features (Outliers, Gaps, Clusters)

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(1.7) How do we determine if a value in a data set is an outlier?

  • Less than 1.5 times the IQR below Q1 or more than 1.5 times the IQR above Q3

  • 2 or more standard deviations away from the mean

3
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(1.7) IQR Formula?

Q3 - Q1

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(1.7) Standard Deviation Formula

knowt flashcard image
5
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(1.7) What measures are non-resistant?

Mean, Standard Deviation, & Range

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(1.7) What measures are resistant?

Mean & IQR

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(1.8) How does the shape of a graph influence the relative relationship of the mean and median?

  • Skewed right distribution, mean > median

  • Skewed left distribution, mean < median

  • Symetric distribution, mean = median

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(1.9) For a Complete Response when comparing distributions of quantitative date, what is required?

  • Address the four important characteristics (Shape, center, variability, unusual features)

  • Use Comparative Words

  • Include Context

<ul><li><p>Address the four important characteristics (Shape, center, variability, unusual features)</p></li><li><p>Use Comparative Words</p></li><li><p>Include Context</p></li></ul><p></p>
9
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(1.10) Define normal distribution

Model for quantitative data that appears often in real life. It is mound shaped (bell curve) and symmetric.

10
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(1.10) Empirical Rule

States that for a normal distribution:

  • Approximately 68% of data falls within 1 standard deviation from the mean.

  • Approximately 95% falls within 2 standard deviations.

  • Approximately 99.7% falls within 3 standard deviations.

In other words, 68-95-99.7

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(1.10) How can percentile be used to describe position of a value in a quantitative data set?

Percentile is the percent of data values less than or equal to a given value.

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(1.10) Z-Score?

Z-Score tells us the number of standard deviations above or below the mean

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(1.10) How can z-score be used to find percent of data values in given interval for normal distribution?

Left: Get from Table A

Right: 1 - Area from Table A

Between: Subtract two areas from Table A