There is a vital sentence that is missing in the problem. Had it been present, the amount computed would not be the same.
Given:
28 years in service.
66 years old and has contributed 42,000 in her employer's qualified pension fund.
3,000 per month for the remainder of her life.
a) Retires June 2015 and collects six annuity payment.
3,000 x 6 months = 18,000 Gross income.
b) 3,000 x 12 months = 36,000
c) Income from annuity payments: 3,000 x 8 months = 24,000
Loss deductions: 3,000 x 4 months = 12,000
Cost Principle,
<span>requires that assets be recorded at the cash amount (or its equivalent) at the time that an asset is acquired.</span>
Answer:
The correct answer is (C) $401,302
Explanation:
To get how much the contest winner actually won, we have to calculate the amount receive at the end of each year discounted at this moment. Then, we added all the payments.
For example, the first payment in $200,000 at this moment, so we add $200,000.
At the end of the first year we receive $30,000, and the rate of discount is 8%
The formula of discount is P=A/ (1+r)ⁿ
A=Final amount
P= Principal
r= interest rate
n= time
Year 1 = A/ (1+r)ⁿ
=$30,000/1,08¹= 27777,77
Year 2 =$30,000/1,08²= 25720,16
Year 3=23814,96
Year 4=22050,89
Year 5=20417,49
Year 6=18905,08
Year 7=17504,71
Year 8=16208,06
Year 9=15007,46
Year 10=13895,80
Total 401302,44
<span>To find all mentions of your competitor's branded hashtag within a given radius of a store you've opened up in a new city, you should set up a geo-search stream. When you set up the geo-search stream, have it filter the hashtag and the desired radios around the stores you wish to track. Tracking this will allow the company to have more insights on their competitors. </span>
Answer:
The firm should pay $46907.57 for the given project.
Explanation:
Given information:
Return = $15000 annually
Time = 5 years
Opportunity cost = 18%
The formula for payment is

where, R is return, OC is opportunity cost, t is time in years.
Substitute R=15000, t=5 and OC=0.18 in the above formula.



Therefore the firm should pay $46907.57 for the given project.