Answer:
hope this helps
Assume that you hold a well-diversified portfolio that has an expected return of 11.0% and a beta of 1.20. You are in the process of buying 1,000 shares of Alpha Corp at $10 a share and adding it to your portfolio. Alpha has an expected return of 21.5% and a beta of 1.70. The total value of your current portfolio is $90,000. What will the expected return and beta on the portfolio be after the purchase of the Alpha stock? Do not round your intermediate calculations.
Old portfolio return
11.0%
Old portfolio beta
1.20
New stock return
21.5%
New stock beta
1.70
% of portfolio in new stock = $ in New / ($ in old + $ in new) = $10,000/$100,000=
10%
New expected portfolio return = rp = 0.1 × 21.5% + 0.9 × 11% =
12.05%
New expected portfolio beta = bp = 0.1 × 1.70 + 0.9 × 1.20 =
1.25
Explanation:
Answer:
separating a company's products and services into different categories that represent its business portfolio.
Explanation:
Answer:
$353,800
Explanation:
Working Capital = Current Assets - Current Liabilities
where,
CA = $146000 + $189000 + $155000 + $94800 = $584,800
CL = $206000 + $25000 = $231,000
therefore,
Working Capital = $584,800 - $231,000 = $353,800
Answer:
Gillette in India
The failure of the Vector was caused by the fact that Indian men have longer and thicker hair, which the lack of earlier research in the targeted demographic segment did not discover.
Explanation:
Since Indian men have longer and thicker hair than the local consumers of Gillette's razor products in America, an earlier research would have uncovered the fact. Thereafter, the discovery would have been incorporated into the design and production of Vector for the Indian market. No wonder, with its Mach 3 Turbo razor, Gillette overcame its initial inertia and handicap and made a success of the razor business in India.
Answer:
5.657%
Explanation:
Data provided:
Face value = $1,000
Current market price = $640
Time of maturity, t = 8 year
Now,
the compounding formula is given as:
Face value = Current amount × 
where,
r is the rate i.e pretax rate of debt
n is the number of times the interest is compounded i.e for semiannual n = 2
thus, on substituting the values, we get
$ 1,000= $ 640 × 
or
1.5625 = 
or
= 1.0282
or
r = 0.05657
or
pretax cost of debt = 0.05657 × 100% = 5.657%