Answer:
$300,000
Explanation:
Calculation for How much in sales does Vaughn need to break even per year
Using this formula
Sales needed to break even=Fixed cost/(1-Unit selling price Variable costs)
Let plug in the formula
Sales needed to break even=$30,000 / (1 -.9)
Sales needed to break even=$30,000 / (0.1)
Sales needed to break even=$300,000
Therefore How much in sales does Vaughn need to break even per year will be $300,000
Answer:
The lending ability will increase by $2.25 billion.
Explanation:
The reserve requirement is given at 25%.
If federal reserve bank buys $3 billion in government securities, the total reserve will increase by $3 billion.
The excess reserve will be
=Increase in total reserve-required reserve
=$3 billion-25% of $3
=$(3 billion- .25*3) billion
=$(3-0.75) billion
=$2.25 billion
Answer:
Fisher effect
Explanation:
Fisher effect is the effect in the economic theory that is established by the economist Irving Fisher, which states the relationship among the inflation and both nominal and the real interest rates.
This effect state that the real rate of interest equals to the nominal rate of interest deduct the expected inflation rate.
So, the relationship which is mentioned in the question is the fisher effect as it state the rate of interest that reflect the expectations likely the future inflation rates.
Answer: Test marketing
Explanation:
The test marketing is one of the concept that helps in explaining the various type of marketing and the business field concepts as it providing the various types of opportunities for testing the goods.
The man aim of the test marketing is that it evaluating the overall sales performance of an specific organization.
According to the given question, the McDonald's is start promoting and also offer the various types of products and examining the success this is known as the test marketing evaluation process.
Therefore, Test marketing is the correct answer.
Answer:
40% , 24% and 16%
Explanation:
Total Amount invested = $2600
Portfolio is composed of :
Treasury bills paying 4%, Risky portfolio P, Two risky securities ( X and Y )
Optimal weights
X = 60% , Y = 40%
Expected rate of return
X = 16% , Y = 11%
<u>To form a complete portfolio with an expected rate of return of 8% </u>
Invest approximately 40% in risky portfolio
Invest approximately 24% and 16% of your complete portfolio in security X and Y
attached below is the detailed solution
