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CLEP General Mathematics: Probability And Statistics
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clep
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math
Instructions:
Answer 50 questions in 15 minutes.
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Match each statement with the correct term.
Don't refresh. All questions and answers are randomly picked and ordered every time you load a test.
This is a study tool. The 3 wrong answers for each question are randomly chosen from answers to other questions. So, you might find at times the answers obvious, but you will see it re-enforces your understanding as you take the test each time.
1. Is a process of selecting observations to obtain knowledge about a population. There are many methods to choose on which sample to do the observations.
Sampling
The Covariance between two random variables X and Y - with expected values E(X) =
Variable
Lurking variable
2. Gives the probability distribution for a continuous random variable.
A probability density function
Sample space
Ordinal measurements
Binomial experiment
3. Have no meaningful rank order among values.
Seasonal effect
Residuals
Nominal measurements
Mutual independence
4. A sample selected in such a way that each individual is equally likely to be selected as well as any group of size n is equally likely to be selected.
Simple random sample
Interval measurements
the sample or population mean
Kurtosis
5. Given two jointly distributed random variables X and Y - the marginal distribution of X is simply the probability distribution of X ignoring information about Y.
hypothesis
descriptive statistics
Cumulative distribution functions
Marginal distribution
6. Samples are drawn from two different populations such that the sample data drawn from one population is completely unrelated to the selection of sample data from the other population.
Null hypothesis
Sampling Distribution
Inferential
Independent Selection
7. In Bayesian inference - this represents prior beliefs or other information that is available before new data or observations are taken into account.
inferential statistics
Prior probability
applied statistics
Probability
8. Is the length of the smallest interval which contains all the data.
Seasonal effect
The Range
The standard deviation
Posterior probability
9. To find the average - or arithmetic mean - of a set of numbers:
Divide the sum by the number of values.
Cumulative distribution functions
Particular realizations of a random variable
A probability distribution
10. Is inference about a population from a random sample drawn from it or - more generally - about a random process from its observed behavior during a finite period of time.
Type I errors
Statistical inference
Simple random sample
quantitative variables
11. The standard deviation of a sampling distribution.
Outlier
quantitative variables
Standard error
P-value
12. Is a subset of the sample space - to which a probability can be assigned. For example - on rolling a die - 'getting a five or a six' is an event (with a probability of one third if the die is fair).
An event
descriptive statistics
A probability space
Greek letters
13. E[X] :
observational study
covariance of X and Y
Null hypothesis
expected value of X
14. Used to reduce bias - this measure weights the more relevant information higher than less relevant info.
Variability
Simple random sample
Standard error
Statistical adjustment
15. Rejecting a true null hypothesis.
Type 1 Error
Joint distribution
A statistic
Individual
16. The objects described by a set of data: person (animal) - place - and - thing. (SUBJECTS)
Likert scale
the population mean
Sampling
Individual
17. Design of experiments - using blocking to reduce the influence of confounding variables - and randomized assignment of treatments to subjects to allow unbiased estimates of treatment effects and experimental error. At this stage - the experimenters a
Simulation
Statistics
Average and arithmetic mean
Step 2 of a statistical experiment
18. Ratio and interval measurements which can be either discrete or continuous - due to their numerical nature are grouped together as
The arithmetic mean of a set of numbers x1 - x2 - ... - xn
Joint probability
Individual
quantitative variables
19. Two variables such that their effects on the response variable cannot be distinguished from each other.
Kurtosis
Confounded variables
Inferential statistics
Ordinal measurements
20. Is the most commonly used measure of statistical dispersion. It is the square root of the variance - and is generally written s (sigma).
The standard deviation
Beta value
The variance of a random variable
Law of Parsimony
21. Where the null hypothesis fails to be rejected and an actual difference between populations is missed giving a 'false negative'.
Confounded variables
The Mean of a random variable
Type II errors
Seasonal effect
22. Describes a characteristic of an individual to be measured or observed.
A sampling distribution
quantitative variables
Statistical adjustment
Variable
23. Interpretation of statistical information in that the assumption is that whatever is proposed as a cause has no effect on the variable being measured can often involve the development of a
Experimental and observational studies
Pairwise independence
A Distribution function
Null hypothesis
24. Is data arising from counting that can take only non-negative integer values.
Probability density functions
Count data
The Expected value
A Statistical parameter
25. Are simply two different terms for the same thing. Add the given values
Type 2 Error
An experimental study
Beta value
Average and arithmetic mean
26. Is its expected value. The mean (or sample mean of a data set is just the average value.
A statistic
A data set
Joint probability
The Mean of a random variable
27. A variable has a value or numerical measurement for which operations such as addition or averaging make sense.
Descriptive statistics
Valid measure
Quantitative variable
Random variables
28. Also called correlation coefficient - is a numeric measure of the strength of linear relationship between two random variables (one can use it to quantify - for example - how shoe size and height are correlated in the population). An example is the P
Conditional distribution
Statistics
Correlation
An Elementary event
29. Some commonly used symbols for sample statistics
the sample mean - the sample variance s2 - the sample correlation coefficient r - the sample cumulants kr.
The standard deviation
The arithmetic mean of a set of numbers x1 - x2 - ... - xn
Skewness
30. Is often denoted by placing a caret over the corresponding symbol - e.g. - pronounced 'theta hat'.
An estimate of a parameter
Dependent Selection
A probability space
Skewness
31. Is denoted by - pronounced 'x bar'.
Law of Large Numbers
Placebo effect
The arithmetic mean of a set of numbers x1 - x2 - ... - xn
Simpson's Paradox
32. The probability of correctly detecting a false null hypothesis.
methods of least squares
variance of X
Statistic
Power of a test
33. Consists of a number of independent trials repeated under identical conditions. On each trial - there are two possible outcomes.
Lurking variable
Binomial experiment
the population cumulants
Quantitative variable
34. A scale that represents an ordinal scale such as looks on a scale from 1 to 10.
Descriptive statistics
s-algebras
Likert scale
Credence
35. Is a sample space over which a probability measure has been defined.
The standard deviation
A probability space
Skewness
expected value of X
36. Is defined as the expected value of random variable (X -
The Covariance between two random variables X and Y - with expected values E(X) =
Pairwise independence
categorical variables
Correlation
37. Have both a meaningful zero value and the distances between different measurements defined; they provide the greatest flexibility in statistical methods that can be used for analyzing the data
Ratio measurements
Count data
A population or statistical population
f(z) - and its cdf by F(z).
38. Patterns in the data may be modeled in a way that accounts for randomness and uncertainty in the observations - and are then used for drawing inferences about the process or population being studied; this is called
Step 3 of a statistical experiment
inferential statistics
experimental studies and observational studies.
Type 1 Error
39. Is the probability of some event A - assuming event B. Conditional probability is written P(A|B) - and is read 'the probability of A - given B'
the population mean
quantitative variables
Confounded variables
Conditional probability
40. The result of a Bayesian analysis that encapsulates the combination of prior beliefs or information with observed data
Posterior probability
Reliable measure
Sampling
Marginal probability
41. Have imprecise differences between consecutive values - but have a meaningful order to those values
A Distribution function
hypothesis
Ordinal measurements
An estimate of a parameter
42. (pdfs) and probability mass functions are denoted by lower case letters - e.g. f(x).
Random variables
The Covariance between two random variables X and Y - with expected values E(X) =
Probability density functions
Cumulative distribution functions
43. (e.g. ? - b) are commonly used to denote unknown parameters (population parameters).
the population mean
Count data
Alpha value (Level of Significance)
Greek letters
44. Samples are drawn from two different populations such that there is a matching of the first sample data drawn and a corresponding data value in the second sample data.
Dependent Selection
Block
Trend
Credence
45. Is a measure of its statistical dispersion - indicating how far from the expected value its values typically are. The variance of random variable X is typically designated as - - or simply s2.
The variance of a random variable
nominal - ordinal - interval - and ratio
Statistic
f(z) - and its cdf by F(z).
46. (or expectation) of a random variable is the sum of the probability of each possible outcome of the experiment multiplied by its payoff ('value'). Thus - it represents the average amount one 'expects' to win per bet if bets with identical odds are re
The Expected value
experimental studies and observational studies.
Law of Parsimony
Statistics
47. Given two random variables X and Y - the joint distribution of X and Y is the probability distribution of X and Y together.
Descriptive statistics
Joint distribution
Law of Large Numbers
A sampling distribution
48. (or atomic event) is an event with only one element. For example - when pulling a card out of a deck - 'getting the jack of spades' is an elementary event - while 'getting a king or an ace' is not.
Divide the sum by the number of values.
Joint distribution
An Elementary event
the sample mean - the sample variance s2 - the sample correlation coefficient r - the sample cumulants kr.
49. Some commonly used symbols for population parameters
methods of least squares
the population mean
A probability density function
Descriptive
50. Is that part of a population which is actually observed.
Step 2 of a statistical experiment
A sample
A data set
the population variance
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