Answer:
$20,000
Explanation:
The small investment in equities and bonds must be valued at market value and must not be accounted for in-accordance with the speculation of the company. So the market value here is $20,000 and must be valued at this price irrespective of the management valuation.
The number of possibilities that are there for the ordered pair is 2.
<h3>Calculation and Parameters
</h3>
Because the unpainted part of the floor covers 1/2 of the area, then the painted rectangle covers 1/2 of the area as well.
Given that the border width is 1 foot, the dimensions of the rectangle are a-2 by b-2.
Making an equation:
ab= 2((a-2)(b-2))
ab= 2ab-4a-4b+8
ab-4a-4b+8=0
If we apply Simon's Favorite Factoring Trick,
ab-4a-4b+16= 8
(a-4)(b-4)= 8
Since b > a, then we have the possibilities
(a-4) = 1 and (b-4) = 8, or (a-4) = 2 and (b-4) = 4.
(5, 12) or (6,8) which gives us 2 possibilities.
Read more about possibilities here:
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Answer:
The answer is 30%
Explanation:
Solution
Given that:
Project A
Project A costs = $350
Cash flows =$250 and $250 (next 2 years)
Project B
Project B costs =$300
Cash flow = $300 and $100
Now what is the crossover rate for these projects.
Thus
Year Project A Project B A-B B-A
0 -350 -300 -50 50
1 250 300 -50 50
2 250 100 150 -150
IRR 27% 26% 30% 30%
So,
CF = CF1/(1+r)^1 + CF2/(1+r)^2
$-50 = $-50/(1+r)^1 + $150/(1+r)^2
r = 30%
CF = CF1/(1+r)^1 + CF2/(1+r)^2
$50 = $50/(1+r)^1 + $-150/(1+r)^2
r = 30%
Hence, the cross over rate for these project is 30%
Note:
IRR =Internal rate of return
CF =Cash flow
r = rate
Answer: 41.90%
Explanation:
First calculate the risk free rate:
Required return = risk free rate + beta * (Market return - risk free rate)
28.95% = rf + 1.85 * (18% - rf)
28.95% = rf + 33.3% - 1.85rf
28.95% = -0.85rf + 33.3%
0.85rf = 33.3% - 28.95%
rf = 4.35%/0.85
rf = 5.12%
New required return;
Required return = risk free rate + beta * (Market return - risk free rate)
= 5.12% + 1.85 * (25% - 5.12%)
= 41.90%
Answer:
The mississippi college savings account program helps children save for more expensive schools by starting a savings account at a very young age.
The Mississippi College Savings Account Plan is helping bridge the economic drive by allowing the students to become familiar with the banking service, getting them used to the banking system and saving accounts.
