Solution:
Annual coupon payment of the bond is $80
At the beginning of the year, remaining maturity period is 2 years.
Price of the bond is equal to face value, i.e. the initial price of the bond is $1000.
New price of the bond = present value of the final coupon payment + present value of the maturity amount.
New price of the bond = 
where, r is the yield to maturity at the end of the year.
Substitute 0.06 for r in the above equation,
Therefore new price of the bond is = 
= 
= $ 1010.87
Calculating the rate of return of the bond as


= 0.09887
Therefore, the rate of return on the bond is 9.887%
≈ 10 %
Answer:
$570,000
Explanation:
Missing question: <em>"On December 31, 2022,50,000 SARs are exercised by executives. What amount of compensation expense should Korsak recognize for the year ended December 31, 2020"</em>
Amount of compensation expense = [(33-20)*120,000*3/4] - [(30-20)*120,000*2/4]
Amount of compensation expense = [13*120,000*3/4] - [10*120,000*2/4]
Amount of compensation expense = 1,170,000 - 600,000
Amount of compensation expense = $570,000
So. the amount of compensation expense that Korsak should recognize for the year ended December 31, 2020 is $570,000.
B. secrecy; communication