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Bunuel
A movie theater charges $6 per ticket, and pays $1,750 of expenses each time a movie is shown. How many tickets must be sold each time a movie is shown for the theater to make $1 of profit per ticket?

(A) 300
(B) 325
(C) 350
(D) 375
(E) 400


Let the number of tickets be sold to gain $1 per ticket is x.

we can form an equation: \(\frac{6x-1750}{x}\)=1 (we know that profit= revenue - expense. But we have to divide by total no. of tickets as we are asked to find out profit per tickets.)
6x-1750=x
5x=1750
x=350.

Thus the best answer is C.
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Bunuel
A movie theater charges $6 per ticket, and pays $1,750 of expenses each time a movie is shown. How many tickets must be sold each time a movie is shown for the theater to make $1 of profit per ticket?

(A) 300
(B) 325
(C) 350
(D) 375
(E) 400

Since the movie theatre charges $6 per ticket and it needs to make a profit of $1,
we can incur a cost of $5 per seat. The theatre needs to cover a cost of $1750

Therefore, the number of seats in the theatre is \(\frac{1750}{5} = 350\)(Option C)
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Bunuel
A movie theater charges $6 per ticket, and pays $1,750 of expenses each time a movie is shown. How many tickets must be sold each time a movie is shown for the theater to make $1 of profit per ticket?

(A) 300
(B) 325
(C) 350
(D) 375
(E) 400

We can let m = the number of tickets sold and create the equation:

6m - 1750 = 1m

5m = 1750

m = 350

Answer: C
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Hello from the GMAT Club BumpBot!

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