Answer:
The amount of the projected benefit obligation at December 31 was $ 38.34 million
Explanation:
According to the given data, we have the following:
Beginning PBO= $29.4 million
Service cost= $9.4 million
The actuary's discount rate was 10%, hence Interest cost (10% x $29.4 million)= $2.94 million
Also, there is a Loss (gain) on PBO=$0
, and pension benefits paid by the trustee were $3.4 million.
Therefore, to calculate the amount of the projected benefit obligation at December 31 we would have to use the following formula:
Ending PBO=Beginning PBO+Service cost+Interest cost-pension benefits
=$29.4 million+$9.4 million+$2.94-$3.4 million
=$38.34 million
Answer:
$47.747.44
Explanation:
After 14 years, the salary will be equivalent to the future value of $28,500 at 3.5% compound interest.
The formula for calculating compound interest is as follows.
FV = PV × (1+r)n
where FV = Future Value
PV = Present Value... 28,500
r = annual interest rate.... 3.5%
n = number of periods...15
Fv = $28,500 x ( 1+ 3.5/100)15
Fv = $28,500 x ( 1+0.035)15
Fv =$28,500 x 1. 67534883
Fv =$47.747.44
Answer:
Microsoft is the answer of it
Answer:
To demonstrate the usage of company products and train employees.
Explanation:
The main purpose of the presentations that Keith is providing to the employees of the software company is to impart complete knowledge of the products to the employees. It is of utmost importance that each employee has complete understanding of the products and services provided by the company and know how to use them.
If any employee fails to understand the usage of the product, he will automatically fail to bring progress to the company as a whole.
Answer:
Results are below.
Explanation:
Giving the following information:
Cupon rate= 0.0544/2= 0.0272
YTM= 0.0491/2= 0.02455
The par value is $1,000
<u>We weren't provided with the number of years of the bond. I imagine for 9 years.</u>
<u>To calculate the bond price, we need to use the following formula:</u>
Bond Price= cupon*{[1 - (1+i)^-n] / i} + [face value/(1+i)^n]
Bond Price= 27.2*{[1 - (1.02455^-18)] /0.02455} + [1,000*(1.02455^18)]
Bond Price= 391.93 + 646.25
Bond Price= $1,038.18
