Answer:
The range consistent with both sets would be $34.00 to $37.40. This includes the smallest value that is within both the P/E and EV/EBITDA ranges ($34) and the highest value within both ranges ($37.40)
Answer:
$36,020.40
Explanation:
The computation of cash balance is shown below:-
Excess of cash receipts over disbursement = Beginning cash balance + Cash receipts - Cash disbursement
= $64,500 + $1,302,200 - $1,310,000
= $1,366,700 - $1,310,000
= $56,700
Interest = X × 0.02
Cash balance at end = Excess of cash receipts over disbursement + Borrowing - Interest
$92,000 = $56,700 + X - 0.02x
$92,000 - $56,700 = 0.98x
X = $35,300 ÷ 0.98
= $36,020.40
Answer:
B. The results are objective.
Explanation:
Thei return with the information that customer demand for quality in their dinner weren't met.
When the customer order something it is a plate it likes therefore, it should not return the order. If it does then, the restaurant is not doing a good job in the quality department.
It should check now for either decrease in their quality or adapt into the customers preference change
Answer and Explanation:
Perfect competition is a competitive market where there is a very wide number of buyers and sellers who offer the same or similar goods with great product and service information. Furthermore, this sector has free entry and exit
So it is a perfectly competitive market, also it cannot influence the market price also there are price takers
Also the given statement is false as it represents the monopoly market not the perfect competition market
Answer: b. The beta of the portfolio is higher than the highest of the three betas
Explanation:
The beta of a portfolio is calculated as a weighted average of the individual betas of the individual stocks. As such, the highest individual beta will be the upper limit of the portfolios entire beta.
For instance.
3 stocks A, B and C have betas of 1, 1.3 and 2 respectively.
A has a weight of 1%, B has a weight of 1% and C has a weight of 98%.
The portfolio beta will be;
= (0.01 * 1 ) + ( 0.01 * 1.3) + ( 0.98 * 2)
= 1.98
Even if the stock with the highest beta had an advantage of weighing such a high figure, it it mathematically impossible for the portfolio beta to be higher than it.