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
Answer: the answer is A. Yes.
Explanation:
Under a strict cash basis of accounting, revenues and expenses are recorded only when cash is received or paid. Under a modified cash basis of accounting, certain accruals and/or deferrals are recorded for financial-statement purposes.
The most common modifications are the capitalization and amortization of long-lived assets and the accrual for income taxes (recognition of income tax expense and related liability).
The price of elasticity of the product maybe considered inelastic since there is little to no responsiveness to the change in price of the product. A factor or reason can be that it is a necessity so persons still have to buy the product no matter the change in price.
Answer:
Answer is explained in the explanation section below.
Explanation:
Data Given:
Material Cost Per Trailer = $500
Material Cost plus Profit Per Trailer (15%) = $500 + 75 = $575
Selling Price = $1000
Labor Cost Remaining Per Trailer = $425
Formula to Calculate the number of Trailers:
X = X1 (
)
Where,
N = number of Trailers
S = Slope Parameter
X = $425
X1 = $700
So, First we need to find the slope parameter, in order to calculate the number of trailers to be built.
S = 
where, α = 0.85 rate of improvement.
Plugging in the values into the formula, we get:
S = 
S = -0.234
Now, we can easily find the number of trailers.
X = X1 ()
Plugging in the values,
425 = 700 x (
)
Solving For N, we get:
N = 8.4 Trailers
N = 9 Trailers.
Hence, 9 Trailers must be built in order to realize this rate of profit.
