Answer:
It will take 27.56 years to gain $196,000.
Explanation:
Giving the following information:
Future value (FV)= $196,000
Present value (PV)= $46,000
Interest rate= 5.4% = 0.054
<u>To calculate the time required to reach the objective, we need to use the following formula:</u>
n= ln(FV/PV) / ln(1+i)
n= ln(196,000/46,000) / ln(1.054)
n= 27.56
It will take 27.56 years to gain $196,000.
Answer:
$28
Explanation:
The computation of the total value that would be created in the exchange is shown below;
The Deltra surplus is
= Purchase value - agreed price
= $60 - $36
= $24
And, the Deirdre surplus is
= Agreed price - willing to sell
= $36 - $32
= $4
Now the total value created is
= Deltra surplus + Deirdre surplus
= $24 + $4
= $28
Answer:
The market price of this bond is: $1,069.8.
Explanation:
To calculate the market price of the bond, we have to use the following formula:
Bond Price= C*((1-(1+r)^-n)/r)+(F/(1+r)^n)
C= periodic coupon payments: $1,000*7%= $70
F= Face value: $1,000
r= Yield to maturity: 5.85%
n= No. of periods until maturity: 8 years
Bond Price= 70*((1-(1+0.0585)^-8)/0.0585)+(1,000/(1+0.0585)^8)
Bond Price= 70*((1-0.635)/0.0585)+(1,000/1.58)
Bond Price= 70*6.24+633
Bond Price= 436.8+633
Bond Price= 1,069.8
