Answer:
$21.859
Explanation:
According to the scenario, computation of the given data are as follow:-
Present Value = D0 × (1 + growth rate)^time ÷ (1 + Required Rate of Return)^time period
1st Year PV = $1 × (1 + 0.20)^1 ÷ (1+ 0.12)^1
= 1.20 ÷ 1.12
= 1.071
2nd Year PV = $1 × (1 + 0.20)^2 ÷ (1+ 0.12)^2
= $1 × (1.44) ÷ 1.254
= $1.148
3rd Year PV = $1 × ( 1 + 0.20)^2 × (1 + 0.10) ÷ (1 + 0.12)^3
= $1 × (1.44) × (1.10) ÷ 1.405
= $1.127
4th Year PV = $1 × ( 1 + 0.20)^2 × (1 + 0.10)^2 ÷ ( 1 +0.12)^4
= $1 × (1.44) × (1.21) ÷ 1.574
= $1.107
5th Year PV = $1 × (1 + 0.20)^2 × ( 1 +0.10)^3 ÷ (1 + 0.12)^5
= $1 × (1.44) × (1.331) ÷ 1.762
= $1.088
6th Year PV = $1 × (1 + 0.20)^2 × (1 + .10)^3 × (1.05) ÷ [(0.12 - 0.05) × (1+.12)^5]
= $1 × (1.44) × (1.331) × (1.05) ÷ (0.07) × (1.762)
= $2.012 ÷ 0.1233
= $16.318
Now
Share’s Current Value is
= $1.071 + $1.148 + $1.127 + $1.107 + $1.088 + $16.318
= $21.859
We simply applied the above formula
Answer:
Chapter 1 introduces the study of accounting. Accounting is defined as a set of concepts and techniques that are used to measure and report financial information about an economic entity. Accounting consists of both external reporting issues known as “financial accounting,” and internal reporting issues related to “managerial accounting.”
Explanation:
If a portfolio is comprised of two stocks. Stock A comprises 65% of the portfolio and has a beta of 1.21. The portfolio beta is 1.119.
<h3>Portfolio beta</h3>
Using this formula
Portfolio beta=(Stock A portfolio×beta)+[(1-Stock A porfolio)× Stock B beta]
Let plug in the formula
βp = (.65 × 1.21) + [(1 - .65) × .95]
βp = (.7865) + [.35 × .95]
βp= .7865+ .3325
βp = 1.119
Therefore the portfolio beta is 1.119.
Learn more about portfolio beta here:brainly.com/question/14986133
Answer:
true
Explanation:
For example, if a bank account has a $100 minimum balance requirement, you want to make sure that you don't let your balance fall to $99.99 or less.
Answer:
The loss of the financial institution is $413,000
Explanation:
Let's say that after 3 years the financial institution will receive:
0.5 * 10% of $10million
= 0.5 * 0.1 * 10000000
= $500,000
Then, they will pay 0.5 * 9% of $10M
= 0.5 * 0.09 * 10000000
= $450,000
Therefore, their immediate loss would be $500000 - $450000
= $50000.
Let's assume that forward rates are realized to value the rest of the swap.
The forward rates = 8% per annum.
Therefore, the remaining cash flows are assumed that floating payment is
0.5*0.08*10000000 =
$400,000
Received net payment would be:
500,000-400,000= $100,000. The total cost of default is therefore the cost of foregoing the following cash flows:
Year 3=$50,000
Year 3.5=$100,000
Year 4 = $100,000
Year 4.5= $100,000
Year 5 = $100,000
Discounting these cash flows to year 3 at 4% per six months, the cost of default would be $413,000