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Y ELLOW S TICKIE Q UESTIONS FROM C HAPTER 4, 5, & 6.

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Presentation on theme: "Y ELLOW S TICKIE Q UESTIONS FROM C HAPTER 4, 5, & 6."— Presentation transcript:

1 Y ELLOW S TICKIE Q UESTIONS FROM C HAPTER 4, 5, & 6

2 B INOMIALS... G OTTA LOVE ‘ EM ! Model for many real-life situations Helps us predict, calculate the probability of an event happening or not happening Science, economics, business, gambling, your grade when you don’t study for a test! Example: Suppose a student decided not to study for a test and just guess on every question of a test that has 10 true-false questions. What’s the probability that the student gets a score of 70% or higher?

3 B INOMIALS... G OTTA LOVE ‘ EM ! Example: Suppose a student decided not to study for a test and just guess on every question of a test that has 10 true-false questions. What’s the probability that the student gets a score of 70% or higher? First, let’s confirm that this is BINOMIAL: Only Two Outcomes (Binomial), Independent, Fixed Number of Trials, Probability Same BINS

4 B INOMIALS... G OTTA LOVE ‘ EM ! Suppose a student decided not to study for a test and just guess on every question of a test that has 10 true-false questions. What’s the probability that the student gets a score of 70% or higher? Now let’s change it up a bit... Suppose a student decided not to study for a test and just guess on every question of a test that has 10 multiple- choice questions (that each have five options). What’s the probability that the student gets a score of 70% or higher?

5 C HAPTER 4... R EGRESSION ANALYSIS : EXPLORING ASSOCIATIONS BETWEEN VARIABLES Calculating the equation of a least-squares regression line without the data... won’t be tested on that one... Estimating ‘r’ or correlation... what’s that again??

6 C HAPTER 4... R EGRESSION ANALYSIS : EXPLORING ASSOCIATIONS BETWEEN VARIABLES Estimating ‘r’ or correlation...

7 C HAPTER 4... R EGRESSION ANALYSIS : EXPLORING ASSOCIATIONS BETWEEN VARIABLES Extrapolation... A least-squares regression line was fitted to the weights (pounds) versus age in months of a group of many young children from age 10 months to four years old. Predicted weight = 16.6 + 0.65 ( age in months) Predict a child’s weight if the child is age 12 months. Does this prediction seem reasonable? Predict a child’s weight if the child is a new-born. Does this prediction seem reasonable?

8 C HAPTER 4... R EGRESSION ANALYSIS : EXPLORING ASSOCIATIONS BETWEEN VARIABLES Interpreting the slope and the y-intercept of a least-squares regression line; interpret means embed context

9 C HAPTER 4... R EGRESSION ANALYSIS : EXPLORING ASSOCIATIONS BETWEEN VARIABLES Interpreting the slope and the y-intercept of a least-squares regression line; interpret means embed context

10 C HAPTER 4... R EGRESSION ANALYSIS : EXPLORING ASSOCIATIONS BETWEEN VARIABLES Interpreting the slope and the y-intercept of a least-squares regression line; interpret means embed context

11 P ROBABILITY... Not sure if this was for probability distributions like this... Or for Normal distributions like these... RedBrownOrangeBlueGreenYellow 0.13 0.200.240.160.14

12 P ROBABILITY... Or for probability with tree diagrams... Or for a Venn diagram...

13 A U B READS ‘A OR B’ A B READS ‘A AND B’ One-way table... Two-way table... RedBrownOrangeBlueGreenYellow 0.13 0.200.240.160.14

14 A DDITION RULE FOR DISJOINT EVENTS... RedBrownOrangeBlueGreenYellow 0.13 0.200.240.160.14

15 C ONDITIONAL PROBABILITIES...


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