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Test your basic knowledge |
CLEP General Mathematics: Probability And Statistics
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clep
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math
Instructions:
Answer 50 questions in 15 minutes.
If you are not ready to take this test, you can
study here
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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. S^2
the population variance
Experimental and observational studies
Descriptive
Residuals
2. Describes the spread in the values of the sample statistic when many samples are taken.
Inferential statistics
Variability
Independence or Statistical independence
Descriptive statistics
3. Is defined as the expected value of random variable (X -
An event
The Covariance between two random variables X and Y - with expected values E(X) =
Sampling
Inferential
4. Is the exact middle value of a set of numbers Arrange the numbers in numerical order. Find the value in the middle of the list.
Likert scale
The median value
Step 3 of a statistical experiment
Sampling
5. Is the length of the smallest interval which contains all the data.
A Random vector
A data set
The Range
Independent Selection
6. A group of individuals sharing some common features that might affect the treatment.
Block
Qualitative variable
Trend
An event
7. Is a measure of the asymmetry of the probability distribution of a real-valued random variable. Roughly speaking - a distribution has positive skew (right-skewed) if the higher tail is longer and negative skew (left-skewed) if the lower tail is longe
A data set
Skewness
Random variables
descriptive statistics
8. (or multivariate random variable) is a vector whose components are random variables on the same probability space.
A Random vector
A statistic
A sampling distribution
Type II errors
9. ?
the population correlation
Average and arithmetic mean
Coefficient of determination
covariance of X and Y
10. Can be - for example - the possible outcomes of a dice roll (but it is not assigned a value). The distribution function of a random variable gives the probability of different results. We can also derive the mean and variance of a random variable.
inferential statistics
A random variable
Experimental and observational studies
Residuals
11. Is the probability of two events occurring together. The joint probability of A and B is written P(A and B) or P(A - B).
Joint probability
Beta value
Particular realizations of a random variable
Kurtosis
12. Some commonly used symbols for population parameters
Outlier
covariance of X and Y
Parameter
the population mean
13. Are two related but separate academic disciplines. Statistical analysis often uses probability distributions - and the two topics are often studied together. However - probability theory contains much that is of mostly of mathematical interest and no
Probability and statistics
Residuals
Reliable measure
the population mean
14. Given two jointly distributed random variables X and Y - the conditional probability distribution of Y given X (written 'Y | X') is the probability distribution of Y when X is known to be a particular value.
Variability
Conditional distribution
Valid measure
A probability space
15. Have imprecise differences between consecutive values - but have a meaningful order to those values
A statistic
Type 2 Error
Ordinal measurements
Type I errors
16. (e.g. ? - b) are commonly used to denote unknown parameters (population parameters).
Greek letters
An estimate of a parameter
Individual
Statistical inference
17. Two events are independent if the outcome of one does not affect that of the other (for example - getting a 1 on one die roll does not affect the probability of getting a 1 on a second roll). Similarly - when we assert that two random variables are i
Pairwise independence
An experimental study
Simpson's Paradox
Independence or Statistical independence
18. The collection of all possible outcomes in an experiment.
Sample space
Type II errors
categorical variables
Statistics
19. Describes a characteristic of an individual to be measured or observed.
Variable
applied statistics
Descriptive statistics
A statistic
20. Is used to describe probability in a continuous probability distribution. For example - you can't say that the probability of a man being six feet tall is 20% - but you can say he has 20% of chances of being between five and six feet tall. Probabilit
Interval measurements
Mutual independence
categorical variables
Probability density
21. In particular - the pdf of the standard normal distribution is denoted by
A population or statistical population
f(z) - and its cdf by F(z).
Particular realizations of a random variable
A Statistical parameter
22. 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
Outlier
Divide the sum by the number of values.
Ratio measurements
Type 2 Error
23. The result of a Bayesian analysis that encapsulates the combination of prior beliefs or information with observed data
Statistic
Probability density functions
Credence
Posterior probability
24. 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 sample space
categorical variables
Prior probability
Conditional probability
25. To find the median value of a set of numbers: Arrange the numbers in numerical order. Locate the two middle numbers in the list. Find the average of those two middle values.
The Mean of a random variable
Random variables
That value is the median value
The sample space
26. Is denoted by - pronounced 'x bar'.
Placebo effect
The arithmetic mean of a set of numbers x1 - x2 - ... - xn
Correlation coefficient
Confounded variables
27. Are written in corresponding lower case letters. For example x1 - x2 - ... - xn could be a sample corresponding to the random variable X.
Statistical dispersion
Observational study
That value is the median value
Particular realizations of a random variable
28. 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.
Statistical adjustment
Correlation
Dependent Selection
Individual
29. A scale that represents an ordinal scale such as looks on a scale from 1 to 10.
Independence or Statistical independence
Sample space
quantitative variables
Likert scale
30. Var[X] :
Likert scale
The arithmetic mean of a set of numbers x1 - x2 - ... - xn
variance of X
Binary data
31. Descriptive statistics and inferential statistics (a.k.a. - predictive statistics) together comprise
Marginal distribution
Prior probability
the population correlation
applied statistics
32. Some commonly used symbols for sample statistics
the sample mean - the sample variance s2 - the sample correlation coefficient r - the sample cumulants kr.
A sampling distribution
A random variable
Type 1 Error
33. The errors - or difference between the estimated response y^i and the actual measured response yi - collectively
Interval measurements
Reliable measure
Residuals
the population mean
34. (or just likelihood) is a conditional probability function considered a function of its second argument with its first argument held fixed. For example - imagine pulling a numbered ball with the number k from a bag of n balls - numbered 1 to n. Then
An event
Step 2 of a statistical experiment
Statistic
A likelihood function
35. When you have two or more competing models - choose the simpler of the two models.
Random variables
Parameter
Valid measure
Law of Parsimony
36. There are two major types of causal statistical studies: In both types of studies - the effect of differences of an independent variable (or variables) on the behavior of the dependent variable are observed. The difference between the two types lies
Variable
experimental studies and observational studies.
Beta value
Step 1 of a statistical experiment
37. ?r
Interval measurements
methods of least squares
the sample or population mean
the population cumulants
38. Gives the probability distribution for a continuous random variable.
Greek letters
Sampling
A probability density function
Law of Large Numbers
39. Can refer either to a sample not being representative of the population - or to the difference between the expected value of an estimator and the true value.
quantitative variables
Atomic event
Bias
Step 3 of a statistical experiment
40. Is a measure of the 'peakedness' of the probability distribution of a real-valued random variable. Higher kurtosis means more of the variance is due to infrequent extreme deviations - as opposed to frequent modestly sized deviations.
variance of X
Type 2 Error
Kurtosis
Lurking variable
41. Are usually written with upper case calligraphic (e.g. F for the set of sets on which we define the probability P)
An estimate of a parameter
Variable
nominal - ordinal - interval - and ratio
s-algebras
42. Occurs when a subject receives no treatment - but (incorrectly) believes he or she is in fact receiving treatment and responds favorably.
Count data
Average and arithmetic mean
Placebo effect
the population mean
43. Statistical methods can be used for summarizing or describing a collection of data; this is called
Simple random sample
descriptive statistics
Type I errors
Divide the sum by the number of values.
44. Have meaningful distances between measurements defined - but the zero value is arbitrary (as in the case with longitude and temperature measurements in Celsius or Fahrenheit)
Descriptive
Individual
categorical variables
Interval measurements
45. Is the probability of an event - ignoring any information about other events. The marginal probability of A is written P(A). Contrast with conditional probability.
Observational study
the sample mean - the sample variance s2 - the sample correlation coefficient r - the sample cumulants kr.
Marginal probability
Type 2 Error
46. (cdfs) are denoted by upper case letters - e.g. F(x).
Law of Parsimony
applied statistics
Cumulative distribution functions
descriptive statistics
47. The proportion of the explained variation by a linear regression model in the total variation.
Dependent Selection
Coefficient of determination
Joint probability
Sampling
48. Are simply two different terms for the same thing. Add the given values
quantitative variables
Joint probability
experimental studies and observational studies.
Average and arithmetic mean
49. Can be a population parameter - a distribution parameter - an unobserved parameter (with different shades of meaning). In statistics - this is often a quantity to be estimated.
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50. 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
categorical variables
Average and arithmetic mean
inferential statistics
Power of a test