Answer:
The formula for calculating the yield to maturity on a zero-coupon bond is:
Yield To Maturity=(Face Value/Current Bond Price)^(1/Years To Maturity)−1
For a $1,000 zero-coupon bond that has six years until maturity, the bond is currently valued at $470, the price at which it could be purchased today. The formula would look as follows: (1000/470)^(1/6)-1. When solved, this equation produces a value of 0.134097, which would be rounded and listed as a yield of 13.41%.
Step-by-step explanation:
Answer:
The result can be shown in multiple forms.
Exact Form: 4√3 = √48
Step-by-step explanation:
3p^2 - 2p - 5
3p^2 -5p+3p-5 (5 times 3 equals 15)
p(3p-5) +1(3p-5)
Answer:
(3p - 5)(p + 1)
Answer:
3040cm
Step-by-step explanation:
you simply multiply 10 by 19 to get 190 than do 190 times 16 where u would go 6 times 0 =0 6 times 9 =54 leave the 4 carry the 5 than 6 times 1 is 6 but add the 5 to get 1140 than for the 1 simply put a placeholder 0 than just put 190 since you're multiplying by one to get 3040
<span>0.5p - 3.45 = -1.2 ⇒ p=4.5</span>
