Answer:
November 2011
Explanation:
Based on the information given if the company purchased 20 sofas in the month of November 2011 in which the company paid the amount of $3,000 for an advert that ran in the local newspaper in the same month of November 2011 which simply means that the month in which the advertising costs should be expensed is the month of NOVEMBER 2011 which is the month the company paid the amount of $3,000 for advertising in the local newspaper.
Answer:
1. $51,000
2.$11,000 Gain
Explanation:
(1) Calculation to determine At what amount will Calaveras value the pickup trucks
Using this formula
Trucks value =Fair value + Cash paid
Let plug in the formula
Trucks value=$45,000+$6,000
Trucks value=$51,000
Therefore Calaveras value the pickup trucks at $51,000
(2) Calculation to determine How much gain or loss will the company recognize on the exchange
Using this formula
Gain or loss on exchange =Fair value - Book value
Let plug in the formula
Gain or loss on exchange=$45,000-$34,000
Gain or loss on exchange=$11,000 Gain
Therefore the company will $11,000 GAIN recognize on the exchange
There are actually two makers, and they both agreed to a one dollar salary a year.
Answer:
<em>B) contradicts the argument and finds that firms that successfully pursue cost leadership and product differentiation simultaneously can often expect to gain a sustained competitive advantage.</em>
Answer:
3,000 $100 bills equivalent to $300,000
Explanation:
The economic order quantity (EOQ) is the optimum quantity of a good to be purchased or required at a time in order to minimize ordering and carrying costs in inventory.
EOQ = the square root of [(2 times the annual demand in units times the incremental cost to process an order) divided by (the incremental annual cost to carry one unit in inventory)]
- annual demand in units = 12,500 x 12 = 150,000
- incremental costs to process an order = $300
- incremental annual cost to carry one unit in inventory = 10% x 100 = $10
EOQ = √[(2 x 150,000 x $300) / $10] = √($90,000,000 / $10) = √9,000,000 = 3,000 bills