Answer:
Yield to Call = 8.66%
Explanation:
The computation of the yield to call is shown below:
First determine Current Price of Bond,
PV = [FV = 1,000, PMT = 30, N = 40, I = 0.075 ÷2]
PV = $845.87
Callable Price = $1,050
Now
Calculating Yield to Call,
I = [PV = -845.87, FV = 1,050, N = 20, PMT = 30]
I = 8.66%
Yield to Call = 8.66%
Answer: Marginal cost under demand and supply theory. Answer is 80
Explanation: QD 100-4P, Marginal Cost =S4,QS =6P -20. So
the calculation goes thus = QS=6p-20
Inputing Marginal value of 4 equates 100-4(4)
100-16 = 84
QS=6(4)-4
24-20=4
profit maximisation =QD-QS
84-4=80
Answer and Explanation:
The computation is shown below;
Given that,
Principal = P = $2000
As we know that
Future value (FV) = P × (1 + R)^n
here,
R = Rate of interest,
N = no of years
Now
A) N = 5, R = 5% = 0.05
FV = $2,000 × (1.05)^5
= $2,553
The Interest earned is
= $2,553 - $2,000
= $553
B) N = 10, R = 5% = 0.05
FV = $2,000 × (1.05)^10
= $3,258
The Interest earned is
= $3,258 - $2,000
= $1,258
C) N = 5, R = 10% = 0.10
FV = $2,000 × (1.10)^5
= $3,221
D) Option A
As in the part B the time period is 10 years as compared with the part A i.e. 5 years having the interest rate same
Also the cumulative interest would be greather than double as compared with part A
Callable Certificate of Deposit is a type of savings account that a financial institution can terminate.