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Arte-miy333 [17]
3 years ago
10

Assume you short sell 100 shares of IBM common stock at $125 per share. If the initial margin is 70%, what is the amount that yo

u put in as cash buffer?a) $3750b) $12500c) $5000d) $8750
Business
1 answer:
zhuklara [117]3 years ago
3 0

Answer: d) $8750

Explanation:

The Cash buffer is also the margin of the total value of the stock.

= Initial margin * Investment value

= 70% * (125 * 100)

= 70% * 12,500

= $8,750

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You're considering a project with an initial cost of $6400, what is the payback period for this project if the cash inflows are
Alinara [238K]
Cost : 6400

900 + 1,350 = 2,250

2,250 + 500 = 2,750

2,750 + 1,350 = 4,100

4,100 + 2,800 = 6900

So there’s more than 6,400 dollars
7 0
3 years ago
Alex Karev has taken out a ​$ loan with an annual rate of percent compounded monthly to pay off hospital bills from his wife​ Iz
Tom [10]

Answer:

the question is incomplete, so I looked for a similar one:

<em>Alex Karev has taken out a ​$180,000 loan with an annual rate of 11% compounded monthly to pay off hospital bills from his wife​ Izzy's illness. If the most Alex can afford to pay is ​$3,500 per​ month, how long will it take to pay off the​ loan? How long will it take for him to pay off the loan if he can pay $4,000 per​ month?</em>

PVIFA = $180,000 / $3,500 = 51.42857

PVIFA = [1 - 1/(1 + i)ⁿ ] / i = [1 - 1/(1 + 0.11/12)ⁿ] / 0.11/12

51.42857 x 0.11/12 = 1 - 1/(1 + 0.11/12)ⁿ

0.47143 = 1 - 1/(1 + 0.11/12)ⁿ

1/(1 + 0.11/12)ⁿ = 1 - 0.47143 = 0.52857

1 / 0.52857 = (1 + 0.11/12)ⁿ

1.89189 = 1.009167ⁿ

n = log 1.89189 / log 1.009167 = 0.2769 / 0.003963 = 69.87

n = 69.87 months

PVIFA = $180,000 / $4,000 = 45

PVIFA = [1 - 1/(1 + i)ⁿ ] / i = [1 - 1/(1 + 0.11/12)ⁿ] / 0.11/12

45 x 0.11/12 = 1 - 1/(1 + 0.11/12)ⁿ

0.4125 = 1 - 1/(1 + 0.11/12)ⁿ

1/(1 + 0.11/12)ⁿ = 1 - 0.4125 = 0.5875

1 / 0.5875 = (1 + 0.11/12)ⁿ

1.70213 = 1.009167ⁿ

n = log 1.70213 / log 1.009167 = 0.23099 / 0.003963 = 58.29

n = 58.29 months

4 0
3 years ago
Audreys free-throw percentage so far this season is .875. If she makes only 13 of her next 20 free throws, her percentage will d
otez555 [7]

Answer:

245 free throws

Explanation:

x will be number of times Audreys makes a shot, and let y be total number of the shots.

x/y = .875

(x+13)/(y+20) = .860

Let solve for x in equation 1

x = .875y

We will plug the for x in the equation 2

(.875y+13)/(y+20)

= .860

.875y + 13

= .860y + 17.2

.015y = 4.2

y = 280

Audreys has taken 280 shots.

We will Plug that back into the equation 1 in order to find out how many Audreys made.

x/280 = .875

x = 245

Hence :

Audreys made 245 free throws

6 0
4 years ago
Knightmare, Inc., will pay a dividend of $6.15, $9.05, and $12.25 per share for each of the next three years, respectively. The
iVinArrow [24]

Answer:

The current stock price is $21.54

Explanation:

The current price of the share of Knightmare Inc is the present value of all future cash flows receivable from owning stake in the company.

The future cash flows in this sense are the dividends payable by the company in years 1,2 and 3 which are $6.15,$9.05 and $12.25 per share respectively.

The discount factor in this case is given as 1/(1+r)^N where  r is the required rate of return of 11.7% and the relevant year of dividend receipt,hence the share price is computed thus:

Year   cash flow discount factor               PV

1            $6.15      1/(1+11.7%)^1=0.89525   $5.5

2             $9.05  1/(1+11.7%)^2=0.80148      $7,25

3            $12.25  1/(1+11.7%)^3=0.71753        $8.79

Total present value                                      $21.54

4 0
3 years ago
Read 2 more answers
Luis has $170,000 in his retirement account at his present company. Because he is assuming a position with another company, Luis
serious [3.7K]

Answer:

Luis will have $ 1,153,675.657524 in his account at the time of his retirement.

Explanation:

Acording to the data Luis has $170,000 in his retirement account

His current account after 30 years at 4.5% compounded quarterly will be

Current account = $ 170,000(1 + (0.045/4))^(4*30)

Current account = $ 650,838.260724

Acording to the data Luis also plans to put $2000/quarter into the new account until his retirement 30 years from now.

The future value (FV) of the account will be

FV = 2000[(1 + (0.045/4))^(4*30) -1] / (0.045/4)  0.01125

FV = $ 502,837.3968

Therefore, to calculate how much will Luis have in his account at the time of his retirement we have to calculate the following:

Total amount = Current account+FV

Total amount = $ 650,838.260724 +  $ 502,837.3968

Total amount = $ 1,153,675.657524

Luis will have $ 1,153,675.657524 in his account at the time of his retirement.

4 0
4 years ago
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