Answer:
At 6% $3,529.412 will be invested
At 11% $6,470.588 will be invested
Explanation:
Let x be the investment for 6% stock
And (10,000-x) is the investment it 11% stock
Let I be interest earned on both investments.
Using the formula
Principal(p)= Interest(I)*Rate(r)*Time(t)
p/RT= I
So considering both investments
x/(6%*1)= (10,000-x)/(11%*1)
x/0.06= (10,000-x)/0.11
Cross-multiply
0.11x= 0.06(10,000-x)
0.11x= 600- 0.06x
Rearranging
0.11x+ 0.06x= 600
0.17x= 600
x= 600/0.17= 3,529.412 amount invested at 6%
Amount invested at 11%= 10,000-3,529.412
= 6,470.588
Answer:
"B"
Explanation:
Utilitarian is a group of people that belong to the school of thought that promotes happiness and a total well being of people in a society.
It believes that right actions and policy will always yield positive result while wrong actions will always yield unfavorable results
For this reason , it believes that selfish interest should not override the interest of others around as everyone must ensure that happiness reign in a society.
Answer:
1.10
Explanation:
The computation of portfolio's beta is shown below:-
= Stock A Beta × Invested in Stock A ÷ Total value + Stock B Beta × (Total value - Invested in Stock A) ÷ Invested in Stock A
= 0.75 × $47,500 ÷ $100,000 + 1.42 × ($100,000 - $47,500) ÷ $100,000
= 0.75 × $47,500 ÷ $100,000 + 1.42 × $52,500 ÷ $100,000
= 0.75 × 0.475 + 1.42 × 0.525
= 0.35625 + 0.7455
= 1.10175
or
= 1.10
Therefore for computing the portfolio beta we simply applied the above formula.
Answer:
The correct answer is a) distributional.
Explanation:
The standard error is the standard deviation of the sample distribution of a sample statistic.1 The term also refers to an estimate of the standard deviation, derived from a particular sample used to compute the estimate.
The sample mean is the usual estimator of a population mean. However, different samples chosen from the same population tend in general to give different values of sample means. The standard error of the mean (that is, the error due to the estimation of the population mean from the sample means) is the standard deviation of all possible samples (of a given size) chosen from that population. In addition, the standard error of the mean can refer to an estimate of the standard deviation, calculated from a sample of data that is being analyzed at the same time.
Answer:
The correct statement is expressed by option B - Firms with a low-cost position can reduce the threat of rivalry in an industry.
Explanation:
Firms with a low-cost position can reduce the threat of rivalry in an industry based on these reasons:
Firstly, these firms can decide to set their prices to be the same as the prices of higher-cost competitors.
Secondly, low-cost firms can decide to price their goods or services a little bit below the prices of their high-cost rivals.
