Answer: $14.5 million
Explanation:
The following information can be gotten from the question;
Total equipment cost = $4.2 million
Direct cost factor = 1.52
Indirect cos factor = 0.37
The total plant cost will then be calculated as:
= 4.2 × (1 + 1.52) × (1 + 0.37)
= 4.2 × 2.52 × 1.37
= 14.5
Therefore, the total plant cost is $14.5 million
Answer:
B) They must be delivered regardless of whether the individual becomes a client of the investment adviser
Explanation:
The North American Securities Administrators Association (NASAA) requires investment advisers to deliver the Brochure (Form ADV Part 2A) and the Brochure Supplement (Form ADV Part 2B) to any prospective client they seek. Both the Brochure and the Brochure Supplement must be delivered within 48 hours of contacting the prospective client.
The problem is missing some details. But here is the complete solution. Now consider the second alternative-5 annual payments of $2,000 each. Assume that the payments are made at the starting of each year.
N = 5
I = 10.25
---> this is computed by: [(1+i/n)^n] -1I = <span>[(1+10/2)^2] -1 = 10.25
</span>PV = O
PMT = -2,000
Using a financial calculator...
Future Value = 13, 528.90
The annual YTM will be 3.07% if the bonds make semiannual payments and sell for 94 percent of par value.
<u>Given data</u>
Coupon rate (CR) = 5.4%
Current price (B0) = 94%
Assuming maturity value (MV) = 100%
Years to maturity (n) = 15.
<h3>What is the Annual YTM?</h3>
YTM = CR + ((MV − B0)/n) / ((MV + B0)/2)
YTM = 5.4% + (100% - 94%)/15) / (100% + 94%)/2)
YTM = 0.054 + (-0.03866666666) / 0.97
YTM = 0.01533333334 / 0.97
YTM = 0.015333 * 2
YTM = 0.030666
YTM = 3.07%
In conclusion, the annual YTM will be 3.07% if the bonds make semiannual payments and sell for 94 percent of par value.
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Answer:
current price = $1191.79
Explanation:
given data
time t = 15 year
annual coupon bonds rate = = 7.5 %
par value = $1000
interest rate = 5.5%
maturity time = 14 year
to find out
current price of the bonds
solution
we get here first annual coupon rate = 7.5% of 1000
annual coupon rate C = $75
so now we get current price of bond
current price of the bonds = 
.................1
put here value
current price = 
current price = 
solve it we get
current price = $1191.79
