Answer:
(a)70 years
(b)23.33 years
(c)8.75 years
Explanation:
According to the Rule of 70, for a given interest rate x, funds double in 
years.
(a)For a savings account earning 1% interest per year,
The number of years it will take the fund to double= 
=70 years
(b)For a U.S. Treasury bond mutual fund earning 3% interest per year.
The number of years it will take the fund to double= 
=23.33 years
(c)For a stock market mutual fund earning 8% interest per year.
The number of years it will take the fund to double= 
=8.75 years
If a family spends $56,000 a year for living expenses. If prices increase 5 percent a year for the next four years, the amount that the family need for their annual living expenses after four years is $68,068.35.
<h3>
Annual living expenses</h3>
Using this formula
Amount=Amount spent× (1+ rate)^ Number of years
Let plug in the formula
Amount=$56,000× (1+0.05)^4
Amount=$56,000× (1.05)^4
Amount=$68,068.35
Therefore If a family spends $56,000 a year for living expenses. If prices increase 5 percent a year for the next four years, the amount that the family need for their annual living expenses after four years is $68,068.35.
Learn more about Annual living expenses here:brainly.com/question/26383826
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Answer:
return on investment
Explanation:
At the time of calculating the markup that used for the formula of cost plus pricing many companies would base the markup on the target return on investment as the return on investment considered the net operating income as it takes after considering all the other type of cost
Therefore as per the given situation the first option is correct
Slow down the productivity of the workplace
Answer:
The correct answer is B. can use different depreciation methods for tax and financial reporting purposes.
Explanation:
Corporations are allowed to use various depreciation methods (in a straight line, double decreasing balance and the sum of the digits of the years). For fiscal purposes, using the MACRS recovery periods, the assets of the first four classes of property are depreciated using the double declining balance method.
