Answer:
The effective purchasing purchasing power of the initial loan of $6,200,000 when the firm repays is $3,444,444
If the original purchasing power of the $6,200,000 is to be maintained the firm must repay $ 11,160,000
Explanation:
In computing the figures above, I adhered strictly to the hints given in the question the purchasing of the original should be calculated by dividing the original amount by 1 plus cumulative inflation rate of 80% and that the amount should be multiplied by 1 plus cumulative inflation rate to arrive the amount needed as repayment to maintain the purchasing of the initial loan amount.
Find attached for detailed computations
Answer:
The price will the state bonds sell would be $951.46
Explanation:
In order to calculate the price will the state bonds sell we would have to make the following calculation:
price will the state bonds sell=price to be converted/(1+interest rate)∧n
According to given data we have the following:
price to be converted=can be converted to $1,000 at maturity date of five year from purchase
interest rate=1%
n=5
Therefore, price will the state bonds sell=$1,000/(1+1%)^5
price will the state bonds sell=$951.46
The price will the state bonds sell would be $951.46
Answer:
a. Transfer or receivables with recourse should be recorded as a sale only when the following conditions are met:
- The future economic benefits of the receivables have been surrendered by the transferor.
- The transferor's obligation under the recourse provision can be reasonably estimated.
- The transfer can require the transfer to repurchase the receivables.
b. attached as a dcoument of excel.
Explanation:
Entry journal corporation for beyonce Corporation in document attached.
I think she did because she know the prize is $500.00.
Answer:
C. 2.253
Explanation:
The time between orders in WEEKS in a 52 week year can be calculated as follows
DATA
Annual Demand (D) = 1800 rolls
Cost per roll = $900
Annual holding cost (Ch) = 15% of $900 = $135
Ordering cost (Co) =$225
Solution
EOQ = 
EOQ = 
EOQ = 78 rolls
Number of orders = 1800/78
Number of orders = 23.077
The time between orders = 52/23.077
The time between orders = 2.253
