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Bunuel
Cottages at a resort are rented for half the summer price in each of the 3 spring months and one-third the summer price in each of the 6 fall and winter months. If each cottage brings in a total of $3,861 when rented for each of the 12 months of the year, what is the monthly rent for each of the 3 summer months?

(A) $297
(B) $397
(C) $594
(D) $702
(E) $858

Let the cost of each each month in summer = x......Therefore total cost in summer = 3x

Then, cost of each each month in spring = \(\frac{1}{2}\)x......Therefore total cost in sparing = \(\frac{3}{2}\)x

Also cost of each each month in fall or winter = \(\frac{1}{2}\)x......Therefore total cost in fall and winter = 2x

\(3x + 2x+ \frac{3}{2}x\)= 3861.....multiple by 2

13x = 3861 * 2 ( do not calculate)

Here x Must be Even............eliminate A & B

The unit digit of 3861 * 2 is 2.Therefore scan the other choices to see if 13x gives unit digit 2.....By eyes.....only one answer fits

Answer: C
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Bunuel
Cottages at a resort are rented for half the summer price in each of the 3 spring months and one-third the summer price in each of the 6 fall and winter months. If each cottage brings in a total of $3,861 when rented for each of the 12 months of the year, what is the monthly rent for each of the 3 summer months?

(A) $297
(B) $397
(C) $594
(D) $702
(E) $858
\(­\frac{3*s}{2} + \frac{6s}{3} + 3s = 3861\)

Or, \(\frac{3s}{2} + 2s + 3s = 3861\)

Or, ­\(13s = 3861*2\)

Or, \(s = 594\), Answer must be (C)­
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