Answer: 10.2%
Explanation:
The formula to solve this question will be: Re =D1/P0(1 - float) + g
where,
D1 = $2.00
P0 = $40
Float = 4% = 4/100 = 0.04
g = 5% = 5/100 = 0.05
We will then solve Myers' cost of new external equity by slotting the values into the formula written. This will now be:
Re =D1/P0(1 - float) + g
= 2/40(1 - 0.04) + 0.05
= 2/(40 × 0.96) + 0.05
= 2/38.4 + 0.05
= 0.052 + 0.05
= 0.1020
= 10.2%
Myers' cost of new external equity will be 10.2%
Answer:
$9.79
Explanation:
The computation is shown below:
<u>Particulars WX KD FS
</u>
Selling price per unit (i) $335.03 $228.31 $199.06
Less:
Variable cost per unit (ii) $259.56 $173.38 $159.91
Contribution margin per unit $75.47 $54.93 $39.15
Divided by
Minutes on the constraint (iv) 6 4.30 4
Contribution margin per minute $12.58 $12.77 $9.79
Explanation:
Perfect competition - A perfectly competition firm is one that is marked by a huge number of seller / producers as well as a large number of buyers . These firms produce large amounts of homogeneovs products that are sold at a price decided in the market by market force .
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Answer:
In order to find the present value of the bond we have to calculate the present value of investment A and subtract is from 1529. We can find the present value of A by discounting all its cash flows.
As the first cash flow is received today and the last will be received 3 years form now there will be a total of 4 cash flows
1) 218.19 (Will not be discounted as we are receiving it today in the present)
2) 218.19/1.0987 (Discount by 1 year as cash will be received in 1 year)
3) 218.19/1.0987^2 (Discount by 2 years as cash will be received in 2 years)
4) 218.19/ 1.0987^3 (Discount by 3 years as cash will be received in 3 years)
= 218.19 + 198.58 + 180.74+ 164.51 = 762.02
PV of Bond = 1529-762.09= 766.91
Semi annual coupons mean 2 payments a year. Bond B matures in 23 years which means a total of 46 payments (23*2). N=46. A coupon rate of 6.4 percent means that the bond pays $64 (0.064*1000) each year. $64 divided by 2 is 32 which is the amount of each semi annual payment Arjen receives. Pv= 766.91 FV = 1000
In a financial calculator put
PV= -766.91
N= 46
FV=1000
PMT= 32
and compute I
I is 4.38 and we will multiply it by 2 because the payments are semi annual. So we will get an I of 8.76
YTM= 0.0876
Explanation:
