Answer:
c. The systematic risk of a portfolio can be effectively lowered by adding T-bills to the portfolio.
Explanation:
If we want to less the systematic risk of the portfolio so we have to add the t-bills so that the systematic risk could be minimized
The other statements that are mentioned are incorrect as for risk these statements are wrong
So only c option would be considered as correct
Hence, the correct option is c.
Answer:
<em>Sorry, I could not type the answer here directly because it doesn't allow me.</em>
It should be "spam" followed by "at"<em> (the symbol sign) </em>and "uce" plus "." and "gov"
There should be no spaces.
Explanation:
A "spam" refers to<em> an email that you do not want in your inbox</em>. They are mostly intended for commercial purposes–including some emails that are deceptive. There are actually many ways to reduce the amount of spam reaching your email. For example, you could use an <em>email filter </em>or choose a <em>unique email address. </em>
Kenny above wants to report the spam he is receiving, thus, he needs to forward it to the Federal Trade Commission <em>(FTC). </em>They are responsible for helping Kenny clear his inbox from spams.
Answer:
Investment in stock C is $122450.3311 rounded off to $122450.33
Explanation:
A portfolio which is equally as risky as market should have a beta equal to the beta of the market as beta is a measure of the riskiness. The beta of market is always equal to 1. The formula for beta of a portfolio is as follows:
Portfolio beta = wA * Beta A + wB * Beta B + ... + wN * Beta N
Where w represents the weight of each stock in the portfolio.
Let investment in stock C be x
1 = 146000/500000 * 0.91 + 134000/500000 * 1.36 + x/500000 * 1.51
1 = 0.26572 + 0.36448 + 1.51x / 500000
1 - 0.6302 = 1.51x / 500000
0.3698 * 500000 = 1.51x
1844900 / 1.51 = x
x = $122450.3311 rounded off to $122450.33
Answer: Cost per unit $15.2, cost of good sold $10,640
Explanation:
Weighted Average cost per unit = 15,200/1000
= $15.2
Ending inventory (400 × 15.2)
= 6,080
Cost of good available for sale = 15,200
Cost of good sold (700 × 15.2)
= $10,640