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  1. We can first compute the prior odds – that is, the odds before we knew that the person had tested positively. An odds ratio is an example of what we will later call an effect size, which is a way of quantifying how relatively large any particular statistical effect is.

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  2. TheoreTical ProbabiliTy The outcomes for a specified event are called favorable outcomes. When all outcomes are equally likely, the theoretical probability of the event can be found using the following: Theoretical probability 5 Number of favorable outcomes}}} Total number of outcomes The probability of event A is written as P(A).

  3. Probability refers to the likelihood of an event occurring. It can be expressed as a number (0.5) or a percentage (50%). Statistical tests allow psychologists to work out the probability that their results could have occurred by chance, and in general psychologists use a probability level of 0.05.

  4. Work out the probability that they lose the match. Question 8: Evelyn has 80 pens in a drawer. 15 pens are black and the other pens are blue. Evelyn picks a pen at random from the drawer. (a) What is the probability that Evelyn picks a black pen? (b) What is the probability that Evelyn picks a blue pen? Question 9: There are 20 counters in a bag.

  5. Computing Odds. If you roll a fair 6-sided die, what are the odds for rolling a 5 or higher? If you roll two fair 6-sided dice, what are the odds against rolling a sum of 7? If you draw a card at random from a standard deck, what are the odds for drawing a ♡ ♡?

  6. Computing Odds. The ratio of the number of equally likely outcomes in an event E E to the number of equally likely outcomes not in the event E ′ E ′ is called the odds for (or odds in favor of) the event.

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  8. There are 9 desirable values from 13 possible, so p = 9/13 is the probability of success and q = 4/13 is the probability of failure. Thus, the odds are 9 : 4 in favor. Let p = P(A) be the probability that event A occurs, and let q = 1− p be the probability that A does not occur.

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