The Wyoming State Fair is one of the largest state fairs in the United States.

$($Click the icon for additional information about the fair.$)$

Assume the following schedule of fees for food vendors at the Wyoming State Fair:

$($Click the icon to view the schedule of fees.$)$

Celestial Concessions is a vendo

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Requirement $1.$ Of the fees listed in the schedule, which fees are variable with respect to the number of customers at the booth? Which fees are fixed?

$\backslash$table$[[$Fee$,$Fixed$/$Variable$],[$Concession fees,Variable$],[$Electrical service,Fixed$],[$Employee wages,Fixed$],[$Fair admission fees,Fixed$],[$Ground service fees,Fixed$],[$Parking permit fees,Fixed$]]$

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It has a food booth that requires $20$ feet of front frontage and is $13$ feet deep. Celestial Concessions expects to have sales averaging $$3,000$ per day for each of the $10$ days of the fair. It has a total of four employees who will work the fair throughout the entire $10-$day period. Celestial Concessions pays for each employee's fair admission and parking. Assume that the employee wages for the $10-$day period are expected to total $$5,895.$

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Requirements

Of the fees listed in the schedule, which fees are variable with respect to the number of customers at the booth? Which fees are fixed?

What is the projected total fee that Celestial Concessions will need to pay to The Wyoming State Fair assuming it meets its expected sales level for each of the $10$ days of the fair?

Assume that variable costs are $60\%$ of sales revenue. $($This $60\%$ includes the $18\%$ concession fee charged by The Wyoming State Fair.$)$ How much in total sales revenue is needed for Celestial Concessions to break even?

Calculate Celestial Concessions' margin of safety both in dollars and percentage,

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$$6$ per linear foot for ground service fees $($front footage $x$ depth$)$

$18\%$ of concessions $($food sales$)$

$$25$ per $10-$day parking permit

$$280$ for $100-$amp electrical service

$$55$ per $10-$day fair admittance pass $($one is included with basic rental agreement$)$