the graph shows the low and high temperatures each day in a city for two weeks. temperature the line of best…

the graph shows the low and high temperatures each day in a city for two weeks. temperature the line of best fit for the data is about y = 0.92x + 15. which high temperature would most likely occur on a day when the low temperature is 50 °f? a. 38 °f b. 53 °f c. 57 °f d. 61 °f e. 65 °f

the graph shows the low and high temperatures each day in a city for two weeks. temperature the line of best fit for the data is about y = 0.92x + 15. which high temperature would most likely occur on a day when the low temperature is 50 °f? a. 38 °f b. 53 °f c. 57 °f d. 61 °f e. 65 °f

Answer

Explanation:

Step1: Identify the variables

The equation of the line of best - fit is $y = 0.92x+15$, where $x$ is the low temperature and $y$ is the high temperature.

Step2: Substitute the value of $x$

We are given that $x = 50$. Substitute $x = 50$ into the equation $y=0.92x + 15$. $y=0.92\times50+15$

Step3: Perform the multiplication

$0.92\times50 = 46$. So, $y=46 + 15$.

Step4: Perform the addition

$y=61$.

Answer:

D. $61^{\circ}F$