Naomi plotted the graph below to show the relationship between the temperature of her city and the number of popsicles she sold daily: Part A: In your own words, describe the relationship between the temperature of the city and the number of popsicles sold. (2 points) Part B: Describe how you can make the line of best fit. Write the approximate slope and y-intercept of the line of best fit. Show your work, including the points that you use to calculate the slope and y-intercept. (3 points) i got a done but not b
heres the right one
@pooja195 heres the right one
:,(
i dont understant it at all
at least b i got a done
so hmmm are you doing part B onlyl you said? you already did part A?
yes
hmmm you know what a "best fit line" is, right? and how to get the slope of a line, right?
a line that goes in the middle of all the plots right
or at least the one that is the closest to the middle
well, a LINE that represents or mimicks the relationship of both items bearing in mind that, their relationship may have scattered points, not in-a-line
ok
well, since when it's hot, you'd want to eat something really cold, and the hotter, the colder is better, or more of it then I'd say, neverminding all points no in the line, you could simply a slanted line like so, check pic
ok
now to get the slope of that line, easy, pick two points IN the line and get their slope let's say hmmm 10 popsicles when the temperature is 40F, so 40,10 and say 20 popsicles when it's 90F, thus 90,20 then \(\bf \begin{array}{lllll} &x_1&y_1&x_2&y_2\\ % (a,b) &({\color{red}{ 40}}\quad ,&{\color{blue}{ 10}})\quad % (c,d) &({\color{red}{ 90}}\quad ,&{\color{blue}{ 20}}) \end{array} \\\quad \\ % slope = m slope = {\color{green}{ m}}= \cfrac{rise}{run} \implies \cfrac{{\color{blue}{ y_2}}-{\color{blue}{ y_1}}}{{\color{red}{ x_2}}-{\color{red}{ x_1}}}\)
THANKS!!!!!
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