The expected values of two television sets are predicted as follows.
The function below models the expected value in dollars, of television A after 3 years.
f(x) = 100(-2+4)
The expected value, in dollars, of television B is initially $360 and decreases by $90 each year. Let g(x) represent the
expected value of television B after 3 years.
How does the graph of g(x) compare to the graph of f(x)?
The graph of g(x) has the lesser y-intercept.
The graph of g(x) has the greater 2-intercept.
The graph of g(x) has the greater y -intercept.
o The graph of g(x) has the lesser x-intercept.

For f(x) the y-intercept is given by, c = 400 and for g(x) the y-intercept is given by, c' = 360. The correct option is a) and this can be determined by using the slope-intercept form of the line.

Given :

The function [f(x) = 100(-x + 4)] models the expected value in dollars, of television A after 3 years.
The expected value, in dollars, of television B, is initially $360 and decreases by $90 each year.

First, determine the function g(x) in order to comment on the graph of g(x). So, according to the given data the expected value, in dollars, of television B is initially $360 and decreases by $90 each year.

Let the total number of years be 'x'. Then the function g(x) is given by:

g(x) = 90x + 360

Now, compare the functions f(x) and g(x) with the slope-intercept form of the line in order to find the y-intercept.

For f(x) the y-intercept is given by, c = 400

For g(x) the y-intercept is given by, c' = 360

Therefore, the correct option is a) The graph of g(x) has the lesser y-intercept.

For more information, refer to the link given below:

https://brainly.com/question/11528842