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Colt1911 [192]
2 years ago
13

Assume that you have invested $100,000 in Japanese equities. When purchased, the stock's price and the exchange rate were ¥100 a

nd ¥100/$1.00 respectively. At selling time, one year after purchase, they were ¥110 and ¥110/$1.00. If the investor had sold ¥10,000,000 forward at the forward exchange rate of ¥105/$1.00 the dollar rate of return would be
Business
1 answer:
natima [27]2 years ago
8 0

Answer:

4.76%

Explanation:

The computation of dollar rate of return is shown below:-

Initial investment in USD = 100,000        

Converted to Japanese Yen at Yen 100 ÷ 1 USD = 10,000,000      

Stock Price in Yen = 100        

Number of shares purchased = 100,000

At year end sale price at 110 = 11,000,000

Out of this proceed, the investor will sold 10,000,000 Yen as per Forward contract at 105 Yen/USD and rest 1,000,000 at 110 Yen/USD

Dollar Proceed                                  Equivalent USD

10,000,000 Yen at 105 Yen/USD        95,238

(10,000,000 ÷ 105)

1,000,000 Yen at 110 Yen/USD            9,091

(1,000,000 Yen ÷ 110)

Dollar proceed                                       104,329

Return as a Percentage = ((Sale value - Purchase value) ÷ Purchase value) × 100

= (($95,238 - $90,909) ÷ $90,909) × 100

= $4,329 ÷ $90,909 × 100

= 4.76%

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Answer:

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Explanation:

For computing the EBIT we have to use the equation which is shown below:

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2 years ago
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Answer:

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Explanation:

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Answer:

CODE

import time #importing time module

import math #importing math module

pi = math.pi #defining the value of pi

u = 70 #initial velocity

g = 9.8 #gravitational acceleration

time_step = 0.01 #time step of 0.01 secs

time_elapsed = 0.0

maxAngle = 0

angle = 1

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x = 0.0

maxRange = 0.0

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ux = u * math.cos((pi / 180) * angle) #velocity in x axis

uy = u * math.sin((pi / 180) * angle) #velocity in y axis

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vx = ux - accelx * time_step #velocity in the x axis at any instant

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time_elapsed += time_step #calculating the time elapsed

ux = vx #setting the final velocitites to new initial velocities

uy = vy

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h = 5.0 #variables are initialized

x = 0.0

u = 70.0

vx = 0.0

vy = 0.0

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time.sleep(10.0 - time_elapsed) #wait for 10 secs

time_elapsed = 0.0

break

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Explanation:

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