Answer:
Current yield is 10.3%
Explanation:
Coupon payment = 1000 x 7% = $70 annually
Number of periods = n = 20 years
Yield to maturity = 11% annually
Price of bond is the present value of future cash flows, to calculate Price of the bond use following formula
Price of the Bond = C x [ ( 1 - ( 1 + r )^-n ) / r ] + [ F / ( 1 + r )^n ]
Price of the Bond = $70 x [ ( 1 - ( 1 + 11% )^-20 ) / 11% ] + [ $1,000 / ( 1 + 11% )^20 ]
Price of the Bond = $557.43 + $124.03 = $681.46
Current yield is the ration of coupon payment to the price of the bond.
Current Yield = Coupon Payment / Price of Bond = $70 / 681.46 = 0.1027 = 10.3%
Frances must stand by his ethical standards and defer his plans to market the product.
Explanation:
Frances is stranded amidst classic case of an ethical dilemma. The ethical dilemma is an ethical perspective which puts a person in a state of to do or not. This is common and everyone undergoes through this phase for more than once in his/her lifetime.
The dilemma arises due to the substantiative profits that he can earn from marketing the product and his ethical concerns that the product is harmful for a section of the user. He needs to stick to his ethical standards and put the products to more rigorous tests and research. This would enable him to market his products in the future with some twitches and upholding his ethical concerns too.
Answer:
a. background check
Explanation:
thats what they do when they're looking into your history
Answer:A) one year
Explanation: The unbiased expectations theory, also known as the expectation theory aims to estimate how much the short term interest rates will amount to in future. This is based on long term interest rates. Forward rates are used to predict the value of interests in the future based on the values calculated today. A maturity of 1 year has the lowest interest rate because it is not given enough time to grow. Interest rates tend to grow better over a longer period of time. Therefore in terms of expectation theory the longer the maturity the better the chances of interest rate growth.
