Answer:
Average rate of return= 10.17
%
Geometric return = 9.23%
Explanation:
<em>Geometric average return</em>
This is compounded annual rate of return which is used to measure the performance of an asset over a certain number of years. It helps to measure the return generated by an investment taking into account the volatility .
Unlike the arithmetic average the geometric average gives an idea of the real rate taking into account of volatility
The formula below
Geometric Return =(1+r1) (1+r2) ...... (1+rn)^1/n
Geometric Average return =
(1.12× 1.19× 1.21× 0.88× 1.26× 0.95)^(1/6) - 1 =0.09233168
Geometric return =0.0923
× 100= 9.23%
Geometric return = 9.23%
Average rate of return
<em>The average return is the sum of the returns over the years dividend by the Numbers of returns</em>
Average return = sum of return / No of returns
(12% + 19% + 21% + (12%) + 26% + (5%))/6 =10.17
%
Average rate of return= 10.17
%
Geometric return = 9.23%
Answer:
The required adjusting entry would be to debit the Salaries expense account $650 and credit the accrued salaries account $650.
Explanation:
When an expense is incurred but yet to be settled in accrual accounting, the expense has to be recognized in the period in which it is incurred by debiting the expense account and crediting the accrued expense ( a liability) account with the amount incurred.
Answer:
8.21%
Explanation:
We can calculate this by the simple formula:
Price*(1 - Flotation cost) = Dividend/Cost of Pref. stock
Hence the formula turns into:
Cost of Pref. stock = Dividend / Price*(1 - Flotation costs)
Cost of Pref. Stock = 8 / 102.50*(1 - 0.05)
Cost of Pref. Stock = 8.21%
Hope this clear things up.
Good luck and cheers.
Answer:
The proportion of funds invested in stock A is 66.67% or 2/3 of the total investment in the portfolio.
Explanation:
The portfolio beta is the sum of the weighted average of the individual stock betas that form up the portfolio. The portfolio beta is a measure of risk of the portfolio. The formula for portfolio beta is,
Portfolio beta = wA * Beta of A + wB * Beta of B + ... + wN * Beta of N
Where w is the weight of each individual stock in the portfolio.
The beta of the market portfolio is always equal to one. Thus, taking this as portfolio beta, we can calculate the weighatge of each stock in the portfolio.
Let x be the weighatge of investment in stock A
Then (1 - x) will be the weightage of stock B.
1 = x * 0.8 + (1-x) * 1.4
1 = 0.8x + 1.4 - 1.4x
1 - 1.4 = -0.6x
-0.4 / -0.6 = x
x = 0.6667 or 66.67% or 2/3
Thus, the proportion of funds invested in stock A is 66.67%
Answer:
d large corporations will take over
Explanation:
As a result of globalization, Multinational corporations are expanding to many counties. The more they grow, the more influential they become. Multinationals are not limiting their activities to commerce. They are funding politicians, thereby influencing political decisions.
Some Multinational corporations practice of unfair work ethics. They subject employees to poor working conditions and low wages. The corporations exploit tax laws in some countries to evade taxation.
