A researcher found the average cost of one- and two-bedroom apartments for different cities and graphed the data in a scatter plot, with costs of one-bedroom apartments along the x-axis. The variables have a strong linear correlation and the equation for the regression line is y^= 1.182x+19.096. Based on the equation, what should the researcher expect for the average cost of a two-bedroom apartment in a city where the average cost of a one-bedroom apartment is $724?
@ganeshie8
@pooja195
@tkhunny
Have you considered substituting x = 724 into your equation?
you have got to be kidding me -.-'
but what does the ^ means on top of the y?
lol i cant believe it was that simple
\(\hat{y}\) symbolizes only that it is an approximation from the model, as opposed to \(y\), which is the actual price.
therefore the answer that I got by replacing is not the whole answer?
"Based on the equation, what should the researcher expect... " This is the definition of \(\hat{y}\).
Is that the specific \(\hat{y}\) associated with x = 724? If so, then you are done.
alright so then that would be it just replacing thank you :)
If that's what it wants, then substitute, calculate, and move on! :-)
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