latitude and longitude describe locations on the earth with respect to the equator and prime meridian. the…

latitude and longitude describe locations on the earth with respect to the equator and prime meridian. the table shows the latitude and daily high temperatures on the first day of spring for different locations with the same longitude.\ntemperature vs. latitude\n|latitude (°n)|42|45|39|35|32|41|40|33|30|\n|high temp. (°f)|53|41|67|63|70|58|61|67|72|\nwhich statement describes the slope of the line of best fit for the data?\nthe temperature decreases by about 0.9° for each 1 degree increase north in latitude.\nthe temperature decreases by about 1.7° for each 1 degree increase north in latitude.\nthe temperature increases by about 0.8° for each 1 degree increase north in latitude.\nthe temperature increases by about 1.3° for each 1 degree increase north in latitude.

latitude and longitude describe locations on the earth with respect to the equator and prime meridian. the table shows the latitude and daily high temperatures on the first day of spring for different locations with the same longitude.\ntemperature vs. latitude\n|latitude (°n)|42|45|39|35|32|41|40|33|30|\n|high temp. (°f)|53|41|67|63|70|58|61|67|72|\nwhich statement describes the slope of the line of best fit for the data?\nthe temperature decreases by about 0.9° for each 1 degree increase north in latitude.\nthe temperature decreases by about 1.7° for each 1 degree increase north in latitude.\nthe temperature increases by about 0.8° for each 1 degree increase north in latitude.\nthe temperature increases by about 1.3° for each 1 degree increase north in latitude.

Answer

Answer:

The temperature decreases by about 1.7° for each 1 degree increase north in latitude.

Explanation:

Step1: Enter data into calculator

Enter latitude values as (x) - values and high - temp values as (y) - values into a graphing calculator or statistical software.

Step2: Find the line of best fit

Use the linear regression function. Let the equation of the line of best fit be (y = mx + b), where (m) is the slope and (b) is the y - intercept.

Step3: Analyze the slope

After performing linear regression, we find that the slope (m\approx - 1.7). A negative slope means that as the (x) - value (latitude) increases, the (y) - value (temperature) decreases. So the temperature decreases by about 1.7° for each 1 degree increase north in latitude.