document.write( "Question 623736: How do I solve this ? A total of 150 tickets were sold for an annual concert to students and non students. Student tickets were $5 and non students were $8. If the total revenue for the concert was $930, then how many tickets of each were sold ? \n" ); document.write( "
Algebra.Com's Answer #392263 by fcabanski(1391)\"\" \"About 
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There are two relationships described.


\n" ); document.write( "#1...total tickets which is made up of student tickets (s) and non student tickets (n) totals 150. Set up an equationL s+n=150. Solve one in terms of the other: s=150-n.


\n" ); document.write( "#2 Student tickets are $5 so the total revenue from student tickets is 5s (5 dollars times the number (s) of student tickets.) Total revenue from non student tickets (n) is 8n. The total revenue was $930 so 5s + 8n = 930.


\n" ); document.write( "Substitute the s in terms of n (s=150-n) into that second equation (5s + 8n =930)


\n" ); document.write( "5(150-n) + 8n = 930 --> 750 -5n + 8n = 930 ---> 3n = 180 ---> n=60.


\n" ); document.write( "s=150-n = 150-60 = 90.
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