Review Sheet Notes Flashcards

(28 cards)

1
Q

Nominal Data

A

a variable with named categories with no implied order. Refers to the absence or presence of something. Examples: eye color, blood types, zip code, organ system, academic degree.

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2
Q

a variable with named categories with no implied order. Refers to the absence or presence of something. Examples: eye color, blood types, zip code, organ system, academic degree.

A

Nominal data

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3
Q

Ordinal data

A

a variable with ordered categories where differences or distances between categories cannot be considered equal. Examples: Chile spiciness, horse race results, pain scale, depression scale, restaurant rating

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4
Q

a variable with ordered categories where differences or distances between categories cannot be considered equal. Examples: Chile spiciness, horse race results, pain scale, depression scale, restaurant rating

A

Ordinal data

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5
Q

Interval data

A

variable with equal distances between values but zero point is arbitrary. Examples: IQ, Fahrenheit, Celsius, pediatric growth charts, waist size.

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6
Q

variable with equal distances between values but zero point is arbitrary. Examples: IQ, Fahrenheit, Celsius, pediatric growth charts, waist size.

A

Interval Data

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7
Q

Ratio data

A

variable with equal intervals between values and a meaningful zero point. Examples: kelvin temperature, height, weight, blood pressure, alcohol content.

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8
Q

variable with equal intervals between values and a meaningful zero point. Examples: kelvin temperature, height, weight, blood pressure, alcohol content.

A

Ratio data

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9
Q

Mean

A

The arithmetic average of a set of numbers. Only works with continuous (interval or ratio) data. Mean is the most sensitive to bias from skewed data.

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10
Q

What measurement of central tendency is the most sensitive to bias from skewed data

A

mean

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11
Q

Median

A

The value that seperates the higher half of the data from the lower half of a data sample. It is the middle value if the data sample is ordered from highest to lowest. If two values are in the middle, take the average of these two values to get the median. Median works for continuous or ordinal data. Median is less sensitive to bias from skewed data than mean, but not as good as mode.

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12
Q

The value that seperates the higher half of the data from the lower half of a data sample. It is the middle value if the data sample is ordered from highest to lowest.

A

Median

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13
Q

Mode

A

the most common value in a set of numbers or categories. Works for any type of data. Mode is the lease sensitive to bias from skewed data.

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14
Q

Least sensitive to skewed data?

A

mode

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15
Q

Most common valuie in a set of numbers or categories

A

mode

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16
Q

Mean absolute deviation

A

the average distance between each data value and the mean. Conceptually very similar to standard deviation

18
Q

Standard deviation

A

a measure that is used to quantify the amount of variation or dispersion of a set of data values. No need to calculate on exam.

19
Q

Variance

A

the average squared deviation of a random value from its mean. Variance is the square of standard deviation.

20
Q

Normal distribution

A

a brobability distribution of population level data that is bell shaped, symmetric, and asymptotic

21
Q

Standard normal distribution

A

a standardized verson of the normal distribution where the mean is set to 0 and the standard deviation is set to 1. The x axis for this distribution are z scores, which are units of standard deviation centered at 0.

23
Q

95% of values from a population…

A

95% of values from a population fall within +/- 1.96 standard deviations (which for the purpose of this exam is about 2 standard deviations) Correspondingly, 97.5% of values fall below 2 standard deviations above mean.

24
Q

Sampling distribution

A

a probability distribution of a statistic obtained through a large number of samples drawn from a specific popoulation

25
Standard error
the standard deviation of a sampling distribution. Its is equal to the standard deviation of the population data divided by the sample size.
26
The central limit theorem
Tells us that, as a sample size increases, the distribution of sample means drawn from a population will become normally distributed. In other words it tell us that the sampling distribution will be normally distributed, which allows us to perform hypothesis tests even if the underlying population data is not perfectly normally distributed.
27
What tells us that, as a sample size increases, the distribution of sample means drawn from a population will become normally distributed. In other words it tell us that the sampling distribution will be normally distributed, which allows us to perform hypothesis tests even if the underlying population data is not perfectly normally distributed.
central limit theorem
28
Null hypothesis
a hypothesis st