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Amanda [17]
2 years ago
6

A $100 bond with 4% coupon rate matures in 25 years. It bears semiannual coupons and is purchased for $117.50 to yield i(2). A $

100 bond with 5% coupon rate also matures in 25 years. It also bears semiannual coupons, but is purchased for $135.00 to yield i(2). What is i(2)?
Business
1 answer:
sertanlavr [38]2 years ago
5 0

Answer:

4. At least 2.75%, but less than 3.25%

Explanation:

missing options:

  1. Less than 1.75%
  2. At least 1.75%, but less than 2.25%
  3. At least 2.25%, but less than 2.75%
  4. At least 2.75%, but less than 3.25%
  5. 3.25% or more

i⁽²⁾ = approximate YTM = {2 + [(100 - 117.50)/50]} / [(100 + 117.50)/2] = 1.65 / 108.75 = 1.517% x 2, annual rate = 3.03%

i⁽²⁾ = approximate YTM = {2.50 + [(100 - 135)/50]} / [(100 + 135)/2] = 1.80 / 117.50 = 1.532% x 2, annual rate = 3.06%

Since both YTMs are very similar, we can determine that i⁽²⁾ is approximately 3%, maybe a little less or a little more, since we are using the approximate yield to maturity formula.

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Consider the following​ situation, which involves two options. Determine which option is less expensive. Are there unstated fact
Sunny_sXe [5.5K]

Answer:

It will be better to keep the old car.\left[\begin{array}{cccc}$&$New&$Old&$Differential\\$purchase&-14000&&14000\\$Gasoline spending&-4292&-9479&-5187\\$repairs&&-7500&-7500\\$insurance&-4000&-2000&2000\\$Result&-22292&-18979&3313\\\end{array}\right]

Explanation:

gasoline spending:

old:

250 miles per week/ 24 miles per gallon= 10,41666666

then that x 52 weeks per year x 3.5 per gallon x 5 years

new:

250 / 53 =  4,716981

then this x 52 weeks x 3.5 per gallon x 5 years=

repairs:

1,500 x 5 years = 7,500

insurance:

800 x 5 = 4,000 new car insurance

400 x 5 = 2,000 old car insurance

6 0
2 years ago
Helena Fogarty, the CEO and founder of Mi Ola, states "You have to make decisions….Blowing it is waiting too long to have things
ollegr [7]

Answer:

The Answer is D: Nominal group technique

Explanation:

From the question, it is clear that the CEO of Mi Ola is encouraging everyone to bring up that idea they have in mind. She is encouraging everyone to make a decision as it is never wrong as long as you're moving. Bounded rationality talks about making rational decisions that will most likely satisfy personal needs. This does not seem to be the kind of statement made here. The statement is like a booster to everyone to come up with ideas, which bring us to the concept of nominal group technique. This technique encourages contributions from an entire team and encourages swift agreement on the relative significance of problems, issues, and solutions.

4 0
2 years ago
A toy manufacturer uses approximately 32,000 silicon chips annually. The chips are used at a steady rate during the 240 days a y
ryzh [129]

Answer:

a) 1,600

b) 20

C) every 18.25 days

d) 4,800 dollars

Explanation:

Q_{opt} = \sqrt{\frac{2DS}{H}}

<u>Where: </u>

D = annual demand = 32,000 units

S= setup cost = ordering cost = $120

H= Holding Cost = $3.00

Q_{opt} = \sqrt{\frac{2(32,000)(120)}{3}}

EOQ = 1600

orders per year:

32,000 / 1,600 = 20 order per year

days between orders:

365 days per year / 20 order per year = 18.25 days

inventory cost:

average inventory: 1,600 / 2 = 800 units of inventory

800 x $3 holding cost + 20 orders at $120 each

2,400 + 2,400 = 4,800

3 0
2 years ago
The development of a nationwide computerized job bank listing all job openings would most likely reduce:
MA_775_DIABLO [31]
<span>This would likely reduce the unemployment rate for many states, including the entire nation. Making this info available at one place, rather than across thousands of website, would make things easier for potential employees to find these opportunities.</span>
7 0
2 years ago
You are planning for retirement 33 years from now. You plan to invest $3,500 per year for the first 6 years, $8,800 per year for
lianna [129]

Answer:

Total FV= $3,433,859.29

Explanation:

<u>First, we will calculate the future value of each equal annual deposit. Then, the ending value in 33 years of investment as a whole.</u>

FV= {A*[(1+i)^n-1]}/i

A= annual deposit

FV1= {3,500*[(1.137^6) - 1]} / 0.137= $29,648.89

FV2= {8,800*[(1.137^11) - 1]} /0.137= $199,476.80

FV3= {14,400*[(1.137^16) - 1]} /0.137= $714,882.03

<u>Now, the total future value:</u>

FV= PV*(1+i)^n

FV1= 29,648.89*(1.137^27)= 949,600.61

FV2= 199,476.80*(1.137^17)= 1,769,376.65

FV3= 714,882.03

Total FV= $3,433,859.29

8 0
2 years ago
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