The steps for finding the EOQ in a quantity discount model with variable H are:
- The optimal point is the quantity that yields the lowest cost
- Start with the lowest price
- If the minimum point is feasible
- Otherwise, compare total costs
What is the Economic Order Quantity(EOQ)?
The Economic Order Quantity is the ideal quantity of units a company should purchase to meet demand while minimizing inventory, costs such as holding costs, shortage costs, and order costs.
The economic order quantity formula assumes that demand, ordering and holding costs all remain constant.
Learn more about Economic Order Quantity here:
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Answer:
The release price for each parcel is $13,215.
Explanation:
Release price for each parcel = [3500000/(5000000*80%)]*15000
= $13,215
Therefore, The release price for each parcel is $13,215.
Answer:
A) skewed to the right with a mean of $4000 and a standard deviation of $450.
Explanation:
While the days are picked at random, the size of the sample is enough to represent the reality. Among the random pick those days of football game will be picked too and will skewed to the right the distribution
The distribution will not change into normal as the reality is that distribution of revenue is not normally distributed among the days of the year.
<u>Answer:</u> Option C
<u>Explanation:</u>
The total compensation along with benefits are $72000. When the employee benefits calculated the annual gross pay given in option C . 12.5% interest calculated on $64000 will give total compensation of $72000.
Calculation of total compensation
Employee benefits = $64000 x 12.5/100
=$8000
Annual compensation= $64000 +$8000
=$72000
Answer:
I will take $36,230.5 to pay for the education of child.
Explanation:
Cash Invested in the saving account will earn a return of 8% each year and this amount could be withdrawn by the me to pay for the education of child.
We will use following formula to calculate the annual payments
P = r ( PV ) / [ 1 - ( 1+ r )^-n ]
where
PV = amount of investment = $120,000
r = rate of return = 8%
n = number of period = 4 years
P = 8% ( 120,000 ) / [ 1 - ( 1 + 0.08 )^-4 ]
P = 36,230.5
