Answer:
Having invested $ 300 per month for the past 8 years, the total accumulated investment amount would be $ 28,800 (8 x 12 x 300). Now, having a total amount of $ 43,262, we find an increase of $ 14,462, which corresponds to the interest accumulated during said period. To know the percentage of the increase, we must perform a cross multiplication:
28,800 = 100
14,462 = X
(14,462 x 100) / 28,800 = X
1,446,200 / 28,800 = X
50.21 = X
As we can see, the investment had an increase of 50.21% during these 8 years. Now, the average increase in investment arises from the division of the total percentage of increase by the number of years. So, given that 50.21 / 8 = 6.27, the average annual return rate of this investment is 6.27%.
Answer and Explanation:
a. The current ratio is
We know that
Current ratio = Current Assets ÷ Current Liabilities
= $440,000 ÷ $200,000
= 2.2
Cash $160,000
Marketable Securities $75,000
Account receivable $65,000
Inventory $140,000
Current Assets $440,000
Account Payable $200,000
current liabilities $200,000
b
Quick ratio =( Current assets - inventory ) ÷ Current Liabilities
= ($440,000 - $140,000 ) ÷ $200,000
= 1.5
Answer:
The cost recorded for the equipment=$229,550
Explanation:
The total recorded cost of the automatic equipment has to include the purchase cost and other additional associated costs that come with the equipment. This can be expressed as;
T=P+A
where;
T=total cost
P=purchase cost/invoice cost
A=additional costs(electrical work cost+delivery cost+sales tax+repair cost)
In our case;
T=unknown
P=$190,000
A=(20,000+4,000+13,700+1,850)=$39,550
replacing;
T=190,000+39,550=229,550
The total cost=$229,550
The cost recorded for the equipment=$229,550
Answer:
The cost of equity using the DCF method: 4.39%.
The cost of equity using the SML method: 15.01%.
Explanation:
a. The cost of equity using the DCF method:
We have: Current stock price = Next year dividend payment / ( Cost of equity - Growth rate) <=> Cost of equity = Next year dividend payment/Current stock price + Growth rate = 0.3 x 1.04/80 + 4% = 4.39%.
b. The cost of equity using the SML method:
Cost of equity = Risk free rate + beta x ( Market return - risk free rate); in which Risk free rate is rate on T-bill.
=> Cost of equity = 6.3% + 1.3 x ( 13% -6.3%) = 15.01%.