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oksano4ka [1.4K]
3 years ago
12

In year T, a US citizen buys 100 shares of Sonic on the Tokyo stock exchange at 700 yens each. Suppose the exchange rate then is

$0.01 per yen. Suppose the price of the stocks falls to 600 yens each at time T +1. Nothing else changes. Compute the change in US external wealth between periods T and T +1 in dollars.
Business
1 answer:
zlopas [31]3 years ago
4 0

Answer:

Change in US external wealth between periods T and T +1 in dollars = -$100

Explanation:

Since nothing else changes, this implies that the exchange rate per yen is $0.01 in periods T and T +1. Therefore, we have:

Value shares of Sonic in period T in dollar = Number of shares of Sonic bought in period T * Price per share of Sonic in Yen in period T * Exchange rate per yen in periods T = 100 * 700 * $0.01 = $700

Value shares of Sonic in period T+1 in dollar = Number of shares of Sonic in period T+1 * Price per share of Sonic in Yen in period T+1 * Exchange rate per yen in period T+1 = 100 * 600 * $0.01 = $600

Change in US external wealth between periods T and T +1 in dollars = Value shares of Sonic in period T+1 in dollar - Value shares of Sonic in period T in dollar = $600 - $700 = -$100

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muminat

Answer:

The correct answer is A that is late start date.

Explanation:

Late start date is the filed which comprise of the latest date on which a task could be started without delaying the finish of the project.

The date is grounded on the date when the task is started and also on the late start of the task, late finish dates of the tasks predecessor and the successor as well and also on other constraints.

So, the late start date for the activity is the latest possible time.

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3 years ago
ABC Corp. has just paid a dividend of $0.26. ABC has an annual required return of 12%.
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Answer:

a. If dividends are annual and expected to be constant, what is the intrinsic value (fair price) of ABC stock?

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$0.26 / $2.17 = 12%

c. From now on, assume that the dividend of 0.26 was a quarterly dividend. What is the quarterly discount rate?

12% / 4 = 3%

d. What is the intrinsic value if dividends are constant and quarterly?

P₀ = $0.26 / 3% = $8.66667 = $8.67

e. We now think that dividends will grow by 0.3% from quarter to quarter. The firm just paid the quarterly dividend of 0.26. What is the intrinsic value of ABC stock?

P₀ = ($0.26 x 1.003) / (3% - 0.3%) = $9.6585 = $9.66

f. A different analyst thinks that ABC's dividends will grow by 5% for the next 4 quarters, and then grow by 0.3% thereafter. What is the intrinsic value?

Div₀ = $0.26

Div₁ = $0.273

Div₂ = $0.287

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3 years ago
If the world's population increased exponentially from 5.937 billion in 1998 to 6.771 billion in 2008 and continued to increase
Vaselesa [24]

Answer:

The world's population would have been 7.1137 billion in 2012, and this is 0.0437 billion (i.e. 7.1137 - 7.07 = 0.0437) higher compared to the population reference bureau estimate of 7.07 billion in July 2012.

Explanation:

This can be computed using the following exponential formula:

P(t) = P(0)a^t ............................ (1)

Where;

P(t) = World population in year t.

P(0) = World population in year 0 which is 1998 = 5.937 billion

a = base = ?

t = number of years

Substituting the value into equation (1), we have:

P(t) = 5.937 * a^t .......................................... (2)

Since we have 10 years from 1998 to 2008 (i.e. 2008 - 1998 = 10), we have:

P(t) = P(10) = World population in 2008 = 6.771 billion

t = 10

Substituting the value into equation (2) and solve for a, we have:

6.771 = 5.937 * a^10

a^10 = 6.771 / 5.937

a^10 = 1.1405

a = \sqrt[10]{1.405}

a = 1.013

Since we have 14 years from 1998 to 2012 (i.e. 2012 - 1998 = 14), we now have:

P(t) = P(14) = World population in 2012 = ?

P(0) = World population in year 0 which is 1998 = 5.937 billion

a = 1.013 as already calculated above

t = 14

Substituting the value into equation (1), we have:

P(14) = 5.937 * 1.013^14

P(14) = 5.937 * 1.192

P(14) = 7.1137 billion

Therefore, the world's population would have been 7.1137 billion in 2012, and this is 0.0437 billion (i.e. 7.1137 - 7.07 = 0.0437) higher compared to the population reference bureau estimate of 7.07 billion in july 2012.

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Answer:

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Answer:

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