$504000 is the actual return
<u>Explanation:</u>
particulars calculation Amount
Service cost 700000
Interest cost 
480000
Less: Expected return 
576000
Prior service cost 48000
Net loss 30000
Pension expense 682000
Therefore, the pension expense is $682000
<u>The computation is as follows for the calculation of return (in $000’s)
</u>
<u>Plan assets
</u>
Beginning = $5760
Actual return = ?
Cash contributions = 696
Less: Retireee benefits = (624)
Ending balance = $6336
Thus after solving this, we get the actual return that is equal to = $504,000
Answer:
Microsoft will choses High price and you will choose to enter the market .
Explanation:
The Nash equilibrium
<u> You </u>
<u> enter Don't enter</u>
Microsoft high price ( $30 , $10 ) ( $60 , $0 )
Microsoft low price ( $20, -$5 ) ( $50, $0 )
From the Nash equilibrium the best time for you to enter the market is when Microsoft Charges a high price
While the best time for Microsoft is when it charges a high price and you do not enter the market
But considering Simultaneous Move game : Microsoft will choses High price and you will choose to enter the market .
Answer:
The correct answer is c. is equal to 1.
Explanation:
Answer:
$137,200; $103,600
Explanation:
In 2015:
Free cash flow:
= Net cash flow from operating activity - Capital expenditure
= $294,000 - (70% × $224,000)
= $294,000 - $156,800
= $137,200
In 2016:
Free cash flow:
= Net cash flow from operating activity - Capital expenditure
= $280,000 - (70% × $252,000)
= $280,000 - $176,400
= $103,600
Answer:
It will be sold at $1,186.71
Explanation:
We will calculate the present value of the cuopon payment and the maturity at the new market rate of 7%
<u>The coupon payment will be calcualte as the PV of ordinary annuity</u>
C $50 (1,000 x 10%/2 as there are 2 payment per year)
time 16 (8 years x 2 payment per year)
rate 0.035 (7% rate / 2 payment per year)
PV $604.7058
<u>The maturity will be calculate as the PV of a lump sum</u>
Maturity 1,000.00
time 8 years
rate 0.07
PV 582.01
<u>The market price will be the sum of both:</u>
PV cuopon $604.7058
PV maturity $582.0091
Total $1,186.7149
