Answer:
a. The answer is:762 bottlé.
b. The answer is: 487 bottles.
Explanation:
a. The economic order quantity is calculated as: 
= 
= 762 units because: D = annual demand = Weekly demand x week opening per year = 134 x 52 = 6968; S = Cost per order = 25; H = Holding cost per unit = 15% x purchase price = 15% x 4 = 0.6
b. Inventory level to place order:
With the inventory system providing a 95 percent service probability, z level is 1.64 (using the NORM.S.INV function in excel).
So Inventory level to place order = 134 * 3 + 1.64 * 30 * 3^0.5= 487 bottles.
Answer:
The principal repaid in the second year will be $33,296.
Explanation:
Out of each 37,341.79 payment a part of it will be principal repayment and a part of it will be interest payment. When the first 100,000 is paid (0.059*100,000)=5,900 is interest and (37,341-5,900)= 31,441 is principal repayment which means, that in the second year the principal remaining is (100,000-31,441)=68,559. So the interest payment in the second year will be (0.059*68,559)=4,045 and the principal repaid will be (37,341-4,045)=33,296.
Answer:
Encourage Open Communication. ...
Offer Mental and Physical Health Benefits. ...
Bring in Meditation Classes. ...
Offer Paid Time Off. ...
Encourage Employees to Take Breaks. ...
Take the Team Out on Company Offsites. ...
Bring Some Diversions into the Office. ...
Consider Flexible
Answer:
A) $60.00
Explanation:
to calculate the value of Sultan's stocks, we need to use the growing perpetuity formula:
stock price = dividend / (required return rate - growth rate)
- dividend = ($6,000,000 x 60%) / 1.2 million shares = $3,600,000 / 1.2 million shares = $3 per share
- required return rate = 10%
- growth rate = 5%
stock price = $3 / (10% - 5%) = $3 / 5% = $60 per share
Answer:
26 packages
Explanation:
Given that:
The demand D = 186 packages in a week
Standard deviation = 13packages
The lead time L = 1.5 weeks
Order quantity Q = 750 packages
The Confidence service Level = 0.95
At the service level (SL) if we find the P(Z) of the SL using Excel, we have:
P(Z) = NORMSINV(0.95)
P(Z) = 1.64
Thus;
the safety stock = Z × SD√L
= 1.64 \times 13 (1.224745)
= 1.64\times15.92
= 26.11156
≅ 26 packages
