Answer:
Answer is option D, i.e. Information on credit worthiness.
Explanation:
When any organization enters into a contract with an applicant, it often asks for recommendations before awarding that contract to the applicant. This recommendations is asked to assess about the skills, the abilities that the applicant possess, the integrity and the character of the applicant. This is to assess that whether the applicant is fit and worthy enough to be awarded the contract. Thus, credit worthiness is not accounted for while going through the recommendations. Therefore, the answer is option D.
Answer: SEE EXPLANATION
Explanation:
Given the following ;
Values depending on Success
$150M, $135M, $95M, $80M
Risk free rate = 5% = 0.05
Pervebtage to be lost in case of bankruptcy = 25% = 0.25
A.) 0.25 × [( 150 + 135 + 95 + 80) ÷ 1.05] = $109.52 million
Assume a zero-coupon debt with a $100million face value
B.) 0.25 × [( 100 + 100 + (95×0.75) + (80×0.75)) ÷ 1.05] = $78.87 million
C.) Yield to maturity (YTM)
(100M÷78.87M) - 1
1.2679 - 1 = 0.2679 = 26.79%
Expected return = 5%
D.) Equity value
0.25 × [( 150 + 135 + (95×0.75) + (80×0.75)) ÷ 1.05] = $99.11 million
E.) share if no debt is issued
109.52 ÷ 10 = 10.95 per share
F.) Share price if debt of $100M is issued
99.11 ÷ 10 = 9.91 per share
The price differs because bankruptcy cost will Lower the share price.
Answer:
To pay in taxes, to purchase goods to make things if the business is a factory etc. hope this helps
Explanation:
Answer:
The answer is B
Explanation: This because when we consume something it goes while if we do not the price goes down.
Answer:
The present value of the future earnings is $51,981,214.36
Explanation:
The present value of the earning can be calculated by discounting the earnings for the next five years along with calculating the terminal value of earnings at the end of the five years when the growth rate in earnings becomes constant and discounting it back to the present value.
Taking the value in millions,
Present Value = 1 * (1+0.3) / (1+0.08) + 1 * (1+0.3)^2 / (1+0.08)^2 +
1 * (1+0.3)^3 / (1+0.08)^3 + 1 * (1+0.3)^4 / (1+0.08)^4 + 1 * (1+0.3)^5 / (1+0.08)^5 + [( 1 * (1+0.3)^5 * (1+0.02) / (0.08 - 0.02)) / (1+0.08)^5]
Present value = $51.98121436 million or $51,981,214.36
