The answer is D. <span>. most companies recognize the need for organizational leaders to get feedback from their employees
For most companies, the upper management level employee rarely took any form of advice/feedback from lower level employees.
This is really dangerous for the well-being of the company because not only it cause resentment among them, it also make the company miss the chance to detect the fatal flaw that may exist in their operation</span>
Answer: my reaction would probably not be good
Explanation:
Answer:
Annual Savings will be ;
Ordering Cost = $2,993.88
Holding Cost = $661.78
Explanation:
First Calculate the Economic Order Quantity (EOQ)
EOQ = √ 2 × Annual Demand × Ordering Cost per Order / Holding Cost per unit
= √ ((2 × 783× 12 × $31) / ($11 × 32%))
= 407
Note : Currently the firm orders at 783 crates per month
Savings in Ordering Cost will be :
Savings = Ordering Cost at Current Quantity - Ordering Cost at EOQ
= (Total Demand / Current Quantity × Ordering Costs) - (Total Demand / Current Quantity × Ordering Costs)
= (9396/783 × $31) - (9396/407 × $31)
= $2,993.88
Savings in Holding Cost will be :
Savings = (Current Quantity - Economic Order Quantity) / 2 × Holding Cost per unit
= (783 - 407) / 2 × ($11 × 32%)
= $661.78
<span>For a producer surplus of $180 coming from sales of 12 units, this would be the result from (180 / 12), or $15 per purse. Taking the cost she has to pay for each unit, $35, and adding the $15 surplus to each, this leads to a sale price of (35 + 15), or $50 per purse.</span>
Answer:
Purchases= $26,550
Explanation:
Giving the following information:
Production:
January= 2,900 units
February= 3,600 units
Norton budgets $20 per unit for direct materials.
Beginning inventory raw materials= $38,650.
Desired ending inventory direct materials= 10% of the next month's direct materials needed for production.
To calculate the purchases of direct material, we need to use the following formula:
Purchases= production + desired ending inventory - beginning inventory
Purchases= 2,900*20 + (3,600*0.1)*20 - 38,650
Purchases= $26,550