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AP Statistics Section 2.1 B

AP Statistics Section 2.1 B. Data Analysis Toolbox When describing distributions, always use the following strategies: 1 . Plot your data: make a graph, usually a __________ or a __________. histogram. stemplot.

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AP Statistics Section 2.1 B

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  1. AP Statistics Section 2.1 B

  2. Data Analysis ToolboxWhen describing distributions, always use the following strategies:1. Plot your data: make a graph, usually a __________ or a __________. histogram stemplot

  3. 2. Look for the overall pattern: _______, _______, _________ ) and for striking deviations such as ________ . Remember: CUSS shape center spread outliers

  4. 3. Calculate a numerical summary to describe the _______ and ________.Note: If the distribution is roughly symmetrical use _________________________.If the distribution is skewed use _________________. center spread mean and standard deviation median and IQR

  5. Sometimes, the overall pattern of a large number of observations is so regular that we can describe it using a smooth curve.

  6. Density CurvesConsider the histogram below. We can sketch a smooth curve through the tops of the histogram for a good description of the overall pattern of the data.

  7. The curve is a mathematical model for the distribution. A mathematical model is an _________description. This smooth curve is called a ________ curve. idealized density

  8. A density curve has the following properties:*the curve is always ____ or _______ the horizontal axis, and*the area under curve represents allobservations and equals ___. on above 1

  9. The median of a density curve is the point that divides the area under the curve in half.

  10. The mean of a density curve is the point at which the curve would balance if it was made out of some solid material.

  11. Example 1: Approximate the mean and median of the density curves below.

  12. Example 2: Here is an unusual ‘broken line” density curve.a) Verify that the graph is a valid density curve.

  13. Example 2: Here is an unusual ‘broken line” density curve.

  14. Example 2: Here is an unusual ‘broken line” density curve.

  15. Example 2: Here is an unusual ‘broken line” density curve.

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