How Many $90 and $120 Tickets Were Sold at the Concert?

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The concert generated an income of $85,500 from the sale of 800 tickets priced at $90 and $120. To determine the number of each ticket sold, two equations are needed: one for total income and another for total ticket sales. The first equation represents the income from ticket sales, while the second equation accounts for the total number of tickets sold. The discussion emphasizes the importance of defining variables in the equations to facilitate solving for the unknowns. Additional guidance is provided on how to set up the equations correctly.
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To a music consert there were an Income of 85500$
There were 2 types of tickets sold, one that cost 90$ and one that cost 120$. Totaly there were 800 tickets sold, how many of each ticket was sold.

Here I Shall use the ordinary math equation M = pxX + pyY and solve the equation, and I have no idea how to solve it!?

Please Help me
 
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Izekid said:
To a music consert there were an Income of 85500$
There were 2 types of tickets sold, one that cost 90$ and one that cost 120$. Totaly there were 800 tickets sold, how many of each ticket was sold.

Here I Shall use the ordinary math equation M = pxX + pyY and solve the equation, and I have no idea how to solve it!?
You should help us out and let us know what the variables M, px, X, py, and Y stand for, for two reasons:
1) it makes it easier for us,
2) It shows us that you know how to interpret that equation.

You need as many equations as there are unknown variables. Here you have two unknown variables X and Y, the number sold of each type of ticket. You have only one equation so far so you need another one.

hint: what does X + Y equal?
 
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