qr code library c# download Dim intRate, intPer, intNper, intPayment As Integer in C#.NET

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Dim intRate, intPer, intNper, intPayment As Integer
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Dim curPv, curInterest As Currency
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intRate = InputBox("What is the interest rate (integer number only) ") intNper = InputBox("How many payments will you make on the loan ") curPv = InputBox("How much did you borrow ") For intPer = 1 To intNper With Application.WorksheetFunction curInterest = -1 * (.IPmt(intRate / 1200, intPer, intNper, curPv)) 'Divide by 1200 to get a monthly percentage (12 months * 100 per cent) End With ActiveCell.Value = curInterest ActiveCell.Offset(1, 0).Activate Next intPer End Sub
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Part 4: Advanced VBA
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The complementary function of IPMT is PPMT, which determines the amount of a payment that is devoted to the loan s principal. The PPMT function s syntax is exactly the same as that of IPMT, but the result is the dollar amount of a payment that is applied to the principal. Now that you ve seen the functions you use to determine your payments, and what share of those payments go toward interest and principal, it s time to show you how to reverse engi neer an interest rate from a known payment schedule. Yes, it s rare that you would need to figure out your interest rate for a home loan (because it s something few folks forget, and it ll be right there on the loan papers), but just in case you need to, here it is.
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Manipulating Data with VBA The syntax of the RATE function is similar to those of the PMT family of functions.
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RATE(nper,pmt,pv,fv,type,guess)
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Because there are some differences between RATE and the other PMT functions, Table 9-4 summarizes the RATE function s arguments for you.
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Table 9-4.
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The Rate Function s Arguments
Description
The total number of payment periods in an annuity. The payment made each period. This value can t change over the life of the annuity. If pmt is omitted, you must include the fv argument. The present value of the annuity the total amount that a series of future payments is worth now. The future value, or a cash balance that you want to attain after the last payment is made. If fv is omitted, it s assumed to be 0. (The future value of a loan, for example, is 0.) The number 0 or 1, indicating when payments are due. (0 is the default, which means payments are due at the end of the month.) Your guess for what the rate will be. If you omit guess, it s assumed to be 10 percent. If RATE doesn t converge, try different values for Guess. RATE usually converges if Guess is between 0 and 1.
Argument
Nper Pmt Pv Fv
Type Guess
So, if you wanted to figure out the interest rate on a $150,000 home loan that you were paying back at $1,186.19 a month over 15 years, you would use the following formula to determine the annual percentage rate of the loan:
=RATE(180,-1186.19,150000)*12
It s important to enter the payment (the second parameter) as a negative number. It might make it easier to remember this requirement if you think of the payment as money that s leaving your bank account.
Determining the Present Value of an Investment
The PV, or present value, function returns the present value of an investment, which is finance-speak for the total amount of money that a series of equal-value future payments is worth now. When you borrow money, the loan amount is the present value to the lender. For example, if you wanted to calculate the present value of a $150,000 loan with 5 percent interest to be paid back monthly over 15 years, you would use the following formula:
PV(rate,nper,pmt,fv,type)
Part 4 Advanced VBA
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Microsoft Office Excel 2003 Programming Inside Out In the preceding formula, once again, rate is the interest rate per period (usually an annual rate divided by 12), nper is the total number of payment periods (in this case, 12 * 15, or 180), pmt is the payment made each period (1186.19 in this case), fv is the future value, or a cash balance you want to attain after the last payment is made (the future value of a loan is 0), and type indicates if a payment is due at the end of the month (0, the default, means you pay at the end of the month, and 1 means you pay at the beginning of the month). So, for the loan described above, you would create this formula:
=PV(5%/12, 180, -1186.19)
The preceding formula generates a present value of $150,000, the total amount of the loan. The sum total of the payments is actually $213,514.20, but the present value of the loan is lower because, when the loan is made, the interest hasn t had time to compound. After 10 years of payments, for example, a homeowner would have paid $142,342.80 but would still be facing another 60 payments!
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