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13 Cards in this Set
- Front
- Back
Probability of an event |
Denoted by p
Expressed as decimal fractions, not as percentages, must lie between zero (zero probability) and one (absolute certainty).
The probability of an event cannot be negative.
The probability of an event can also be expressed as a ratio of the number of likely outcomes to the number of possible outcomes. |
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The probability of an event not occurring |
Equal to one minus the probability that it will occur; this is denoted by q |
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Addition rule of probability |
states that the probability of any one of several particular events occurring is equal to the sum of their individual probabilities, provided the events are mutually exclusive (i.e., they cannot both happen).
ex. Because the probability of picking a heart card from a deck of cards is .25, and the probability of picking a diamond card is also .25, this rule states that the probability of picking a card that is either a heart or a diamond is: .25 + .25 = .50. Because no card can be both a heart and a diamond, these events meet the requirement of mutual exclusiveness. |
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The multiplication rule of probability |
states that the probability of two or more statistically independent events alloccurring is equal to the product of their individual probabilities.
ex. If the lifetime probability of a person developing cancer is .25, and the lifetime probability of developing schizophrenia is .01, the lifetime probability that a person might have both cancer and schizophrenia is .25 x .01 = .0025, provided that the two illnesses are independent—in other words, that having one illness neither increases nor decreases the risk of having the other. |
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The probability that a specific combination of mutually exclusive independent events will occur can be determined by the use _________________ |
binomial distribution
A physician could therefore use the binomial distribution to inform a couple who are carriers of Tays Sachs how probable it is that some specific combination of events might occur—such as the probability that if they are to have two children, neither will inherit the disease. |
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binomial distribution |
A binomial distribution is one in which |
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Types of Data |
Data will always form one of four scales of measurement: nominal, ordinal, interval, or ratio. The mnemonic “NOIR” can be used to remember these scales in order. Data may also be characterized |
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Nominal scale |
data are divided into qualitative categories or groups, such as male/female, black/white, urban/suburban/rural, and red/green. There is no implication of order or ratio. |
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Ordinal scale |
data can be placed in a meaningful order (e.g., students may be ranked 1st/2nd/3rd in their class). However, there is no information about the size of the interval—no conclusion can be drawn about whether the difference between the first and second students is the same as the difference between the second and third. |
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Interval scale |
data are like ordinal data, in that they can be placed in a meaningful order. In addition, they have meaningful intervals between items, which are usually measured quantities. For |
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Ratio scale |
data have the same properties as interval scale data; however, because there is an |
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Discrete variables |
take only certain values and none in between. For example, the number |
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Continuous variables |
may take any value (typically between certain limits). Most biomedical variables are continuous (e.g., a patient’s weight, height, age, and blood pressure). However, the process of measuring or reporting continuous variables will reduce them to a discrete variable; blood pressure may be reported to the nearest whole millimeter of mercury, weight to the |