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(Answered) Stats Sophia 5, Statistics Sophia 4, Statistics Sophia 2, Statistics Sophia 1.1 Exam/ 300 Q&A. sample statistic - Answer: A measure of an attribute of a sample. sample mean - Answer: A mean obtained from a sample of a given size. Denoted as

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(Answered) Stats Sophia 5, Statistics Sophia 4, Statistics Sophia 2, Statistics Sophia 1.1 Exam/ 300 Q&A. sample statistic - Answer: A measure of an attribute of a sample. sample mean - Answer: A mean obtained from a sample of a given size. Denoted as x bar. multiple data sets - Answer: Plotting more than one data set on a scatterplot requires that we use different colors or symbols for the different data sets so we can see the relationships separately. form - Answer: The overall shape of the data points. The form may be linear or nonlinear, or there may not be any form at all to the points if they form a "cloud." direction - Answer: The way one variable responds to an increase in the other. With a negative association, an increase in one variable is associated with a decrease in the other, whereas with a positive association, an increase in one variable is associated with an increase in the other. strength - Answer: The closeness of the points to the indicated form. Points that are strongly linear will all fall on or near a straight line. explanatory variable - Answer: The variable whose increase or decrease we believe helps explain a tendency to increase or decrease in some other variable. response variable - Answer: The variable that tends to increase or decrease due to an increase or decrease in the explanatory variable. correlation - Answer: The strength and direction of a linear association between two quantitative variables.

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(Answered) Stats Sophia 5, Statistics Sophia 4,
Statistics Sophia 2, Statistics Sophia 1.1 Exam/
300 Q&A.
sample statistic - Answer: A measure of an attribute of a sample.


sample mean - Answer: A mean obtained from a sample of a given size. Denoted as x bar.




multiple data sets - Answer: Plotting more than one data set on a scatterplot requires that we
use different colors or symbols for the different data sets so we can see the relationships
separately.


form - Answer: The overall shape of the data points. The form may be linear or nonlinear, or
there may not be any form at all to the points if they form a "cloud."




Page 1 of 39

,direction - Answer: The way one variable responds to an increase in the other. With a negative
association, an increase in one variable is associated with a decrease in the other, whereas with
a positive association, an increase in one variable is associated with an increase in the other.


strength - Answer: The closeness of the points to the indicated form. Points that are strongly
linear will all fall on or near a straight line.


explanatory variable - Answer: The variable whose increase or decrease we believe helps
explain a tendency to increase or decrease in some other variable.


response variable - Answer: The variable that tends to increase or decrease due to an increase
or decrease in the explanatory variable.


correlation - Answer: The strength and direction of a linear association between two
quantitative variables.


correlation coefficient - Answer: The numerical value between -1 and +1 that measures the
correlation between two quantitative variables.


positive correlation - Answer: The type of correlation present when two variables have a
correlation coefficient generally greater than or equal to 0.5.


negative correlation - Answer: The type of correlation present when two variables have a
correlation coefficient generally less than or equal to -0.5.


Relative Zero Correlation - Answer: The type of correlation present when two variables have a
correlation coefficient generally between -0.5 and 0.5.




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,non-linear relationships - Answer: Associations between two variables that can be modeled
better with a curve than a line.


Coefficient of Determination (r^2) - Answer: A value that explains the percent of variation in the
response variable that can be explained by a linear association with the explanatory variable. It
is the square of the correlation coefficient.


finding r from r squared - Answer: Step 1: Take the square root of r2. If only r-squared is given,
what you have to do is take the square root to obtain the correlation coefficient, r.
Step 2: Look at the graph to determine sign. You also have to look at the graph to find the
association--either positive or negative--to determine the sign of the correlation coefficient.


outlier - Answer: Points that deviate substantially from the overall form of the remainder of the
data points.


influential points - Answer: An observation that, if removed, significantly changes a statistical
measure


inappropriate grouping - Answer: Combining together subgroups that should not be combined,
resulting in a weakened, or even reversed, association.


correlation - Answer: A statistic which measures the strength and direction of the linear
association between two quantitative variables.


Causation/Cause-and-Effect - Answer: A phenomenon whereby an increase in one variable
directly leads to an increase or decrease in another variable.


causality - Answer: A cause-and-effect relationship between two variables.




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, Best-Fit Line/Trend Line/Regression Line - Answer: A line that closely approximates the
response values for given explanatory values when the form of the scatterplot is linear.


slope - Answer: The rate of change relating the increase or decrease in y to an increase of 1 in x.


y-intercept - Answer: The value of y when x = 0.


residual - Answer: The difference between the actual value of the response variable for a
particular data point and its predicted value from the regression line.


residual plot - Answer: A scatter plot that plots Residuals vs. explanatory variable, as opposed to
response variable vs. explanatory variable. It can be used to assess the fit of a line.


Least-Squares Line - Answer: A best-fit line that is found through a process of minimizing the
sum of the squared residuals.


X-bar (x with a line over it) - Answer: The average x value for a sample


Y-bar (y with a line over it) - Answer: The average y value for a sample


Slope of Regression Line - Answer: The amount y changes (on average) for a one unit increase in
x.


Y-Intercept of Regression Line - Answer: The expected y value when x = 0


multiple regression - Answer: Using more than one explanatory variable to predict the value of
the response variable.




Page 4 of 39

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