To solve:
If we assume there are 30 days in the month then the policy was held by the original owner from November 1st – May 15th which is 195 days. Assuming there are 30 days in the month there are 360 days in the year and that is equal to 1,080 for the insurance policy. If we divide the price of the policy, $1,164 by the amount of days the policy will be held for 1,080 then the policy is worth $1.08 a day. Next, take the amount of days the original owner held the policy and multiply it by the amount per day the policy costs (195)($1.08) = $210.60 Then, we need to subtract $210.60 from the full cost of the policy ($1,164 - $210.60) = $953.40 The buyer should pay the seller $953.40 at closing.
Answer:
$200,000
Explanation:
Here, in the solution the tax effects are ignored as tax rate is not provided.
Since accrual basis is the acceptable basis, we have:
All the revenues and expenses are to be recognised in the period it belongs to, and not when the actual cash payment is received or made.
Total revenue earned in 2015 = $400,000
Total expense (Wages of employees) for 2015 = $200,000
Therefore, net income for 2015 = $400,000 - $200,000 = $200,000
Note: It is of no relevance that when actual cash was realised from debtors and when actual payment was made to employees.
Answer:
Objectivity
Explanation:
Objectivity as an element of ethical research requires a researcher to carry out the full research study or experimentation right from the design stage to the final analysis or interpretation to be free of any form of bias towards the outcome of the research study, findings or conclusion.
Hence, in this case, the element of ethical research that best describes these ideals is OBJECTIVITY.
Answer:
12.18%
Explanation:
Present value = $34,700
Future Value = $173,500
Time (n) = 14 years
Interest Rate = i
Future Value = Present Value * (1+i)^n
$173,500 = $34,700 * (1 + i)^14
(1 + i)^14 = $173,500/$34,700
(1 + i)^14 = 5
1 + i = 5^(1/14)
1 + i = 1.1218284
i = 1.1218284 - 1
i = 0.1218284
i = 12.18%
So, the annual interest rate she must earn is 12.18%.
When you are shopping for a loan, the ANNUAL PERCENTAGE RATE is the important rate to compare. This is because, comparing the annual percentage rate is the best way to accurately determine the loan that will cost you more in the long run.
