Answer:
5 days
Step-by-step explanation:
you do 10-15 and that will give you your answer
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:
Step-by-step explanation:
Subtract the functions:
Simplify:
Answer: C, 7s + 3t and 3t + 7s.
Step-by-step explanation: Nothing is changing between the expressions except for their position. In addition, position does not matter though, so these two are the SAME EXPRESSION
<span>The <u>correct answers</u> are:
x=-3 and x=-8.
Explanation<span>:
We can first write this in standard form, ax</span></span>²<span><span>+bx+c=0. To do this, we will add 11x to both sides:
x</span></span>²<span><span>+24+11x=-11x+11x
x</span></span>²<span><span>+11x+24=0.
Now we can factor this. Look for factors of c, 24, that sum to b, 11. Factors of 24 are:
1 and 24 (sum 25)
2 and 12 (sum 14)
3 and 8 (sum 11)
4 and 6 (sum 10).
The factors we need are 3 and 8, since they sum to 11. This gives us factored form:
(x+3)(x+8)=0.
Using the zero product property, we know that in order to have a product of 0, one or both of the factors must be 0. This means we have:
x+3=0 or x+8=0.
Solving the first equation:
x+3-3=0-3
x=-3.
Solving the second equation:
x+8-8=0-8
x=-8.</span></span>
