Answer:
$544.265
Explanation:
Given:
FV = $1,000
Yield to maturity = 5.2%
N = 12 years
Required:
Find the value of the zero coupon bond.
Use the formula:
PV = FV * PVIF(I/Y, N)
Thus,
PV = 1000 * PVIF(5.2%, 12)
= 1000 * 0.544265
= $544.265
The value of the zero coupon bond is $544.3
<span>When you buy a bond, you're lending your money to a company or a government (the bond issuer) for a set period of time (the term). The term can be anywhere from a year or less to as long as 30 years. In return, the issuer pays you interest. On the date the bond becomes due (the maturity date), the issuer is supposed to pay back the face value of the bond to you in full.</span>
Answer: $35,000
Explanation:
A casualty loss is simply a loss that an individual or business incurs when a property is damaged, or destroyed due to an unexpected or sudden event like fire, volcanic eruption, flood etc.
Here, Steve's casualty loss will be gotten when we compare both his adjusted basis and the fair market value and then we choose the lesser one. Since $35000 is lesser than $50000, therefore the answer will be $35000.
Answer:
it may personal finance
Explanation:
because it's is include personal site
Answer:
6.43%
Explanation:
The internal rate of return shall be determined by the Insurance firm using the following mentioned method:
Cash flows Year involved Present [email protected]% Present [email protected]%
($100) 1-20 ($851) ($1,487.75)
$3,310 20 $492 $1,832.67
($359) $344.92
IRR=A%+ (a/a-b)*(B%-A%)
A%=10% a= ($359) B%=3% b=$344.92
IRR=10%+(-$359/-$359-$344.92)*(3%-10%)
=6.43%
