SOLUTION: A movie theatre has to sell at least $1000
of tickets per movie in order to pay for
the cost of wages and the cost of the
movie. The tickets sale for a new movie
is shown. How
Algebra.Com
Question 605491: A movie theatre has to sell at least $1000
of tickets per movie in order to pay for
the cost of wages and the cost of the
movie. The tickets sale for a new movie
is shown. How many adult tickets need
to be sold in order for the theatre to not
lose money? Write an inequality and
solve.
Answer by solver91311(24713) (Show Source): You can put this solution on YOUR website!
You didn't include all of the information from the problem. This is Algebra.com, it is NOT the Psychic Hot Line. We don't have your book and we can't read your mind. Don't respond back to me because I may not be on line to answer later. Repost the question giving ALL of the information and showing what you have tried so far. If what you have tried so far is nothing, we are much less likely to want to help you.
John

My calculator said it, I believe it, that settles it
RELATED QUESTIONS
Admission to the movie theater cost $7.50 for adults and $3.50 for students. The theater... (answered by mananth)
the discounted ticket price for morning movie is $5 the average cost of a full price... (answered by addingup)
Pierre wants to take his extended family to a movie at an IMAX theatre. He has a budget... (answered by josgarithmetic)
Movie tickets are 8.00 each and concert tickets are 12.00 each. Andrew spent a total of... (answered by stanbon)
a group of 5 children and 10 adults are going to a movie child tickets cost 3.50 and... (answered by EdenWolf)
a movie theatre is having a "ladies night" special. Ladies tickets cost: $5.50; Mens... (answered by checkley77)
On weekdays, a movie theater charges different rates for adults and children. If 3 adults (answered by Boreal,rothauserc)
The first showing of Avatar at the local movie theatre sold a total of 650 tickets. A... (answered by stanbon)
Alexander has $40 and wants to pay for his and his friends admissions into a movie... (answered by ikleyn)