Answer:
8% and 4.8%
Explanation:
In this question, we use the Rate formula which is shown in the spreadsheet.
The NPER represents the time period.
Given that,
Present value = $1,294.54
Future value or Face value = $1,000
PMT = 1,000 × 11% = $110
NPER = 20 years
The formula is shown below:
= Rate(NPER;PMT;-PV;FV;type)
The present value come in negative
So, after solving this,
1. The pretax cost of debt is 8%
2. And, the after tax cost of debt would be
= Pretax cost of debt × ( 1 - tax rate)
= 8% × ( 1 - 0.40)
= 4.8%
Answer: 0.1282
Explanation:
Total number of possible outcome( total candidates) = 13
Total number of men = 13 - 8 = 5
Total number of women = 8
Number of candidates to be selected = 2
Find the probability that both are men :
Probability of 1st candidate being a male = required outcome ÷ total possible outcome = 5/13
Probability of second candidate being a male, means we now have 4 men left and a total of 12 = 4/12
Therefore, P = (5/13) × (4/12)
P = (5/13) ×(1/3) = 5/39 = 0.1282
Increased presence of visitor spending
I hope that helped
Answer:
Paying more cash to its creditors and stockholders than the amount it received from them (1)
Explanation:
Stockholders are the primary owners of the company who have invested their money in the company's shares i.e equity holders and expect a reasonable returns higher than their investment.
Creditors are money lenders like banks i.e debt holders who have given loan or bank overdraft to the company and expecting the company to pay back at an agreed date with interest.
A firm creates value by being able to invest money sourced from various investors into a viable project that guaranteed greater returns than the weighted average cost of capital.
Answer:
Annual withdraw= $143,023.66
Explanation:
Giving the following information:
Present value (PV)= $2,000,000
Number of periods (n)= 57
Interest rate (i)= 7% a year
<u>To calculate the annual withdrawal, we need to use the following formula:</u>
Annual withdraw= (PV*i) / [1 - (1+i)^(-n)]
Annual withdraw= (2,000,000*0.07) / [1 - (1.07^-57)]
Annual withdraw= $143,023.66
