Answer:
Chris paid $109.68 for his bond. Since he paid a premium for the bond, the YTM is lower than the coupon rate.
Explanation:
yield of Cheryl's bond is 6% since she purchased it at par and the bond's coupon is 6%
if Chris's bond yields 80% of Cheryl's, it will yield 6% x 0.8 = 4.8%
we can use the approximate yield to maturity formula to find the market price of Chris's bond:
2.4%(semiannual) = {3 + [(100 - MV)/20]} / [(100 + MV)/2]
0.024 x [(100 + MV)/2] = 3 + [(100 - MV)/20]
0.024 x (50 + 0.5MV) = 3 + 5 - 0.05MV
1.2 + 0.012MV = 8 - 0.05MV
0.062MV = 6.8
MV = 6.8 / 0.062 = 109.68
Answer:
$338,712
Explanation:
we must first calculate the monthly payment using the present value of an annuity formula:
present value = monthly payment x annuity factor
present value = $340,000
PV annuity factor, 0.529167%, 420 periods = 168.38268
monthly payment = $340,000 / 168.38268 = $2,019.21
Since the monthly payment was actually higher than $1,800, the balloon payment will be almost $340,000
I prepared an amortization schedule using an excel spreadsheet. During the first years, the principal is only decreasing by $1 each month
Answer:
c. half of the order quantity
Explanation:
Based on the constant demand assumption in the economic order quantity (EOQ) model, the average cycle inventory is <u>half of the order quantity</u>
Economic order quantity is a quantity which minimizes the ordering cost and holding cost
Q = EOQ = 
where D = Demand unit, S = Order cost and H = Holding cost
- Ordering cost and the Holding at EOQ will be same
- Average inventory = Q/2
- Average inventory is the half of the order quantity.
If peanuts cost .25 per bag, you would divide $10 by .25 to determine how many bags you are able to buy.
Answer:
$200,000
Explanation:
Interest calculation is based on the Principle amount of $2,500,000 borrowed .
