Answer:
certificate of coverage
Explanation:
All of this forms what is known as a certificate of coverage. These are all the forms detailing all of the benefits you and your dependents have under the insurance plan that you are currently enrolled in. This also clearly details all of the services and benefits that are not included in the insurance policy and are described as exclusions to the policy. This is not to be confused with a certificate of Creditable Coverage (COCC) which is only a document that proves that your insurance has ended.
Answer: 6%
Explanation:
The annual payments can be considered to be annuity payments as they are constant. The amount borrowed can be considered the present value of the annuity.
Present value of annuity = Annuity * Present value interest factor of annuity, 8 years, %?
178,960 = 28,819 * Annuity factor
Annuity factor = 178,960 / 28,819
= 6.20979
To find out the interest rate, look at the Present Value of Annuity table and go to the 8 period column. Look for 6.20979. The interest rate that intersects with this factor is the interest rate implicit in this agreement.
That rate is 6%.
Answer:
2 cents
Explanation:
The spot price = $0.7000 = 70 cents, The forward rate = $0.6950 = 69.5 cents and the call option with striking price = $0.6800 = 68.00 cents
The annualized six month rate = 3 1/2 % = 3.5 %, therefore the rate = r/n, where n is the number of period per year = 2. Therefore r/n = 3.5% / 2 = 0.035 / 2 = 0.0175
The minimum price = Maximum (spot price - striking price, (forward rate - striking price) / (1 + 0.0175), 0) = Maximum(70 - 68, (69.5 - 68)/ 0.0175, 0)
Minimum price = Maximum (2 , 1.47, 0) = 2 cents
The account holder tries to take out more money than the account contains.
Option 1: PV = $400,000
Option 2: Receive (FV) $432,000 in one year
PV = FV(1/(1+i)^n), where i= 8% = 0.08, n = 1 year
PV = 432,000(1/(1+0.08)^1) = $400,000
Option 3: Receive (A) $40,000 each year fro 20 years
PV= A{[1-(1+i)^-n]/i} where, n = 20 years
PV = 40,000{[1-(1+0.08)^-20]/0.08} = $392,725.90
Option 4: Receive (A) $36,000 each year from 30 years
PV = 36,000{[1-(1+0.08)^-30]/0.08} = $405,280.20
On the basis of present value computations above, option 4 is the best option for Kerry Blales. This option has the highest present value of $405,280.20