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kondaur [170]
3 years ago
11

Imagine you inherited $50,000, and you want to invest it to meet two financial goals: (a) to save for your wedding you plan to h

ave in two years, and (b) to save for your retirement a few decades from now. What types of investments would be best for each goal?
Business
1 answer:
AleksAgata [21]3 years ago
6 0

Answer:

<u>Solution and Explanation:</u>

<u>Evaluation for investment decisions </u>

  • Investing for Wedding
  • Investing for Retirement
  • CD – 24 months .
  • Energy sector mutual fund
  • General electric bond – 18 months
  • Johnson & Johnson stock
  • Money market shares
  • General electric bond – 2.5 years
  • Saving account
  • Dow ETF
  • Short term junk Bonds
  • Treasury Note – 60 months

CD – 24 months= Maturity period has met the criteria for short term goal and money used for their wedding

General electric bond – 18 months=Bonds are generally Long term or short term depends upon the maturity period for this bond has only 18 months maturity period

Money market shares = This instrument is readily converted into cash at any point in time

Saving account = No obligation of any maturity period saving account is personal account

Short term junk Bonds = Short term junk bonds are for a short period of time

Energy sector mutual fund = This sector mutual fund has long term maturity period and thereafter returns in the long term

Johnson & Johnson stock = It is considered as a dividend growth stock and investor invest for high growth on the market value of the share price

General electric bond – 2.5 years = This instrument has a long term maturity period

Dow ETF ETF is retained for capital gains in the near future period but their gestation period is high

Treasury Note – 60 months = Investment for 60 months which is not suited for short term goal of investor

 

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sales revenue. We are going to debit profit and loss too for cost of labor if need arises.

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3 years ago
You lend a friend ​$​, which your friend will repay in equal annual​ end-of-year payments of ​$​, with the first payment to be r
Vadim26 [7]

Answer: 18%

Explanation:

The payments that your friend will make are an annuity as they are constant. This means that the loan amount of $15,000 is the present value of the annuity.

To find the rate of return, use the factor tables.

Present value of annuity = Annuity * Present value interest factor of annuity, 14 years, ?%

15,000 = 3,000 * Present value interest factor of annuity, 14 years, ?%

Present value interest factor of annuity, 14 years, ?% = 15,000 / 3,000

Present value interest factor of annuity, 14 years, ?% = 5.0

Go to the present value of annuity factor table and find out what interest rate intersects with 14 periods such that the factor is 5.0.

That rate is 18%.

Rate of return is therefore 18%.

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2 years ago
Tom Noel holds the following portfolio: Stock Investment Beta A $150,000 1.40 B 50,000 0.80 C 100,000 1.00 D 75,000 1.20 Total $
exis [7]

Answer: -0.24

Explanation:

The portfolio beta is a weighted average of the betas of the individual stocks in it.

The portfolio beta before the replacement is;

= (1.4 * 150,000/375,000) + (0.8 * 50,000/375,000) + ( 1 * 100,000/375,000) + (75,000 * 75,000/375,000)

= 0.56 + 0.11 + 0.27 + 0.24

= 1.17

After the replacement, portfolio beta will be;

=  (0.75 * 150,000/375,000) + (0.8 * 50,000/375,000) + ( 1 * 100,000/375,000) + (75,000 * 75,000/375,000)

= 0.32 + 0.11 + 0.27 + 0.24

= 0.93

The change is therefore;

= 0.93 - 1.17

= -0.24

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2 years ago
Bond X is a premium bond making semiannual payments. The bond has a coupon rate of 7.5 percent, a YTM of 6 percent, and 13 years
bija089 [108]

Answer:

a. What are the prices of these bonds today?

price of bond X:

0.03 = {37.5 + [(1,000 - MV)/26]} /  [(1,000 + MV)/2]

0.03 x [(1,000 + MV)/2] = 37.5 + [(1,000 - MV)/26]

0.03 x (500 + 0.5MV) = 37.5 + 38.46 - 0.03846MV

15 + 0.015MV = 75.96 - 0.03846MV

0.05346MV = 60.96

MV = 60.96 / 0.05346 = $1,140.29

price of bond Y:

0.0375 = {30 + [(1,000 - MV)/26]} /  [(1,000 + MV)/2]

0.0375 x [(1,000 + MV)/2] = 30 + [(1,000 - MV)/26]

0.0375 x (500 + 0.5MV) = 30 + 38.46 - 0.03846MV

18.75 + 0.01875MV = 68.46 - 0.03846MV

0.05721MV = 49.71

MV = 49.71 / 0.05721 = $868.90

b. What do you expect the prices of these bonds to be in one year?

price of bond X:

0.03 = {37.5 + [(1,000 - MV)/24]} /  [(1,000 + MV)/2]

0.03 x [(1,000 + MV)/2] = 37.5 + [(1,000 - MV)/24]

0.03 x (500 + 0.5MV) = 37.5 + 41.67 - 0.04167MV

15 + 0.015MV = 79.17 - 0.04167MV

0.05667MV = 64.17/0.05667 = $1,132.29

price of bond Y:

0.0375 = {30 + [(1,000 - MV)/24]} /  [(1,000 + MV)/2]

0.0375 x [(1,000 + MV)/2] = 30 + [(1,000 - MV)/24]

0.0375 x (500 + 0.5MV) = 30 + 41.67 - 0.04167MV

18.75 + 0.01875MV = 71.67 - 0.04167MV

0.06042MV = 52.92

MV = 52.92 / 0.06042 = $875.87

c. What do you expect the prices of these bonds to be in three years?

price of bond X:

0.03 = {37.5 + [(1,000 - MV)/20]} /  [(1,000 + MV)/2]

0.03 x [(1,000 + MV)/2] = 37.5 + [(1,000 - MV)/20]

0.03 x (500 + 0.5MV) = 37.5 + 50 - 0.05MV

15 + 0.015MV = 87.5 - 0.05MV

0.065MV = 72.5

MV = 72.5 / 0.065 = $1,115.38

price of bond Y:

0.0375 = {30 + [(1,000 - MV)/20]} /  [(1,000 + MV)/2]

0.0375 x [(1,000 + MV)/2] = 30 + [(1,000 - MV)/20]

0.0375 x (500 + 0.5MV) = 30 + 50 - 0.05MV

18.75 + 0.01875MV = 80 - 0.05MV

0.06875MV = 61.25

MV = 61.251 / 0.06875 = $890.91

d. What do you expect the prices of these bonds to be in eight years?

price of bond X:

0.03 = {37.5 + [(1,000 - MV)/10]} /  [(1,000 + MV)/2]

0.03 x [(1,000 + MV)/2] = 37.5 + [(1,000 - MV)/10]

0.03 x (500 + 0.5MV) = 37.5 + 100 - 0.1MV

15 + 0.015MV = 137.5 - 0.1MV

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MV = 122.5 / 0.115 = $1,065.22

price of bond Y:

0.0375 = {30 + [(1,000 - MV)/10]} /  [(1,000 + MV)/2]

0.0375 x [(1,000 + MV)/2] = 30 + [(1,000 - MV)/10]

0.0375 x (500 + 0.5MV) = 30 + 100 - 0.1MV

18.75 + 0.01875MV = 130 - 0.1MV

0.11875V = 111.25

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