The rights which Nobel economist Friedrich von Hayek, law that secures and was a prerequisite to private enterprise is
<h3>What is Property Rights?</h3>
This refers to the inalienable rights which a property owner has as to how he chooses to rent, lease, let or sell his property or live there.
With this in mind, we can see that the main thing which Friedrich von Hayek believed was a prerequisite to private enterprise was property rights.
Read more about property rights here:
brainly.com/question/14106012
Answer:
A) interest rates will rise.
Explanation:
When the FED buys US securities it is carrying out an expansionary monetary policy. It reduces the interest rate of US securities so that more investors are willing to sell their US securities to the FED since their rate of return is very small.
If the FED stops buying back US securities, it means that they will stop their expansionary monetary policy, so the FED will start to increase US securities' interest rates. That way investors will be willing to keep their US securities and will not sell them since their rate of return has increased. This increase in the interest rate will lower the price of US securities and decrease the money supply.
Answer:
14.35%
Explanation:
Simon Software Co
rs= 12%
D/E = 0.25
rRF= 6%
RPM= 5%
Tax rate = 40%.
We are going to find the firm’s current levered beta by using the CAPM formula which is :
rs = rRF+ RPM
12%= 6% + 5%
= 1.2
We are going to find the firm’s unlevered beta by using the Hamada equation:
=bU[1 + (1 −T)(D/E)]
Let plug in the formula
1.2= bU[1 + (0.6)(0.25)]
1.2=(1+0.15)
1.2= 1.15bU
1.2÷1.15
1.0435= bU
We are going to find the new levered beta not the new capital structure using the Hamada equation:
b= bU[1 + (1 −T)(D/E)]
Let plug in the formula
= 1.0435[1 + (0.6)(1)]
=1.0435(1+0.6)
=1.0435(1.6)
= 1.6696
Lastly we are going to find the firm’s new cost of equity given its new beta and the CAPM:
rs= rRF+ RPM(b)
Let plug in the formula
= 6% + 5%(1.6696)
= 14.35%
$700 at any given time, but that is presuming that you have paid your monthly premiums every month without fail until the accident occurs.
