Answer:2 : 1
Explanation:
current ratio = current asset/current liability
If current liability was $900,000 less $100,000= $800,000
Therefore the current ratio=
$1,700,000/$800,000 =
2 : 1
Answer: $15.50
Explanation:
From the question, we are informed that someone establish a straddle on Fincorp using September call and put options with a strike price of $80 and that the call premium is $7.00 and the put premium is $8.50.
The most that can be lose on this position will be the addition of the call premium and the put premium. This will be:
= $7.00 + $8.50
= $15.50
Answer:
$800.71
Explanation:
In this question we use the PMT formula that is shown on the attachment below:
Data provided in the question
Present value = $38,000
Future value = $0
Rate of interest = 10% ÷ 12 months = 0.83333%
NPER = 60 months
The formula is shown below:
= PMT(Rate;NPER;-PV;FV;type)
The present value come in negative
So, after solving this, the monthly payments is $800.71
Answer:
Josefina is not maximizing her profits since she is making a loss of $0.25.
Explanation:
The marginal revenue is the total amount of revenue received from selling an additional unit of product while the marginal cost is the total cost incurred for producing an additional unit of product. The marginal cost and revenue can be compared to determine if producing and selling an additional unit is profitable or will cause a loss.
The profit/loss can be expressed as;
P/L=R-C
where;
P=profit
L=loss
R=total marginal revenue
C=total marginal cost
In our case;
P/L=unknown
R=marginal revenue per unit×number of units=1.50×1=$1.50
C=marginal cost per unit×number of units=$1.75×1=$1.75
replacing;
P/L=1.50-1.75=-$0.25
Since the marginal cost is greater than the marginal revenue, we can conclude that Josefina is making a loss of $0.25
Answer:
The answer is $56.68
Explanation:
Solution
We recall that:
The firm paid a dividend of =$7.80
The projected growth of dividends is at a rate = 9.0%
The annual return = 24.0%
Now,
V = ($7.80 * (1.09)/(.24 - 0.9)
= (8.502)/(.24-0.9)
= (8.502) * (-0.66)
= $56.68
Therefore, this would be the most we would pay for the stock. If we paid less than that, our return would be above the 24%.
