SOLUTION: There were 244 tickets purchased for a major league baseball game. The lower box tickets cost $12.50 and the upper reserved tickets cost $8.00. The total amount of money spent was
Algebra ->
Equations
-> SOLUTION: There were 244 tickets purchased for a major league baseball game. The lower box tickets cost $12.50 and the upper reserved tickets cost $8.00. The total amount of money spent was
Log On
Question 861243: There were 244 tickets purchased for a major league baseball game. The lower box tickets cost $12.50 and the upper reserved tickets cost $8.00. The total amount of money spent was $2267.00. How many of each kind of ticket were purchased?
You can put this solution on YOUR website! L = 8 dollars/ticket
H = 12.50 dollars/ticket
x = how many low price tickets
y = how many high price tickets
Account for tickets: x+y=244
Account for revenue (total money of sales): Lx+Hy=2267
The variables needing be solved are x and y. A suggestion for method is to use Substitution.
Starting that process, .
.
.
You continue and finish...
You can put this solution on YOUR website! There were 244 tickets purchased for a major league baseball game. The lower box tickets cost $12.50 and the upper reserved tickets cost $8.00. The total amount of money spent was $2267.00. How many of each kind of ticket were purchased?
Let number of lower box tickets sold be L
Then number of upper reserved tickets sold = 244 - L
Therefore, 12.5L + 8(244 - L) = 2267
Solve for L, the number of lower box tickets sold
Substitute value for L to determine the number of upper reserved tickets sold
Then do the check!!
If you need a complete and detailed solution, let me know!!
Send comments, “thank-yous,” and inquiries to “D” at MathMadEzy@aol.com.
Further help is available, online or in-person, for a fee, obviously.