Comprehensive Assessment 2: Master Fitting Models Exercise

Comprehensive Assessment 2: Master Fitting Models

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Comprehensive Assessment 2: Master Fitting Models

Complete a comprehensive evaluation on fitting, analyzing, and using linear models. Demonstrate mastery of scatter plots, trend lines, and predictions.

Questions

  1. MultiChoice

    Which linear equation models a line of best fit passing through (0, 100) and (10, 150)?

  2. MultiChoice

    Using y = 5x + 100, what is the predicted value of y when x = 20?

  3. MultiChoice

    What type of trend is represented by y = 5x + 100?

  4. MultiChoice

    A scatter plot shows height of candle vs burning time. Which equation is most plausible?

  5. MultiChoice

    In candle model y = -1.5x + 20 (x in hours, y in cm), what does 20 mean?

  6. MultiChoice

    In y = -1.5x + 20, after how many hours will the candle be completely burned down (y = 0)?

  7. MultiChoice

    Why is a scatter plot superior to a simple data table when searching for linear trends?

  8. MultiChoice

    Which scatter plot point is furthest from the trend line y = 3x + 1?

  9. MultiChoice

    Point (2, 20) in the previous context is best classified as:

  10. MultiChoice

    Which equation represents a line of best fit with a negative slope and positive y-intercept?

  11. MultiChoice

    If x represents age of a car and y represents its value, which slope is expected for the best fit line?

  12. MultiChoice

    What is the key characteristic of a linear model fit to scatter plot data?