An Electric Company Charges Jerome

C(t) = fifty.25t + 228.75
The average toll per square foot, in dollars, of a condominium in City X can be modeled by the function C defined to a higher place, where t is the number of years after 2001 and 0 ≤ t ≤ viii. In the function, what does the number l.25 represent?

Maths- General

Hint:
The concept used in this question is concept of functions.
Functions are relations where for each input there is particular output.
Functions are represented by f(x).
In society to get value of function for particular value, put value in place of variable.
Step by step explanation:
Given:
Part: C(t) = fifty.25t + 228.75
C(t) = boilerplate cost per square foot, in dollars.
t is the number of years later 2001 and 0 ≤ t ≤ 8.
Step 1:
As we clearly see that, the above part is similar to y = mx + c
Where y is y-coordinate, 10 is x-coordinate and c is the y-intercept (the indicate at which the line crosses the y-axis).
Step 2:
compare C(t) = 50.25t + 228.75 with y = mx + c.
then, we will get
⇒ C(t) = y
g = 50.25 and
c = 228.25
Pace 3:
We know that, slope is given
Slope = $straight y over straight x$
Then, in the given office gradient volition requite increase in the average cost per square human foot for each year afterward 2001.
Step 4:
As 50.25 is slope of function C(t) = fifty.25t + 228.75.
Hence, the 50.25 is the approximate increase in the average cost per square human foot, in dollars, of a condominium for each boosted year after 2001.