Answer:
$783.87
Explanation:
Complete question <em>"To pay for your child's education, you wish to have accumulated $10,000 at the end of 8 years. To dothis, you plan to deposit an equal amount into the bank at the end of each year. If the bank is willing to pay 13 percent compoundedannually, how much must you deposit each year to obtain yourgoal?"</em>
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NPER = 8
FV = 10,000
Rate = 13%
PV = 0
Future Value of Annuity = PMT(Rate, NPER, PV, FV)
Future Value of Annuity = PMT(13%, 8, 10000, 0)
Future Value of Annuity = 783.8671964727014
Future Value of Annuity = $783.87
So, one must deposit $783.87 each year to reach the goal.
The appropriate response is Tariff-quota. Tariff quotas might be recognized from import shares. A tax portion allows the import of a specific amount of a product obligation free or at a lower obligation rate, while amounts surpassing the standard are liable to a higher obligation rate. An import portion, then again, limits imports totally.
Answer:
Present value of the security = $1,888.89
Explanation:
The annual dividend of $170 represents a perpetual income stream. The present value of a perpetuity is calculated as follows:
where r =interest rate per annum that would be compounded for each year
Therefore, present value of the security =
= $1,888.89
If the insurer takes the policy as applied for the coverage will take effect when the conditions of the receipt are met and from the date of the application or medical exam. The two types of conditional receipts are insurability and approval. The insurability receipt provides interim coverage as the applicant is insurable while the approval receipt will not begin until the insurer will approve the claim. However, conditional receipts will provide the coverage if the applicant is insurable as applied for and coverage will not be delivered until the applicant accepts the coverage if the insurer concerns a counter-offer because the applicant is substandard risk.
Answer:
The student invests $60 each month and the interest rate is 6%. The interest rate is compounded monthly so we will take the interest rate as 0.5% (6/12).
The number of periods will be 420 (35*12) as the payments are made every month.
The present value is 0 as he is not making any investment at the start.
We need to find the future value of these payments, and for that we need to put these values in a financial calculator
PV= 0
PMT= 60
I= 0.5
N=420
Compute FV
FV=85,482
The total accumulated amount in the students annuity will be $85,482.
Explanation: