The Solution.
From the statement; the temperature of a liquid in a beaker started at 8 degrees Celcius, implies that the value of y is 8 when x = 0. That is, y-intercept is 8 degrees Celcius.
A drop of 0.8 degrees Celcius in every 2 minutes, implies the slope is as below:

The function model is given as below:

Substituting these values in the function model above, we get

Thus, the correct answer is y = 8 - 0.4x (option B)