A study examined the number of trees in a variety of orange groves and the corresponding number of oranges that each
grove produces in a given harvest year. Linear regression was calculated and the results are below.
linear regression results:
Dependent Variable: oranges
Independent Variable: trees
Sample size: 9
R-sq = 0.886
s = 31394.7
-$\begin{array}{|l|r|r|}
\hline \text { Parameter} & \text { Estimate }& \text { Std. Err. } \
\hline \text { Constant }& 390.59 & 16328.8 \
\hline \text { Trees }& 525.84 & 71.22 \
\hline
\end{array}$

Since $ r^{2} $ is not 100%, there must be other factors in influencing the number of oranges harvested. What percentage is that and what is another factor you think might be involved?

Question

A study examined the number of trees in a variety of orange groves and the corresponding number of oranges that each
grove produces in a given harvest year. Linear regression was calculated and the results are below.
linear regression results:
Dependent Variable: oranges
Independent Variable: trees
Sample size: 9
R-sq = 0.886
s = 31394.7
-$\begin{array}{|l|r|r|}
\hline   \text { Parameter} &  \text {  Estimate }&  \text { Std. Err. } \
\hline   \text { Constant }& 390.59 & 16328.8 \
\hline   \text { Trees }& 525.84 & 71.22 \
\hline
\end{array}$

Since $ r^{2} $ is not 100%, there must be other factors in influencing the number of oranges harvested. What percentage is that and what is another factor you think might be involved?

Quizplus · Accepted Answer

The Answer of A study examined the number of trees in a variety of orange groves and the corresponding number of oranges that each
grove produces in a given harvest year. Linear regression was calculated and the results are below.
linear regression results:
Dependent Variable: oranges
Independent Variable: trees
Sample size: 9
R-sq = 0.886
s = 31394.7
-$\begin{array}{|l|r|r|}
\hline   \text { Parameter} &  \text {  Estimate }&  \text { Std. Err. } \
\hline   \text { Constant }& 390.59 & 16328.8 \
\hline   \text { Trees }& 525.84 & 71.22 \
\hline
\end{array}$

Since $ r^{2} $ is not 100%, there must be other factors in influencing the number of oranges harvested. What percentage is that and what is another factor you think might be involved?

A Study Examined the Number of Trees in a Variety