Q: What is the total value of previos payments to the traveler?

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You need to start with total amount owed, total monthly payments, and annual interest.FORMULA:Payment = (Loan amount x Interest) ÃƒÂ· (Payments per Year x (1 - (1 + (Interest) ÃƒÂ· Payments per Year)) raised to the power of negative Payments per Year x Length of Loan)))Or, you could just use Excel and use the PMT function:PMT(interest_rate,number_payments,PV,FV,Type)interest_rate = interest rate for the loannumber_payments = number of payments for the loanPV = present value or principal of the loanFV (optional) = future value or the loan amount outstanding after all payments have been made. If this parameter is omitted, the PMT function assumes a FV value of 0.Type (optional) = when the payments are due. Type can be one of the following values:- 0 = payments due at end of period (default)- 1 = payments due at beginning of period

Yes, but not directly. An annuity is a stream of payments paid to some entity for some limited period of time (there are lifetime annuities which are known as perpetuities). One has the following two options for unlocking the value of an annuity: * Sell the annuity - receive the present value of all future payments right now in a single lump-sum - you will NOT have to pay it back, however, you will not receive any more annuity payments * Get a loan - offer the payments as security on a personal loan - the bank will ask you to redirect the payments of the annuity to their bank and either (1) directly use future payments to pay the loan payments or (2) keep future payments accumulated in a trust to guarantee that the loan gets fully paid.

An annuity is a series of equal cash flows over time that comes at regular intervals. The cash flows must be either all payments or all receipts, consistently occur either at the beginning or the end of the interval and represent one discount period. Payments made at the beginning of the period indicate an "annuity due" which can include rents and insurance payments. Payments at the end of the period indicate an "ordinary annuity" which include mortgage payments, bond payments, etc.Although loan payments, mortgages and similar financial instruments can be regarded as an annuity, the term is mostly applied from the perspective of being an asset. For example, payments from a lottery or distributions from a lump-sum amount can be considered as an annuity. Annuities can also be an investment used to guarantee a regular income during a retirement.Calculating annuity payments can come from two perspectives: the future value of an annuity or the present value of an annuity.Calculating Ordinary Annuity Payments From Future ValueIf the desired ending amount is known together with the discount rate and number of periods, the payments can be calculated as follows:PMT = FV / (((1 + r)^n - 1) / r)Where:PMT = Payment amount made at the end of the periodFV = The future value of the annuity (how much the balance will be after all payments have been made)r = the discount rate^ = raises the value to the left to an exponential number on the rightn = the number of paymentsIn this calculation, the present value (PV) is assumed to be zero.Calculating Ordinary Annuity Payments From Present ValueIf the sum of money or balance on hand is known together with the discount rate and the number of periods, the amount of payments to reduce the balance to zero can be calculated as follows:PMT = PV / ((1-[1 / (1 + r)^n] )/ r)Where:PMT = Payment amount made at the end of the periodPV = The present value of the annuity (how much is currently on hand)r = the discount rate^ = raises the value to the left to an exponential number on the rightn = the number of paymentsIn this calculation, the future value (FV) is assumed to be zero.Calculating Annuity Due Payments From Future ValueBecause the payment earns interest for one additional period than the ordinary annuity, the future value should be adjusted as follows:FV annuity due = FV ordinary annuity X (1+r)The new value for future value can now be inserted in the original equation to compute the annuity due payments.Calculating Annuity Due Payments From Present ValueTo remove the additional discount period for each payment made on an annuity due, the present value of the annuity must be adjusted as follows:PV annuity due = PV ordinary annuity X (1+r)The new value for future value can now be inserted in the original equation to compute the annuity due payments.Alternate MethodsBecause calculating the payments for ordinary annuities and annuities due, a financial calculator such as the HP 10bII can be used to simplify the process. When many calculations must be performed, the process can be expedited through the use of a spreadsheet such as Microsoft Excel which is equipped with time value of money functions.See the related links below for an annuity calculator for different types of contracts that compute the balance, distributions, or present value using the amounts you specify.

The face value is what your beneficiaries will collect. The cash value is the excess of your premium payments over the cost of the insurance. Click here for more about life insurance cash value.

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The Certifying Officer's maximum level of pecuniary liability for erroneous payments is generally limited to the amount of the overpayment that was certified. However, in cases of gross negligence or fraud, the Certifying Officer's liability could potentially extend beyond the overpayment amount.

You need to start with total amount owed, total monthly payments, and annual interest.FORMULA:Payment = (Loan amount x Interest) ÃƒÂ· (Payments per Year x (1 - (1 + (Interest) ÃƒÂ· Payments per Year)) raised to the power of negative Payments per Year x Length of Loan)))Or, you could just use Excel and use the PMT function:PMT(interest_rate,number_payments,PV,FV,Type)interest_rate = interest rate for the loannumber_payments = number of payments for the loanPV = present value or principal of the loanFV (optional) = future value or the loan amount outstanding after all payments have been made. If this parameter is omitted, the PMT function assumes a FV value of 0.Type (optional) = when the payments are due. Type can be one of the following values:- 0 = payments due at end of period (default)- 1 = payments due at beginning of period

The PV function returns the present value of an investment, which is the total amount that a series of future payments is worth presently.

As of April 30, 2011, the Barbie Star Traveler Motor Home MIB was selling for $61.

If you have a set number of payments and a constant interest rate, use the PMT function.PMT(rate,nper,pv,fv,type)Rate = Interest rate for the loanNper = Total number of payments for the loanPv = Present Value (total amount a series of future payments is worth now). Also known as PrincipalFv = [optional] Future Value (cash balance after the last payment). If you omit Fv, it is assumed to be 0 (zero). (e.g., The loan is paid off.)Type = [optional] Indicates when payments are due0 or omitted = End of the period1 = Beginning of the period

Balance of payments: A systematic record of a nation's total payments to foreign countries, including the price of imports and the outflow of capital and gold, along with the total receipts from abroad, including the price of exports and the inflow of capital and gold. Balance of trade The difference in value between the total exports and total imports of a nation during a specific period of time.

PMT has the following structure: PMT( rate, nper, pv, fv, type ) Rate is the interest rate for the loan. Nper is the total number of payments for the loan. Pv is the present value, or the total amount that a series of future payments is worth now; also known as the principal. Fv is the future value, or a cash balance you want to attain after the last payment is made. If fv is omitted, it is assumed to be 0 (zero), that is, the future value of a loan is 0. Type is the number 0 (zero) or 1 and indicates when payments are due.

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A certifying officer's maximum level of pecuniary liability for erroneous payments is typically limited to the amount of the erroneous payment or the salary of the employee at the time the improper payment was made, whichever is less. This liability can vary based on agency policy and specific circumstances.

It is the Principal Payment function. It returns the payment on the principal for a given period for an investment based on periodic, constant payments and a constant interest rate. PPMT( rate, per, nper, pv, fv, type ) Rate is the interest rate per period. Per specifies the period and must be in the range 1 to nper. Nper is the total number of payment periods in an annuity. Pv is the present value- the total amount that a series of future payments is worth now. Fv is the future value, or a cash balance you want to attain after the last payment is made. If fv is omitted, it is assumed to be 0 (zero), that is, the future value of a loan is 0. Type is the number 0 or 1 and indicates when payments are due.

Global Payments are usually made when exchanging goods or services. Global Payments are usually the value of the goods or services. Business Supplies and Office Supplies are provided for the Global Payments and those payments should be the equivalent of the supplies provided.

Buy or Lease? Should you lease or buy your car? Use this calculator to find out! We calculate your monthly payments and your total net cost. By comparing these amounts, you can determine which is the better value for you.