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bagirrra123 [75]
3 years ago
11

Suppose that you are the manager of a large retail store that is currently experiencing a shoplifting problem. Every hour, $25 w

orth of merchandise is being stolen from your store. Suppose that a security guard would completely eliminate the shoplifting in your store. The hourly market wage for a security guard is $33. If you were interested in maximizing your profits, should you hire a security guard?
Business
1 answer:
earnstyle [38]3 years ago
6 0

Answer:

We will not hire a security guard.

Explanation:

Data provided

Merchandise stolen cost of every hour = $25

Hourly market wage for a security guard = $33

According to the given situation, The hourly loss is $25, and the hourly cost is $33, even if the shopkeeper keeps a security guard, then the cost per hour is $33, so the store loss increases by $33 - $25 = $8, so we will not hire the security guard to maximize the profit.

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Called the clients and cancelled jobs

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However after sometime the non-compete clause is no longer binding.

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List one method for accepting a job offer and one method for rejecting a job offer.
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Acel Co. uses the allowance method to account for bad debts. In January, Acel determined that it could not collect $400 from CTR
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3 0
2 years ago
A liquid company produces hand sanitizer which has demand of 300,000 units per year.
jarptica [38.1K]

Answer:

EOQ =   =  15,491.93 units

Optimal order interval   18.8 days   (19.36  orders in year)

Total cost = $150,774.60

Explanation:

<em>The Economic Order Quantity (EOQ) is the order size that minimizes the balance of ordering cost and holding cost. At the EOQ, the carrying cost is equal to the holding cost.</em>

It is computed using he formulae below

EOQ = √ (2× Co× D)/Ch

<em>Co- ordering cost per order- 20, </em>

<em>Ch -Holding cost per unit per annum- 10%× $0.5=  0.05</em>

<em>Annual demand: D- 300,000</em>

EOQ = √(2× 20 * 2,580)/(10%× 0.5)

       =  15,491.93 units

Assuming 365 days, the optimal order interval in dates

Number of orders per year

= annual demand/EOQ

= 300,000/ 15,491.93

= 19.36 times

<u><em>in days:</em></u>

= EOQ/300,000 × 365 days

=   (15,491.93/ 300,000) × 365 days

= 18.8 days

Total annual cost =

<em>Total cost Purchase cost + Carrying cost + ordering cost </em>

                                                                                 $

Purchase cost = $0.5 × 300,000 =              150,000

Carrying cost = (15,491.93/2) * 10%*0.5 =       387.29

Ordering cost = (300,000/15,491.93 ) × 20 = <u>387.29</u>

Total cost                                                      1<u>50,774.60</u><u> </u>

       

5 0
3 years ago
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