Answer:
A. 200 units per order
Explanation:
To solve this you have to use the <em>economic order quantity</em> formula:
Where:
Demand = 4,000
S= supply cost = ordering cost = 20
H= holding cost = 4
Economic Order Quantity = 200
<em><u>How to Remember:</u></em>
Demand per year and order cost goes in the dividend.
Holding cost goes in the divisor.
Answer:
It is more convenient to sell the units unfinished by $500.
Explanation:
Giving the following information:
Units= 1,000
Unfinished:
Selling price= $4.00 per unit.
Complete:
Incremental costs= $1.00 per unit for direct materials, $2.00 per unit for direct labor, and $1.50 per unit for overhead
Selling price= $8.00 each.
We need to calculate the gross profit of each option and choose the more convenient:
Unfinished:
Gross profit= 1,000*4= $4,000
Complete:
Gross profit= 1,000*(8 - 4.5)= $3,500
It is more convenient to sell the units unfinished by $500.
Answer:
Geoff's target service level is 0.76
Explanation:
Doing so would expand his expense from $0.99 to $1.59 and could very well give him the sustenance he expected to endure the second 50% of his day at the workplace. Obviously, in the event that he completed his cheeseburger and the typical measure of fries, he would essentially discard the additional ones. In any case, on the off chance that he neglected to supersize his request, he would need to take a confection break mid-evening and they weren't actually offering them away in the reprieve room candy machines. He would probably require two pieces of candy, which sold for $0.95 each.
Answer:
The correct answer is $7,056.46
Explanation:
Giving the following information:
You want to save sufficient funds to generate an annual cash flow of $55,000 a year for 25 years as retirement income. How much do you need to save each year if you can earn 7.5 percent on your savings?
Final value= 55,000*25= 1,375,000
FV= {A*[(1+i)^n-1]}/i
A= annual deposit
Isolating A:
A= (FV*i)/{[(1+i)^n]-1}
A= (1,375,000*0.075)/[(1.075^38)-1]= $7,056.46
Answer: The statement "A. The units in beginning inventory plus the units transferred out during the month should equal the units in the ending inventory plus the units transferred in during the month." is <u>FALSE.</u>
Explanation: The units in beginning inventory plus the units<u> </u><u>transferred in</u> during the month <u>MUST be equal</u> the units in the ending inventory plus the units <u>transferred out during</u> the month.
