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Montano1993 [528]
3 years ago
9

Lunar, Inc., plans to issue $900,000 of 10% bonds that will pay interest semiannually and mature in 5 years. Assume that the eff

ective interest rate is 12% per year compounded semiannually. Compute the selling price of the bonds. Use Tables 2 and 3 in Appendix A near the end of the book.
Business
1 answer:
ludmilkaskok [199]3 years ago
7 0

Answer:

Bond Price = $833759.2165 rounded off to $833759.22

Explanation:

To calculate the price of the bond today, we will use the formula for the price of the bond. We assume that the interest rate provided is stated in annual terms. As the bond is a semi annual bond, the coupon payment, number of periods and semi annual YTM will be,

Coupon Payment (C) = 900000 * 0.1 * 6/12  = $45000

Total periods (n) = 5 * 2 = 10  

r or YTM = 0.12 * 6/12 = 0.06 or 6%

The formula to calculate the price of the bonds today is attached.

Bond Price = 45000 * [( 1 - (1+0.06)^-10) / 0.06]  + 900000 / (1+0.06)^10

Bond Price = $833759.2165 rounded off to $833759.22

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Elizabeth Kennedy sells beauty supplies. Her annual demand for a particular skin sparkle is 17,000 units. The cost of placing an
elena-s [515]

Answer:

The minimum cost will be "$214085".

Explanation:

D = 1700 units \\\\S =  \$ 50 \\\\H=  20%\\

i) When quantity = 1-1500,  price = $ 12.50 , and holding price is $12.50 * 20 %= $2.50.

ii) When quantity = 1501 -10,000,  price = $ 12.45 , and holding price is $12.45 * 20 %= $2.49.

iii) When quantity = 10,0001- and more,  price = $ 12.40 , and holding price is $12.40 * 20 %= $2.48.

EOQ= \sqrt{\frac{2DS}{H}} \\\\EOQ1= \sqrt{\frac{2\times 17000\times 50}{2.50}} \\\\EOQ1=824.62 \ \ \ or \ \ \ 825\\

EOQ2= \sqrt{\frac{2\times 17000\times 50}{2.49}} \\\\EOQ1=826.2T \ \ \ or \ \ \ 826\\

EOQ3= \sqrt{\frac{2\times 17000\times 50}{2.48}} \\\\EOQ3=827.93 \ \ \ or \ \ \ 828\\

know we should calculate the total cost of EOQ1 and break ever points (1501 to 10,000)units

total \ cost = odering \ cost + holding \ cost + \ Annual \ product \ cost\\\\total_c  = \frac{D}{Q} \times S +  \frac{Q}{2} \times H + (p \times D) \\\\T_c  = \frac{17000}{825} \times 50+  \frac{825}{2} \times 2.50 + (12.50 \times 17000)\\\\T_c = 1030 .30 +1031.25+212500\\\\T_c =$ 214561.55\\\\

T_c  = \frac{17000}{1501} \times 50+  \frac{1501}{2} \times 2.49 + (12.45 \times 17000)\\\\T_c = 566.28 +1868.74+211650\\\\T_c =$ 214085.02 \ \ \ or \ \ \  $ 214085\\\\

T_c  = \frac{17000}{10001} \times 50+  \frac{10001}{2} \times 2.48 + (12.40 \times 17000)\\\\T_c = 84.99+ 12401.24+210800\\\\T_c =$ 223286.23 \\

The total cost is less then 15001. So, optimal order quantity is 1501, that's why cost is = $214085.

5 0
3 years ago
The following events occur for The Underwood Corporation during 2021 and 2022, its first two years of operations.
guajiro [1.7K]

Answer:

Net account receivable

2021 $8,085

2022 $5,335

Explanation:

Calculation for the net account receivable

2021 2022

Total account receivable 14,700 9,700

(33,200-18,500=14,700)

(48,200-38,500=9,700)

Less: Allowance for doubtful accounts (6,615) (4,365)

(45%*14,700=6,615)

(45%*9,700=4,365)

Net account receivable 8,085 5,335

(14,700-6,615=8,085)

(9,700-4,365=5,335)

Therefore Net account receivable will be :

2021 $8,085

2022 $5,335

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Sponsorship.

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Answer:

It may lead to groupthink.

It may affect the message's clarity.

Explanation:

Collaborative business message writing has to do with when a group of people creates a project or business message together rather than doing it individually.

Groupthink describes when a group sets asides their personal belief to get a consensus within a group and this can lead to bad decisions as members of the group can sidestep problems in order to fit into a group's decisions.

The clarity of the message can be affected because the different members of the group all have different ideas and would try to sacrifice some of their ideas for the group.

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If Jonah needs to use 4 portable fans for 3 months out of the year, and the electricity used in one fan costs 1 cent per hour and each fan is used for about 96 hours per month, the total electricity cost for the fans during one year is $11.52.
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