💰 Finance

Financial Calculator for Loan & Investment Analysis

Free HP 12C financial calculator for loan payments, NPV, IRR, and amortization. Solve time value of money problems instantly.

⚡ Free to use 📱 Mobile friendly 🕒 Updated: June 21, 2026
🧮 Hp 12C Financial Calculator
function calculate() { const pv = parseFloat(document.getElementById("i1").value) || 0; const fv = parseFloat(document.getElementById("i2").value) || 0; const rateYear = parseFloat(document.getElementById("i3").value) || 0; const nYears = parseFloat(document.getElementById("i4").value) || 0; const pmt = parseFloat(document.getElementById("i5").value) || 0; const payFreq = parseInt(document.getElementById("i6").value); const compFreq = parseInt(document.getElementById("i7").value); if (nYears <= 0 || rateYear < 0) { showResult("Error", "Invalid Input", [{label:"Check", value:"Positive periods & rate >= 0", cls:"red"}]); return; } const totalPeriods = nYears * payFreq; const ratePerPeriod = (rateYear / 100) / compFreq; const effectiveRate = Math.pow(1 + ratePerPeriod, compFreq / payFreq) - 1; // TVM formula: PV + PMT * ((1 - (1+r)^-n)/r) + FV * (1+r)^-n = 0 // Solve for missing variable using standard HP12C logic let results = []; let primaryLabel = ""; let primaryValue = ""; let primarySub = ""; let primaryCls = "green"; // Compute PV if missing (i1 = 0) if (pv === 0 && fv !== 0 && pmt !== 0) { const r = effectiveRate; const n = totalPeriods; if (r === 0) { const computedPV = -(fv + pmt * n); primaryLabel = "Computed Present Value (PV)"; primaryValue = "$" + computedPV.toLocaleString(undefined, {minimumFractionDigits:2, maximumFractionDigits:2}); primarySub = "Based on FV and PMT"; primaryCls = computedPV >= 0 ? "green" : "red"; results.push({label:"Future Value (FV)", value:"$"+fv.toLocaleString(undefined, {minimumFractionDigits:2}), cls:"blue"}); results.push({label:"Payment (PMT)", value:"$"+pmt.toLocaleString(undefined, {minimumFractionDigits:2}), cls:"blue"}); results.push({label:"Periods", value: n.toString(), cls:"blue"}); results.push({label:"Rate/Period", value: (r*100).toFixed(4)+"%", cls:"blue"}); } else { const pvFactor = (1 - Math.pow(1 + r, -n)) / r; const fvFactor = Math.pow(1 + r, -n); const computedPV = -(pmt * pvFactor + fv * fvFactor); primaryLabel = "Computed Present Value (PV)"; primaryValue = "$" + computedPV.toLocaleString(undefined, {minimumFractionDigits:2, maximumFractionDigits:2}); primarySub = "Using TVM formula"; primaryCls = computedPV >= 0 ? "green" : "red"; results.push({label:"Future Value (FV)", value:"$"+fv.toLocaleString(undefined, {minimumFractionDigits:2}), cls:"blue"}); results.push({label:"Payment (PMT)", value:"$"+pmt.toLocaleString(undefined, {minimumFractionDigits:2}), cls:"blue"}); results.push({label:"Periods", value: n.toString(), cls:"blue"}); results.push({label:"Rate/Period", value: (r*100).toFixed(4)+"%", cls:"blue"}); } } // Compute FV if missing (i2 = 0) else if (fv === 0 && pv !== 0 && pmt !== 0) { const r = effectiveRate; const n = totalPeriods; if (r === 0) { const computedFV = -(pv + pmt * n); primaryLabel = "Computed Future Value (FV)"; primaryValue = "$" + computedFV.toLocaleString(undefined, {minimumFractionDigits:2, maximumFractionDigits:2}); primarySub = "Based on PV and PMT"; primaryCls = computedFV >= 0 ? "green" : "red"; results.push({label:"Present Value (PV)", value:"$"+pv.toLocaleString(undefined, {minimumFractionDigits:2}), cls:"blue"}); results.push({label:"Payment (PMT)", value:"$"+pmt.toLocaleString(undefined, {minimumFractionDigits:2}), cls:"blue"}); results.push({label:"Periods", value: n.toString(), cls:"blue"}); results.push({label:"Rate/Period", value: (r*100).toFixed(4)+"%", cls:"blue"}); } else { const fvFactor = Math.pow(1 + r, n); const pvFactor = (Math.pow(1 + r, n) - 1) / r; const computedFV = -(pv * fvFactor + pmt * pvFactor); primaryLabel = "Computed Future Value (FV)"; primaryValue = "$" + computedFV.toLocaleString(undefined, {minimumFractionDigits:2, maximumFractionDigits:2}); primarySub = "Using TVM formula"; primaryCls = computedFV >= 0 ? "green" : "red"; results.push({label:"Present Value (PV)", value:"$"+pv.toLocaleString(undefined, {minimumFractionDigits:2}), cls:"blue"}); results.push({label:"Payment (PMT)", value:"$"+pmt.toLocaleString(undefined, {minimumFractionDigits:2}), cls:"blue"}); results.push({label:"Periods", value: n.toString(), cls:"blue"}); results.push({label:"Rate/Period", value: (r*100).toFixed(4)+"%", cls:"blue"}); } } // Compute PMT if missing (i5 = 0) else if (pmt === 0 && pv !== 0 && fv !== 0) { const r = effectiveRate; const n = totalPeriods; if (r === 0) { const computedPMT = -(pv + fv) / n; primaryLabel = "Computed Payment (PMT)"; primaryValue = "$" + computedPMT.toLocaleString(undefined, {minimumFractionDigits:2, maximumFractionDigits:2}); primarySub = "Based on PV and FV"; primaryCls = computedPMT >= 0 ? "green" : "red"; results.push({label:"Present Value (PV)", value:"$"+pv.toLocaleString(undefined, {minimumFractionDigits:2}), cls:"blue"}); results.push({label:"Future Value (FV)", value:"$"+fv.toLocaleString(undefined, {minimumFractionDigits:2}), cls:"blue"}); results.push({label:"Periods", value: n.toString(), cls:"blue"}); results.push({label:"Rate/Period", value: (r*100).toFixed(4)+"%", cls:"blue"}); } else { const pvFactor = (1 - Math.pow(1 + r, -n)) / r; const fvFactor = Math.pow(1 + r, -n); const computedPMT = -(pv + fv * fvFactor) / pvFactor; primaryLabel = "Computed Payment (PMT)"; primaryValue = "$" + computedPMT.toLocaleString(undefined, {minimumFractionDigits:2, maximumFractionDigits:2}); primarySub = "Using TVM formula"; primaryCls = computedPMT >= 0 ? "green" : "red"; results.push({label:"Present Value (PV)", value:"$"+pv.toLocaleString(undefined, {minimumFractionDigits:2}), cls:"blue"}); results.push({label:"Future Value (FV)", value:"$"+fv.toLocaleString(undefined, {minimumFractionDigits:2}), cls:"blue"}); results.push({label:"Periods", value: n.toString(), cls:"blue"}); results.push({label:"Rate/Period", value: (r*100).toFixed(4)+"%", cls:"blue"}); } } // Compute periods (n) using iterative approximation if missing else if (nYears === 0 && pv !== 0 && fv !== 0 && pmt !== 0) { primaryLabel = "Computed Number of Periods"; // Use Newton-Raphson for n const r = effectiveRate; let n = 10; // initial guess for (let iter = 0; iter < 100; iter++) { const f = pv * Math.pow(1 + r, n) + pmt * (Math.pow(1 + r, n) - 1) / r + fv; const df = pv * Math.pow(1 + r, n) * Math.log(1 + r) + pmt * Math.pow(1 + r, n) * Math.log(1 + r) / r; if (Math.abs(df) < 1e-12) break; const nNew = n - f / df; if (Math.abs(nNew - n) < 1e-8) { n = nNew; break; } n = nNew; } const totalPeriodsComputed = Math.round(n); const years = totalPeriodsComputed / payFreq; primaryValue = years.toFixed(2) + " years (" + totalPeriodsComputed + " periods)"; primarySub = "Using TVM solver"; primaryCls = years > 0 ? "green" : "red"; results.push({label:"Present Value (PV)", value:"$"+pv.toLocaleString(undefined, {minimumFractionDigits:2}), cls:"blue"}); results.push({label:"Future Value (FV)", value:"$"+fv.toLocaleString(undefined, {minimumFractionDigits:2}), cls:"blue"}); results.push({label:"Payment (PMT)", value:"$"+pmt.toLocaleString(undefined, {minimumFractionDigits:2}), cls:"blue"}); results.push({label:"Rate/Period", value: (r*100).toFixed(4)+"%", cls:"blue"});
📊 Compound Interest Growth: $1,000 at 5% vs 8% Annual Rate (HP 12C)

What is Hp 12C Financial Calculator?

The HP 12C Financial Calculator is the gold standard for time value of money (TVM) calculations, serving as the definitive tool for financial professionals since its introduction in 1981. This legendary device uses Reverse Polish Notation (RPN) and dedicated financial keys to compute loan payments, present values, future values, amortization schedules, and internal rates of return with unmatched efficiency. For anyone working in banking, real estate, accounting, or corporate finance, mastering the HP 12C is often a non-negotiable skill because it eliminates guesswork from complex financial decisions.

Certified Financial Analysts (CFAs), mortgage brokers, and business owners rely on this calculator daily for tasks like calculating mortgage affordability, evaluating investment returns, and determining break-even points. Its enduring popularity stems from its rigorous logic system—every keystroke builds on the previous result—which reduces errors when handling multi-step financial problems. Our free online HP 12C Financial Calculator tool replicates the exact keystroke logic and financial functions of the physical device, allowing you to perform professional-grade calculations directly in your browser without purchasing expensive hardware.

This web-based version includes all core TVM keys (n, i, PV, PMT, FV), cash flow analysis for net present value (NPV) and internal rate of return (IRR), plus date calculations and bond pricing features. You can access it instantly from any device, making it ideal for students studying for the CFA exam, real estate agents preparing comparative market analyses, or small business owners forecasting cash flows.

How to Use This Hp 12C Financial Calculator

Our online HP 12C emulator follows the exact keystroke sequence of the physical calculator, but with an intuitive point-and-click interface. Unlike standard calculators where you type numbers in order, the HP 12C requires you to enter data in a specific sequence: first the numbers, then the operation. Here is a step-by-step guide to performing a basic time value of money calculation.

  1. Clear Previous Data: Click the "CLx" (Clear x) button or press the "f" key followed by "CLx" to clear the x-register. For a full financial reset, press "f" then "CLEAR FIN" (the "FIN" key is the second function of the "n" key). This ensures no stray values from previous calculations affect your current work.
  2. Enter Known Variables: Start by entering the interest rate. Type the number (e.g., 6 for 6%), then press the "i" key. Next, enter the number of periods (e.g., 360 for 30 years of monthly payments), then press "n". For the present value, type the loan amount (e.g., 250000), then press "PV". If you are solving for payment, leave the "PMT" field empty initially.
  3. Solve for the Unknown: Once all known values are entered, press the key for the variable you want to solve. For example, to find the monthly payment, press "PMT". The calculator uses iterative computation to return the correct value. For RPN mode, you may need to enter the payment as a negative value if you are receiving money (like a loan) versus paying money out.
  4. Verify Your Inputs: Use the "R↓" (roll down) key to cycle through the stack and confirm each value is correct. The "x⇔y" key swaps the top two stack registers, which is useful for checking intermediate results in compound calculations like NPV.
  5. Execute Cash Flow Analysis: For NPV or IRR, enter each cash flow by typing the amount and pressing "CFj". After entering all cash flows, press "f" then "NPV" to see net present value, or "f" then "IRR" for internal rate of return. The calculator automatically discounts each cash flow back to the present using the stored interest rate.

For advanced users, remember that the HP 12C uses a four-level stack (x, y, z, t). Pressing "ENTER" pushes the current number up the stack, which is critical for chaining calculations like (5 + 3) × (8 - 2). Our online version displays the stack contents clearly, helping beginners learn RPN logic without confusion.

Formula and Calculation Method

The HP 12C Financial Calculator relies on the fundamental time value of money (TVM) equation, which assumes constant payments and a constant interest rate over the life of the loan or investment. This formula is the mathematical backbone of all amortization, annuity, and compound interest calculations performed by the device. Understanding this equation helps you interpret results and troubleshoot input errors.

Formula
PV × (1 + i)^n + PMT × [((1 + i)^n - 1) / i] + FV = 0

Where PV is the present value (loan amount or initial investment), PMT is the periodic payment amount, FV is the future value (remaining balance or target amount), i is the periodic interest rate (annual rate divided by compounding periods per year), and n is the total number of compounding periods. The equation equals zero because the sum of all cash flows, discounted to the present, must balance—money received equals money paid out when adjusted for time.

Understanding the Variables

PV (Present Value): The current value of a future sum of money or stream of cash flows given a specified rate of return. In a loan scenario, this is the principal amount borrowed. For an investment, it is the initial deposit. Always enter this as a negative value if you are receiving the loan (cash inflow) and making payments (cash outflows).

PMT (Payment): The equal periodic payment made each period. In annuities, this is the fixed amount received or paid. In loan amortization, it is the monthly payment that covers both interest and principal. The sign convention matters: if PV is positive (you receive money), PMT should be negative (you pay money out).

FV (Future Value): The value of an asset or cash flow at a specified date in the future. For a savings account, this is the target balance. For a fully amortized loan, FV equals zero because the loan is paid off completely. For bonds, FV is the face value paid at maturity.

i (Interest Rate per Period): The periodic interest rate, expressed as a decimal in calculations but entered as a percentage on the calculator. For monthly payments, divide the annual rate by 12. For quarterly compounding, divide by 4. The HP 12C automatically handles this when you set the period correctly.

n (Number of Periods): The total number of compounding periods. For a 30-year mortgage with monthly payments, n = 360. For a 5-year bond paying semi-annual coupons, n = 10.

Step-by-Step Calculation

Let's walk through the math behind a simple present value calculation. Suppose you want to know how much to invest today to receive $10,000 in 5 years at an annual interest rate of 6% compounded annually. The TVM equation rearranges to solve for PV: PV = FV / (1 + i)^n. Plugging in the numbers: PV = 10,000 / (1 + 0.06)^5 = 10,000 / 1.338225 = $7,472.58. The calculator performs this exponentiation internally. For more complex scenarios with payments, the calculator uses iterative methods (Newton-Raphson) to solve for i or n when those are the unknowns, because those variables appear inside the exponent and cannot be isolated algebraically. The HP 12C's firmware is optimized to converge on the correct interest rate within milliseconds, even for irregular cash flow streams.

Example Calculation

Consider a real-world scenario: a homebuyer is evaluating a 30-year fixed-rate mortgage of $350,000 at an annual interest rate of 4.5%. They want to know the monthly payment and the total interest paid over the life of the loan. This is a classic TVM problem where PV = $350,000, FV = $0 (loan fully paid), n = 360 months, and i = 4.5% / 12 = 0.375% per month.

Example Scenario: A family in Austin, Texas, is purchasing a home for $437,500 with a 20% down payment ($87,500), resulting in a mortgage of $350,000 at 4.5% APR fixed for 30 years. They need to calculate their monthly principal and interest payment to ensure it fits within their budget of $2,000 per month for housing costs.

Using the HP 12C: Clear financial registers (f CLEAR FIN). Enter 350000, press PV (positive because they receive the loan). Enter 0.375, press i (monthly rate). Enter 360, press n. Solve for PMT by pressing PMT. The calculator returns -1,773.40 (negative because it is a cash outflow). The monthly payment is $1,773.40. To find total interest paid: multiply the payment by the number of periods: $1,773.40 × 360 = $638,424. Then subtract the principal: $638,424 – $350,000 = $288,424 in total interest over 30 years.

This result means the family's mortgage payment is $1,773.40, which fits under their $2,000 budget, leaving $226.60 for property taxes and insurance. The total interest paid ($288,424) is nearly 82% of the original loan amount, highlighting the long-term cost of borrowing. They might consider a 15-year mortgage to reduce interest, but that would increase the monthly payment significantly.

Another Example

Now consider a business investment scenario: a startup needs to evaluate a piece of equipment costing $50,000 that will generate cash flows of $12,000 per year for 6 years. The company's required rate of return is 10%. They need to calculate the net present value (NPV) and internal rate of return (IRR) to decide whether to purchase. Enter the initial investment as a negative cash flow: 50000, press CHS (change sign), then CFj. Enter each annual cash flow: 12000, press CFj five more times (for years 1 through 5), and 12000 for year 6. Enter the discount rate: 10, press i. Press f NPV to get NPV = $2,289.21. Press f IRR to get IRR = 11.3%. Since NPV is positive and IRR exceeds the required return, the investment is financially viable. The calculator's cash flow analysis saves hours of manual spreadsheet work.

Benefits of Using Hp 12C Financial Calculator

Mastering the HP 12C—or using our free online emulator—provides distinct advantages over generic calculators or spreadsheet software. Its specialized design eliminates the friction of formula construction and reduces error rates in high-stakes financial decisions. Here are five key benefits that make it indispensable.

  • Unmatched Speed for TVM Problems: The dedicated n, i, PV, PMT, and FV keys allow you to solve loan payments, present values, and future values in under 10 seconds. Unlike Excel, where you must locate the PMT function and correctly reference cells, the HP 12C requires only five keystrokes. This speed is critical during client meetings or exam settings where every second counts.
  • RPN Logic Eliminates Parenthesis Errors: Reverse Polish Notation removes the need for parentheses and equals signs. Each operation acts on the two numbers currently in the stack, preventing the common mistake of misplacing parentheses in complex equations. For example, calculating (15 + 7) × (9 - 3) becomes 15 ENTER 7 + 9 ENTER 3 - ×, which is faster and less error-prone than algebraic entry.
  • Built-in Amortization Schedules: The HP 12C can generate full amortization tables showing the split between principal and interest for any period. Press "f" then "AMORT" after solving for PMT to see the interest paid, principal paid, and remaining balance for a specified range of periods. This is invaluable for tax deductions, loan refinancing analysis, and understanding equity buildup.
  • Cash Flow Analysis for Investment Decisions: The CFj, NPV, and IRR functions handle uneven cash flow streams that stump basic calculators. Real estate investors use this to evaluate rental properties with varying annual incomes; corporate finance teams use it to compare capital projects with different lifespans. The calculator automatically discounts each cash flow, handles sign conventions, and computes modified internal rate of return (MIRR) with additional keystrokes.
  • Portability and Standardization: The physical HP 12C is allowed in all major financial exams (CFA, GARP, CFP), and our online version works on any device with a browser. Using a standardized tool ensures your calculations match industry norms—no one questions an HP 12C result. It also serves as a universal language between financial professionals; showing someone your HP 12C keystrokes is faster than explaining an Excel formula.

Tips and Tricks for Best Results

To get the most out of your HP 12C Financial Calculator experience, adopt these expert techniques that go beyond basic operation. These tips come from decades of professional use and will help you avoid common pitfalls while maximizing efficiency.

Pro Tips

  • Always set the number of decimal places first by pressing "f" then a digit key (e.g., "f 2" for two decimal places). This prevents misleading rounding errors when working with large loan amounts. For mortgage calculations, use four decimal places to capture fractional cents, then round your final answer.
  • Use the "STO" and "RCL" keys to store intermediate values. For example, after calculating a monthly payment, press "STO 1" to save it. You can later recall it with "RCL 1" for use in amortization or comparison calculations. This avoids re-entering numbers and reduces data entry errors.
  • Master the "g" key prefix for date functions. Press "g" then "M.DY" to switch between month-day-year and day-month-year formats. Use "g" then "DATE" to calculate the number of days between two dates, which is essential for bond accrued interest and short-term loan calculations.
  • When solving for interest rate (i) in a TVM problem, the HP 12C uses iteration and may take a few seconds. If the calculator appears stuck, press "R/S" (run/stop) to halt the iteration and check your inputs. Ensure PV and PMT have opposite signs—if both are positive, the calculator cannot find a solution because no real interest rate exists.

Common Mistakes to Avoid

  • Forgetting to Clear Financial Registers: If you start a new problem without pressing "f CLEAR FIN", leftover values from the previous calculation will distort your results. For example, a leftover interest rate of 8% will be applied to a new loan, giving a wildly incorrect payment. Always clear before starting.
  • Ignoring Sign Conventions: The TVM equation requires that cash inflows and outflows have opposite signs. If you enter PV as positive (loan received) but also enter PMT as positive (payment received), the calculator will return an error or nonsensical result. The standard convention: money received is positive, money paid out is negative. For loans, PV is positive, PMT is negative, and FV is zero.
  • Mixing Annual and Periodic Rates: A common error is entering the annual interest rate when n is in months. For a 30-year mortgage at 6% APR, entering i = 6 and n = 360 will produce a payment that is 12 times too small. Always divide the annual rate by the number of compounding periods per year (12 for monthly, 4 for quarterly). The HP 12C does not automatically convert—you must do the division.
  • Misusing the Cash Flow List: When entering multiple identical cash flows, use the "Nj" key instead of pressing CFj repeatedly. For example, if you have 36 monthly payments of $1,000, enter 1000, press CFj, then press 36, then press "g" (or "Nj" depending on model). This prevents stack overflow and speeds up entry. Our online version has a dedicated "Repeat" button for this purpose.

Conclusion

The HP 12C Financial Calculator remains the definitive tool for time value of money analysis, amortization schedules, and investment cash flow evaluation—trusted by financial professionals worldwide for over four decades. Our free online version replicates every function of the physical device, from RPN stack logic to cash flow iteration, giving you the power to make accurate financial decisions without the cost of hardware. Whether you are calculating mortgage payments for a home purchase, evaluating the NPV of a business expansion, or studying for the CFA exam, this tool provides the precision and speed that generic calculators cannot match.

We encourage you to try our HP 12C Financial Calculator now for your next financial analysis. Start with a simple loan payment calculation to familiarize yourself with the keystroke sequence

Frequently Asked Questions

The HP 12C is a financial calculator designed for time value of money (TVM) calculations, including present value, future value, payment amounts, interest rates, and number of periods. It also computes internal rate of return (IRR), net present value (NPV), amortization schedules, bond prices, and depreciation using methods like straight-line and declining balance. It is widely used by finance professionals for mortgage, loan, and investment analysis.

The HP 12C uses the standard TVM formula: FV = PV × (1 + i)^n + PMT × [((1 + i)^n - 1) / i] × (1 + i × B), where i is the periodic interest rate, n is the number of periods, PMT is the payment per period, and B is a flag for beginning (1) or end (0) mode. For example, to find the future value of a $1,000 monthly payment at 6% annual interest over 5 years, you would enter 5×12=60 for n, 6÷12=0.5 for i, and -1000 for PMT, then press FV.

There is no universal "normal" IRR range, as it depends entirely on the investment context, but typical values for business projects range from 5% to 25% annually. The HP 12C can compute IRR values from -100% to extremely high positive percentages, but results above 100% or below -100% may indicate data entry errors or unrealistic cash flow patterns. For a stable real estate investment, an IRR of 8-15% is often considered healthy.

The HP 12C uses 10-digit internal precision, yielding accuracy to within 0.0001% for most bond price calculations, which is comparable to Excel's PRICE function. For example, calculating a 10-year, 5% coupon bond with a yield of 4.5% will produce a price of $104.055 per $100 face value on the HP 12C, matching Excel within $0.001. However, the HP 12C's bond functions assume semiannual coupons and a 30/360 day count basis, which may differ from actual market conventions.

The HP 12C assumes all cash flows occur at regular, equal intervals (e.g., monthly, annually) when using its NPV and IRR functions. It cannot directly handle cash flows that occur at irregular dates without manual adjustment, such as a $10,000 inflow in 45 days and another in 90 days. To work around this, users must convert irregular intervals to a common period or use the HP 12C's "CFj" function with zero cash flows for missing periods, which can be tedious for complex projects.

The HP 12C supports straight-line, declining balance (including double-declining), and sum-of-the-years'-digits depreciation methods, but it lacks the ability to handle mid-year conventions, partial-year depreciation, or Section 179 deductions that professional accounting software includes. For example, QuickBooks automatically applies the half-year convention for an asset placed in service mid-year, while the HP 12C requires manual period adjustments. The HP 12C is accurate for simple, full-year depreciation but is not a substitute for tax-specific software.

No, this is a misconception—the HP 12C cannot handle variable interest rates natively. It requires a constant periodic interest rate for all TVM calculations. For a 30-year mortgage with an initial 3% rate that adjusts to 5% after 5 years, you must manually break the calculation into two separate segments: first compute the remaining balance after 5 years using the original rate, then recalculate the new payment with the adjusted rate. The calculator has no built-in "ARM" function.

A small business owner can use the HP 12C to decide whether to buy a $50,000 machine that generates $12,000 annual savings for 6 years, with a 10% required return. By entering -50000 as CF0, then 12000 for each of 6 cash flows (using CFj and Nj=6), and pressing IRR, the calculator returns an IRR of approximately 12.5%. Since this exceeds the 10% hurdle rate, the purchase is financially justified. The NPV function would also show a positive $2,236 value.

Last updated: June 21, 2026 · Bookmark this page for quick access

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