Answer: MRTS =1
Explanation
Since the inputs of the firm are perfectly substitute
MRTS =DC/DL
Where DC = change in capital
= change labour
This means that the graph of labour on x axis and capital on y axis is a straight line graph
Answer:
Market price per share = <u>Total market capitalization</u>
No of shares outstanding
= <u>$1.25 billion</u>
$50 million
= $25 per share
Number of shares to issue to repay debts
= <u>Total value of debt</u>
Market price per share
= <u>$750 million</u>
$25
= 30 million shares
Explanation:
In this case, we need to calculate the market price per share by dividing the total market capitalization by the number of shares outstanding.
Thereafter, we will derive the number of shares needed to repurchase debt by dividing the value of debt by the market price per share.
Answer:
Total number of copies that buy each morning is Q = 357.96
Explanation:
Given Data:
cost of per copy = $0.30
Buying cost for paper =$1.50
standard deviation = 57
mean = 285


service level = 0.80
z value for 80% is 1.28
Therefore total number of copies calculated as


Q = 357.96
Answer:
The correct answer is letter "D": decrease, exports decrease, and U.S. net exports are unchanged.
Explanation:
Imposing tariffs may have negative consequences for a country. Typically, this option is taken when the government tries to boost the purchase of domestic products but the countries imposed the quotas impose some other tariffs as well for retaliation. <em>Both exports and imports of those countries are likely to decrease</em> in that case since products become more expensive.
The net exports are calculated by subtracting the total of imports from the total of exports of a country. Under the scenario explained above, under a trade war, the <em>net exports will remain unchanged </em>since both imports and exports will decrease. For a change, only one of them must vary.
Given:
average inflation rate: 2.7%
average t-bill rate: 5.4%
returns
17%
- 4%
20%
12%
10%
Average returns = (17% - 4% + 20% + 12% + 10%) / 5 = 11%
Average real risk-free rate using the Fisher equation.
The average real risk-free rate was: (1 +R) = (1 +r)(1 +h)
f = <span>(1.054/1.027) – 1
f = 1.0263 - 1
f = 0.0263 or 2.63%</span>
The average real risk-free rate over this time period is 2.63%