Answer:
at maturity I will receive 1,155.6
the real return is 7%
the nominal will be 15.56%
Explanation:
As it is indexed it will paid a real rate of 7% adjusted for 8% inflation
1,000 x 1.07 x 1.08 = 1,155.6 received at maturity
no know the nominal rate we do:
nominal = 0.1556 = 15.56%
Answer:
It would decrease by $7,504.
Explanation:
The current ratio determines liquidity of a company. The current ratio is calculated by dividing total current assets from total current liabilities. The change in inventory will affect the current ratio of the company. In the consolidated financial statements the value of inventory is decreased due to exchange rate fluctuations. The change in value of inventory will affect the amount reported in the balance sheet of the parent and will ultimately result in reduction of current ratio.
Answer:
207,000
Explanation:
Data provided
Sold units = 218,000
Ending inventory = 13,000
Opening units = 24,000
The computation of units during September is shown below:-
Number of units manufactured during the year = Sold units + Ending inventory - Opening units
= 218,000 + 13,000 - 24,000
= 231,000 - 24,000
= 207,000
Therefore for computing the number of units manufactured during the year we simply applied the above formula.
The number of parts used for the wheels is,
(300,000 wheels) x (2 parts/wheel) = 600,000
For the seats,
(600,000 seats) x (3 parts/seat) = 1,800,00
From the calculation above, the ratio of wheels to total number of parts is 0.25 which means that the overhead allocated for the wheels should be equal to $165,000. The rest of the money should be for Sam, totaling to $495,000.
Answer:
(A)Fv= $864.2
(B) Fv= $1302.05
(C) Fv= $2003.4
(D) Fv= $96817.21
Explanation:
Giving the following information:
Initial investment= $550
We will use the final value formula:
FV=Present value*(1+i)^n
(A) 9% compounded annually for 5 years.
Fv= 550*(1.09)^5=$864.2
(B) 9% compounded semiannually for 5 years.
Fv= 550*(1.09)^10= $1302.05
(C) 9% compounded quarterly for 5 years.
Fv= 550*(1.09)^15= $2003.4
(D) 9% compounded monthly for 5 years.
Fv= 550*(1.09)^60=$96817.21
