Answer:
$240,885.11
Explanation:
The formula to be used is = annual payment x annuity factor
Annuity factor = {[(1+r) ^N ] - 1} / r
R = interest rate = 8.2 percent
N = number of years = 25
[(1.082^25) - 1 ] / 0.082 = 75.276598
75.276598 x $3,200 = $240,885.11
I hope my answer helps you
Answer:
We to invest <em> $ 17,213 per year to buy the car in seven years from now</em>
Explanation:
<u><em>First, we solve for the future value of the car:</em></u>
Principal 83,800.00
time 7.00
rate 0.10000
Amount 163,302.49
<u><em>Then, for the PTM to achieve tham amount in 7 years:</em></u>
FV 163,302
time 7
rate 0.1
<em>C $ 17,212.981 </em>
Answer:
The correct answer is letter "B": Domestic.
Explanation:
Regardless of the type of entity, <em>Limited Liability Companies</em> (LLCs), <em>Limited Partnerships</em> (LPs), and <em>Limited Liability Partnerships</em> (LLPs), organizations that operate in the state where they were incorporated are called domestic. For example, if an LLP is formed in New York, the LLP will be considered a domestic entity within the state of New York.
Answer:
The annual YTM will be = 6.133735546% rounded off to 6.13%
Explanation:
The yield to maturity or YTM is the yield or return that an investor can earn on the bond if the bond is purchased today and is held till the bond matures. The formula to calculate the Yield to maturity of a bond is as follows,
YTM = [ ( C + (F - P / n)) / (F + P / 2) ]
Where,
C is the coupon payment
F is the Face value of the bond
P is the current value of the bond
n is the number of years to maturity
Coupon payment = 1000 * 0.06 * 6/12 = 30
Number of periods remaining till maturity = 11 * 2 = 22
semi annual YTM = [ (30 + (1000 - 989 / 22)) / (1000 + 989 / 2)
semi annual YTM = 0.03066867773 or 3.066867773% rounded off to 3.07%
The annual YTM will be = 3.066867773% * 2 = 6.133735546% rounded off to 6.13%