Answer:

Explanation:
Given that:
Number of seats sold is 180 with ticket price $200.
Number of seats decreases by one when the ticket price is increased by $3.
To find:
The formula for the number of seats sold (S) when the ticket price is P dollars.
Solution:
It is linear dependency of number of seats sold, S on ticket price, P.

It can be written as:

Where
is the constant of proportionality and
is a constant.
Now, putting the given values:

...... (2)
Subtracting (1) from (2):

Putting the value in (1):

Therefore the equation becomes:
