The correct answer is:
986,595
Explanation:
In order to sell out a game, a ticket would have to be sold for every seat. There are 4505 seats, so that means that each of the sold out games sold 4505 tickets.
There were 219 sold out games; at 4505 tickets per game, this makes 219(4505) = 986,595 tickets total.
986,595 tickets
Given:
Question:
How many tickets were sold during this time?
The Process:
Finding out the tickets were sold during the height of their popularity, we will multiply the maximum capacity by the number of consecutive games.
[tex]\boxed{4505 \times 219 = \ ?}[/tex]
We use strategy by expanding 219 like this:
[tex]219 = 200 + 10 + 9[/tex]
Let us calculate.
[tex]\boxed{ \ = 4505 \times (200 + 10 + 9) \ }[/tex]
[tex]\boxed{ \ 4505 \times 219 = 901000 + 45050 + 40545 \ }[/tex]
[tex]\boxed{ \ 4505 \times 219 = 986,595 \ }[/tex]
Thus, 986,595 tickets were sold during this time.
Keywords: The Hudson Valley Renegades Stadium, holds, a maximum of 4505 people, the height of their popularity, sold out, 219 consecutive games, how many tickets
