Answer:
True
Explanation:
the discount rate used for a project should reflect the risk of the project so as to make accurate predictions. if the discount rate used for a project is the same as that of the firm and the risks of the project differs, the predictions made with this project would be inaccurate. the risk adjusted discount rate has to be calculated.
Answer:
b). 72.458 %
a). 24, 213
Explanation:
1). The second option i.e. 72.458% correctly measures the variance percentage brought in the dependent variable(regressed the quantity demanded) by manipulating the independent variable(price elasticity). The first option is wrong as it shows R multiple which is rather the coefficient. The third and the last options are incorrect as they display the intercept employed to determine the quantity and the key error of calculating the standard deviation.
2). The predicted quantity demanded would be 24,213 if the price is fixed at $7.00.
It can be calculated using the formula;
Quantity demanded = Intercept + (Adjusted R squared * Price coefficient)
∵ Quantity Demanded = 56,400.50 + (7 X -4,598.2)
= 24,213
Answer:
=$337.43
Explanation:
The value of each of the coins after 50 years is the future value after 50 years at their respective interest rate.
The formula for future value is FV = PV × (1+r)n
For the first coin at 5.2 percent,
Fv = 100 x ( 1 + 5.2/100 ) 50
Fv =100 x (1+ 0.052) 50
Fv = 100 x 12. 61208795
Fv = $1,261. 21
For the second coin at 5.7 percent,
Fv = 100 x (1 + 5.7 /100)50
Fv =100 x (1 + 0.057 )50
Fv = 100 x 15.98
Fv = 1, 598. 64
the difference in value will be
=$1598.64 - $1,261.21
=$337.43
Answer:
824.28
Explanation:
Market price of a bond is the total sum of discounted coupon cashflow and par value at maturity. This is a 4-year bond with semi-annual payment so there will be 8 coupon payment in total. Let formulate the bond price as below:
Bond price = [(Coupon rate/2) x Par]/(1 + Required return/2) + [(Coupon rate/2) x Par]/(1 + Required return/2)^2 + ... + [(Coupon rate/2) x Par + Par]/(1 + Required return/2)^8
Putting all the number together, we have
Bond price = [(4.5%) x 1000]/(1 + 7.5%) + [(4.5%) x 1000]/(1 + 7.5%)^2 + ... + [(4.5%) x 1000 + 1000]/(1 + 7.5%)^8
= 824.28
Answer:
The question is too short. Add more details in order to get answer.
Explanation: