2) The Oviedo Thespians are planning to present performances of their Florida Revue on 2
consecutive nights in January. It will cost them $5,000 per night for theater rental, event
insurance and professional musicians. The theater will also take 10% of gross ticket sales. How
many tickets must they sell at $10.00 per ticket to break even?
A) 1000 tickets
B) 1,112 tickets
C) 1,223 tickets
D) There is not enough information
Topic: 13.3 Break-Even Analysis
Keywords: accounting break-even
Principles: Principle 2: There Is a Risk-Return Tradeoff
3) Klaus Nicholas plans to sell Christmas trees from a vacant lot in downtown Springfield. The
trees will cost him $12 each. It will cost Klaus $1,500 to rent the lot from November 1 through
December 30. If Klaus sells the trees for $20 each, how many trees must he sell to break even?
Assume that he makes an initial, non-refundable purchase of 200 trees but can buy more trees in
any quantity after that for $12 each.
A) $1,500/($20-$12) = 188 trees with a very small profit on the last tree
B) $3,900/$20 = 195 trees
C) All 200 trees
D) The Christmas tree project can never break even.
Topic: 13.3 Break-Even Analysis
Keywords: accounting break-even
Principles: Principle 2: There Is a Risk-Return Tradeoff
4) Klaus Nicholas plans to sell Christmas trees from a vacant lot in downtown Springfield. The
trees will cost him $1200 per 100 tress. They can only be purchased in lots of 100. It will cost
Klaus $1,500 to rent the lot from November 1 through December 30. If Klaus sells the trees for
$20 each, how many trees must he sell to break even? Assume that he purchases makes an initial,
non-refundable purchase of 300 trees.
A) $1,500/($20-$12) = 188 trees with a very small profit on the last tree.
B) All 300 trees because he must purchase them in lots of 100.
C) At least 255 trees because all costs are fixed once the trees are purchased.
D) The Christmas tree project can never break even.
Topic: 13.3 Break-Even Analysis
Keywords: accounting break-even
Principles: Principle 2: There Is a Risk-Return Tradeoff
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