Exam 7: Correlation and Causality

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To get the best deal on a microwave oven, Amanda called six appliance stores and asked the cost and volume of several models. The prices and volumes she was quoted are listed below. Construct a scatter diagram for the data.  Volume (cu.ft)  Price ($) 1.84171.546312001.5170.7491.53491.91830.51192.2119 - \begin{array}{l}\begin{array} { c c } \hline \text { Volume (cu.ft) } & \text { Price (\$) } \\\hline 1.8 & 417 \\1.5 & 463 \\1 & 200 \\1.5 & 17 \\0.7 & 49 \\1.5 & 349 \\1.9 & 183 \\0.5 & 119 \\2.2 & 119 \\\hline\end{array}\\\text { - }\end{array}  To get the best deal on a microwave oven, Amanda called six appliance stores and asked the cost and volume of several models. The prices and volumes she was quoted are listed below. Construct a scatter diagram for the data.     \begin{array}{l} \begin{array} { c c }  \hline \text { Volume (cu.ft) } & \text { Price (\$) } \\ \hline 1.8 & 417 \\ 1.5 & 463 \\ 1 & 200 \\ 1.5 & 17 \\ 0.7 & 49 \\ 1.5 & 349 \\ 1.9 & 183 \\ 0.5 & 119 \\ 2.2 & 119 \\ \hline \end{array}\\ \text { - } \end{array}

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Answer the question using the value of r and the given best-fit line on the scatter diagram. -Answer the question using the value of r and the given best-fit line on the scatter diagram. -  The scatter diagram and best-fit line show the data for price per item (y)and the availability of that item (x). The correlation coefficient r is -0.95. Predict the price per item for an availability of 3. The scatter diagram and best-fit line show the data for price per item (y)and the availability of that item (x). The correlation coefficient r is -0.95. Predict the price per item for an availability of 3.

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Select the best estimate of the correlation coefficient for the data depicted in the scatter diagram. -Select the best estimate of the correlation coefficient for the data depicted in the scatter diagram. -

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Solve the problem. -The table below shows the legal costs and the profits of a company from 2000 to 2005. Construct a scatter diagram for the data and state whether legal costs and profits for this company have no correlation, a positive correlation, or a negative correlation for this period.  Legal Costs  Profits  Year  (Millions of $)  (Millions of $) 2000992001146200212820031114200415920051015\begin{array} { c c c } & \text { Legal Costs } & \text { Profits } \\\text { Year } & \text { (Millions of \$) } & \text { (Millions of \$) } \\2000 & 9 & 9 \\2001 & 14 & 6 \\2002 & 12 & 8 \\2003 & 11 & 14 \\2004 & 15 & 9 \\2005 & 10 & 15\end{array}  Solve the problem. -The table below shows the legal costs and the profits of a company from 2000 to 2005. Construct a scatter diagram for the data and state whether legal costs and profits for this company have no correlation, a positive correlation, or a negative correlation for this period.    \begin{array} { c c c }  & \text { Legal Costs } & \text { Profits } \\ \text { Year } & \text { (Millions of \$) } & \text { (Millions of \$) } \\ 2000 & 9 & 9 \\ 2001 & 14 & 6 \\ 2002 & 12 & 8 \\ 2003 & 11 & 14 \\ 2004 & 15 & 9 \\ 2005 & 10 & 15 \end{array}

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Solve the problem. Round your answers to the nearest whole percent. - Solve the problem. Round your answers to the nearest whole percent. -   The scatter diagram shows the data for the number of cars waiting by a school (y) and the amount of time after tl of classes (x). The correlation coefficient  \mathrm { r }  is  - 0.55 . Determine how much of the variation in the number of wait cars can be accounted for by the best-fit line. The scatter diagram shows the data for the number of cars waiting by a school (y) and the amount of time after tl of classes (x). The correlation coefficient r\mathrm { r } is 0.55- 0.55 . Determine how much of the variation in the number of wait cars can be accounted for by the best-fit line.

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State whether you believe the two variables are correlated. If you believe they are correlated, state whether the correlation is positive or negative. -Time spent walking and distance covered

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Write possible coordinates for both outliers so that neither would be an outlier. Write possible coordinates for both outliers so that neither would be an outlier.

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State whether you believe the two variables are correlated. If you believe they are correlated, state whether the correlation is positive or negative. -The age of a car and its fuel efficiency.

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How does the outlier affect the correlation coefficient?. How does the outlier affect the correlation coefficient?.

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Construct a scatter diagram with two groups of data, correlations within each group, but no correlation among all the data. Construct a scatter diagram with two groups of data, correlations within each group, but no correlation among all the data.

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Write the coordinates of a point that would be an outlier on the following graph. Write the coordinates of a point that would be an outlier on the following graph.

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Solve the problem. Round your answers to the nearest whole percent. -Solve the problem. Round your answers to the nearest whole percent. -  The scatter diagram shows the data for attendance at the local team's hockey games (y)and the number of wins (x)for That team. The correlation coefficient r is 0.4. Determine how much of the variation in attendance can be accounted for By the best-fit line. The scatter diagram shows the data for attendance at the local team's hockey games (y)and the number of wins (x)for That team. The correlation coefficient r is 0.4. Determine how much of the variation in attendance can be accounted for By the best-fit line.

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Determine whether the stated causal connection is valid or not valid. -Long-distance hikers sometimes get blisters on their feet.

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Determine whether the stated causal connection is valid or not valid. -The distance that a hit golf ball travels is caused by the strength of the golfer.

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State whether there is no correlation, a positive correlation, or a negative correlation between the x and y variables. If there is a correlation, state whether it is most likely due to coincidence, a common underlying cause, or a direct cause. -State whether there is no correlation, a positive correlation, or a negative correlation between the x and y variables. If there is a correlation, state whether it is most likely due to coincidence, a common underlying cause, or a direct cause. -  For a group of English students at the local junior college, the scatter diagram compares the number of correct answers on a test they took(y)and the length of the pencil used to take the test(x). For a group of English students at the local junior college, the scatter diagram compares the number of correct answers on a test they took(y)and the length of the pencil used to take the test(x).

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