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Challenge Question Number 1 for
Flying Instructor / Director #1033
Related Subject(s):
Business & Accounting Studies Marketing/Merchandising Mathematics
Related Soft Skill(s):
Analyzing Information Decision Making Reasoning
Describe a typical "challenge" encountered in your work:
As owner of a flying service, it is necessary to calculate break-even costs before bidding on a job. By factoring in all expenses associated with running a flying service, the owner can propose the cost to complete a job for a client.
Clearly describe what you expect from the students:
Calculate the break even cost of flying a 1975 Piper Chieftain. Based on the information provided, and at an average speed of 185 miles per hour, how many hours are required each month to break even? Operating expenses: Purchase price: $200,000 financed over 10 years at 9% interest. Monthly payment: $2534; Fuel: 40 gph at $2 per gallon; Maintenance: $25 per hour; Hanger: $375 per month; Pilot: $25 per hour; Engine & prop overhaul: $50,000 every 1800 hours; Insurance: $750 per month
In order to give the teacher some guidance in evaluating the student's project(s); list some tips that may help to assess the student's work:
Hourly costs: Fuel (40 gph at $2 per gal) = $80 per hour; Maintenance = $25 per hour; Pilot = $25 per hour; Eng/prop overhaul = $27.78 per hour; Total variable costs: $157.78 per hour.
Monthly costs: Hangar = $375 per month; Insurance = $750 per month; Principal & interest = $2,534 per month; Total fixed costs: $3,659 per month.
To solve: 185 mph at $2.25 per mile (Total Revenue) = $416.25 per hour; Minus hourly costs = $157.78 per hour; Available revenue = $258.47 per hour; Monthly costs divided by available revenue ($3659 per month/$258.47) = $14.16 per hour per month.
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