Answer:
3.73%
Explanation:
The computation of the rate of interest that makes the equivalent is shown below:
As we know that
Present value=Cash flow × Present value discounting factor ( interest rate% , time period)
Let us assume the interest rate be x
where,
Present value of $400,000 is
= $400,000 ÷ 1.0x ^5
And,
Present value of $1,000,000 be
= $1,000,000 ÷ 1.0x^30
Now eqaute these two equations
$400,000 ÷ 1.0x^5 = $1,000,000 ÷ 1.0x^30
(1.0x^30) ÷ (1.0x^5) = $1,000,000 ÷ $400,000
1.0x^(30 - 5)=2.5
1.0x^25=2.5
1.0x = (2.5)^(1 ÷ 25)
x =1.03733158 - 1
= 3.73%
How his decision will affect the rights of his employees, his consumers, and others
Answer: b. Internal limits
Explanation:
Sometimes there will be internal limits on a policy which will usually be less than the general policy limits so as to limit the amount the insurance company will pay on certain goods such as surgical procedures.
This is therefore the relevant provision here because there is probably a cap on the amount that Deion's insurance company will pay on the surgery but as Deion was within acceptable costs, he won't have to pay for passing any internal limits.
Answer:
source-
One of the most common predictive models is the waterfall model. It assumes various phases in the SDLC that can occur sequentially, which implies that one phase leads into the next phase. In simple words, in waterfall model, all the phases take place one at a time and do not overlap one another.
in your own words-
One of the foremost common prognostic models is that the falls model. It assumes varied phases within the SDLC which will occur consecutive, which suggests that one section leads into following section. In straightforward words, in falls model, all the phases occur one at a time and don't overlap each other.
Explanation:
source is where i got the imformation and the in your own words is it fully rewritten, sorry its a bit lengthy and hope this helps have a god day/night/noon! :)
Answer:
Total $1,173.2544
Explanation:
The price of the bond will be equivalent to the coupon payment and maturity discounted at the YTM
<em><u>Coupon payment PV will be an annuity:</u></em>
C 35.50 (1,000 x 7.1% / 2 )
time 30 (15 years x 2 payment per year)
rate 0.027 (YTM /2 )
PV $723.5919
<em><u> The maturity will be the present value of a lump sum</u></em>
Maturity 1,000.00
time 30.00
rate 0.027
PV 449.66
We add bot h to gett the market value
PV c $723.5919
PV m $449.6625
Total $1,173.2544