Answer:
Coupon= $30 per period.
20 period for semi annual coupon payment.
28.148% discount rate
Explanation:
1.) Coupon rate * face value of bond = coupon
semi annual rate =6%/2=3%
Coupon= 1000 *3%= $30 per period.
2.) t= number of periods = years of maturity * coupon payment semi-annual
t= 10 * 2 = 20 periods.
3. Discount rate formula =C+[(F-P)/t] / (F+P/2)
where C=coupon payment annual
F= face value of security
P=price of security= 1000 *8%=80
t= years of maturity.
so we have⇒ 60+[(1000-80)/10]/(1000+80)/2
=152/540
=28.148%
<h2>Answer</h2>
Buy on Credit
<h3>Explanation</h3>
When in a liquidity problem and items have to be bought, buying on credit seems to be the best option. Buying on credit allows immediate ownership of required items whereas the money can be paid later as per the credit policy and terms. This permits the consumer to take the advantage of item ownership with delayed payment hence double advantage.
I believe that the answer to the question provided above is <span>worldcom try to structure the transactions to get a “step-up” in the tax bases of mci’s assets because he doesn't have enough influence to do so.</span>
Hope my answer would be a great help for you. If you have more questions feel free to ask here at Brainly.
Answer:
$310,500
Explanation:
The first step is to calculste the increase in account payable
= ending amount-beginning balance
= $29,000-$11,500
= $17,500
Decrease in account receivable
= $21,000-$18,000
= $3,000
Therefore the cash flow can be calculated as follows
= $290,000 + $17,500 + $3000
= $310,500
Answer:
IRR = 13.05%
Explanation:
using an excel spreadsheet, the cash flows are:
year 0 = -$3,200,000
year 1 = $425,000
year 2 = $425,000 x 1.08 = $459,000
year 3 = $459,000 x 1.08 = $495,720
year 4 = $535,378
year 5 = $578,208
year 6 = $624,464
year 7 = $674,422
year 8 = $728,375
year 9 = $786,645
year 10 = $849,577
year 11 = ($849,577 x 1.08) - $480,000 = $917,543 - $480,000 = $437,543
IRR = 13.05%
The internal rate of return (IRR) is the discount rate at which a project's NPV (net present value) would equal $0.
