Answer:
The total monthly fixed cost and the variable cost per hour is $1,540 and $23
The average contribution margin per hour is $27
Explanation:
The computation of the fixed cost and the variable cost per hour by using high low method is shown below:
Variable cost per hour = (High Operating cost - low operating cost) ÷ (High service hours - low service hours)
= ($11,200 - $4,300) ÷ (420 hours - 120 hours)
= $6,900 ÷ 300 hours
= $23
Now the fixed cost equal to
= High operating cost - (High service hours × Variable cost per hour)
= $11,200 - (420 hours × $23)
= $11,200 - $9,660
= $1,540
For computing the contribution margin per hour, first we have to compute the revenue per hour which is shown below:
= Revenue ÷ service hours
= $6,000 ÷ 120 hours
= $50
We know that,
The contribution per hour = Revenue per hour - variable cost per hour
= $50 - $23
= $27
Answer:
A. Joint Interoperability Test Command (JITC)
Explanation:
The Joint Interoperability Test Command (JITC) is a wing of the United States Department of Defense that tests and certifies information technology products for military use. JITC provides risk based Test, Evaluation & Certification services, tools, and environments to ensure Joint War-fighting IT capabilities are interoperable and support mission needs.
The ruppe is the basic monetary unit in india
This isn't really a business question, but generally vegetables would be a healthier choice for a pizza topping instead of meats and cheeses.
Answer:
Order size = 23 cars
The number of orders = 23
Explanation:
The economic order quantity (EOQ) is the order size that reduces the balance of holding and ordering cost. It is to be noted that at EOQ, the carrying cost is equal to the holding cost.
The EOQ is computed as shown below;
= √ 2 × Co × D)/Ch
Co = Ordering cost
D = Annual demand
Ch = Carrying cost
EOQ = √ 2 × 500 × 529 / 1,000
EOQ = 23
Number of cars to be ordered per time, I.e optimal order size = 23
Order size = 23 cars
2. The number of times orders should be placed per year would be calculated as;
Number of orders = Annual demand / Order size
Number of orders = 529 / 23
Number of orders = 23
