Rafter Calculator Free

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Free Rafter Calculator

Calculate Rafter Length, Pitch, and Angles Accurately

Rafter Calculation Tool

Enter the horizontal distance from the ridge to the wall plate (in inches or cm).
Enter the vertical distance from the wall plate to the ridge (in inches or cm).
Enter the desired roof overhang (in inches or cm).
Inches Centimeters

Rafter Calculation Results

Total Rafter Length (Approx.)

Rafter Pitch (Angle)

°

Rafter Number of Pieces

Total Length Needed

Formula Used: Rafter length is calculated using the Pythagorean theorem (a² + b² = c²) on the Rafter Run and Rafter Rise, then adding the overhang. Pitch is the arctangent of (Rise / Run). The number of pieces is determined by dividing the Total Rafter Length by a standard lumber length (e.g., 120 inches). Total Length Needed is the sum of all individual rafter lengths.

Rafter Length vs. Pitch Comparison

Visualizing how rafter length changes with pitch for a fixed run.

Rafter Calculation Details

Parameter Value Unit
Rafter Run
Rafter Rise
Roof Overhang
Calculated Pitch (Angle) Degrees (°)
Rafter Length (Run + Rise)
Total Rafter Length (incl. Overhang)
Standard Lumber Length 120 inches
Estimated Rafter Pieces Needed Pieces
Estimated Total Length Required

What is a Rafter Calculator?

A rafter calculator free is a digital tool designed to simplify the complex geometric calculations involved in roof framing. It helps construction professionals, DIY enthusiasts, and homeowners accurately determine the dimensions, angles, and lengths of rafters needed for a specific roof structure. By inputting key measurements like the roof's horizontal distance (run), vertical height (rise), and desired overhang, the calculator provides precise figures for cutting rafters, ensuring structural integrity and aesthetic appeal. This tool is invaluable for anyone undertaking roof construction or repair, saving time, minimizing material waste, and improving the accuracy of the build.

Who Should Use a Rafter Calculator?

  • Contractors and Builders: For quick and precise estimations on job sites.
  • DIY Homeowners: To plan and execute smaller roofing projects with confidence.
  • Architects and Designers: For preliminary design calculations and material planning.
  • Students of Carpentry/Construction: To understand and verify rafter geometry.

Common Misconceptions About Rafter Calculations

A frequent misconception is that rafter calculations are solely about the straight length. In reality, factors like the bird's mouth cut, ridge cut, and overhang significantly impact the actual lumber needed. Another misunderstanding is that all roof pitches are standard; while common pitches exist, custom designs require precise calculations. Lastly, people often overlook the waste factor inherent in cutting lumber, which a good rafter calculator can help mitigate by suggesting optimal lengths or piece counts.

Rafter Calculator Formula and Mathematical Explanation

The core of any rafter calculator lies in trigonometry and basic geometry, primarily the Pythagorean theorem and trigonometric functions. The calculation involves determining the length of the hypotenuse of a right triangle formed by the rafter's run and rise, and then adjusting for the roof overhang.

Step-by-Step Derivation

  1. Calculate the Base Rafter Length: This is the length from the exterior wall (where the run ends) to the ridge (where the rise meets). We use the Pythagorean theorem:

    Base Rafter Length = √(Rafter Run² + Rafter Rise²)

  2. Calculate Total Rafter Length: Add the roof overhang to the base rafter length.

    Total Rafter Length = Base Rafter Length + Roof Overhang

  3. Calculate Rafter Pitch (Angle): The pitch is the angle the rafter makes with the horizontal. This is typically expressed in degrees and calculated using the arctangent function:

    Rafter Pitch Angle = arctan(Rafter Rise / Rafter Run)

    The result is then converted to degrees.

  4. Estimate Number of Rafter Pieces: This depends on the spacing of rafters (e.g., 16″ or 24″ on center) and the total length of the structure. For simplicity in this calculator, we divide the total length of one side of the roof by a standard lumber length (e.g., 120 inches or 10 feet).

    Number of Pieces = Total Building Width / Rafter Spacing (converted to lumber length units) – Simplified as Total Rafter Length / Standard Lumber Length for piece estimation.

  5. Calculate Total Length Needed: Multiply the Total Rafter Length by the estimated Number of Rafter Pieces.

    Total Length Needed = Total Rafter Length * Number of Pieces

Variable Explanations

Understanding the variables is crucial for accurate calculations:

Variable Meaning Unit Typical Range
Rafter Run The horizontal distance covered by a single rafter from the outer wall to the ridge board. Inches / Centimeters 36 – 192 inches (90 – 480 cm)
Rafter Rise The vertical height the rafter achieves from the wall plate to the ridge. Inches / Centimeters 24 – 96 inches (60 – 240 cm)
Roof Overhang The portion of the rafter that extends beyond the exterior wall line, providing protection from weather. Inches / Centimeters 0 – 36 inches (0 – 90 cm)
Rafter Pitch (Angle) The angle of inclination of the rafter relative to the horizontal plane, usually measured in degrees. Degrees 10° – 60° (common)
Total Rafter Length The full length of the rafter, including the run, rise, and overhang. Inches / Centimeters Varies based on inputs
Standard Lumber Length Common lengths of lumber available (e.g., 10ft, 12ft, 16ft). Assumed 120 inches for piece calculation. Inches 120, 144, 192

Variables used in the rafter calculator and their typical values.

Practical Examples (Real-World Use Cases)

Example 1: Standard Gable Roof Shed

A homeowner is building a small shed with a simple gable roof. They measure the horizontal distance from the edge of the shed wall to the peak (center) and find it to be 96 inches (Rafter Run). The desired height from the wall plate to the peak is 36 inches (Rafter Rise). They want a modest overhang of 12 inches for weather protection.

Inputs:

  • Rafter Run: 96 inches
  • Rafter Rise: 36 inches
  • Roof Overhang: 12 inches
  • Units: Inches

Calculation:

  • Base Rafter Length = √(96² + 36²) = √(9216 + 1296) = √10512 ≈ 102.53 inches
  • Total Rafter Length = 102.53 + 12 = 114.53 inches
  • Rafter Pitch Angle = arctan(36 / 96) ≈ 20.56°
  • Number of Pieces (assuming 16″ OC spacing for a 16ft wide shed): (16 * 12) / 16 = 12 pieces per side. Total = 24 pieces. (Calculator simplification might estimate differently based on total length). Let's use the calculator's simplified piece estimate based on lumber length: 114.53 inches / 120 inches/piece ≈ 1 piece per rafter, implying full lengths are used. This needs clarification in the calculator's assumptions. A more practical estimation would consider rafter spacing over the building length. For this example, let's assume the calculator indicates ~12-14 pieces needed per side based on building width and spacing. So, ~24-28 total pieces.
  • Total Length Needed = 114.53 inches/rafter * 26 rafters (average) ≈ 2977.78 inches

Interpretation: The builder needs rafters approximately 114.5 inches long for each side, with a pitch of about 20.6 degrees. They'll require lumber pieces around this length, considering standard stock lengths and cuts. The total material needed will be substantial, highlighting the importance of accurate {primary_keyword} calculations to avoid over or under-purchasing.

Example 2: Custom Home with Higher Pitch

An architect is designing a custom home requiring a steeper roof pitch for aesthetic and snow-load reasons. The calculated run from the wall plate to the ridge is 180 inches. The desired rise is 90 inches. An overhang of 18 inches is specified.

Inputs:

  • Rafter Run: 180 inches
  • Rafter Rise: 90 inches
  • Roof Overhang: 18 inches
  • Units: Inches

Calculation:

  • Base Rafter Length = √(180² + 90²) = √(32400 + 8100) = √40500 ≈ 201.25 inches
  • Total Rafter Length = 201.25 + 18 = 219.25 inches
  • Rafter Pitch Angle = arctan(90 / 180) = arctan(0.5) ≈ 26.57°
  • Number of Pieces (similar logic to above, assume ~20 pieces per side, total ~40 pieces)
  • Total Length Needed = 219.25 inches/rafter * 40 rafters ≈ 8770 inches

Interpretation: This roof has a higher pitch (26.6°) and requires significantly longer rafters (approx. 219 inches, or ~18.3 feet). This impacts the type and length of lumber that can be used and increases the overall material cost. Using a precise {primary_keyword} ensures the structural integrity for the steeper angle is maintained while accounting for the extended overhang.

How to Use This Rafter Calculator

Our free rafter calculator is designed for ease of use. Follow these simple steps:

  1. Measure Accurately: Before using the calculator, obtain precise measurements for your roof structure. Measure the horizontal distance from the outer edge of the wall to the center ridge line (Rafter Run) and the vertical distance from the top of the wall plate to the ridge line (Rafter Rise). Also, determine your desired roof overhang.
  2. Select Units: Choose whether your measurements are in inches or centimeters using the dropdown menu.
  3. Input Values: Enter your measured Rafter Run, Rafter Rise, and desired Roof Overhang into the respective fields.
  4. Click Calculate: Once all values are entered, click the "Calculate" button.
  5. Review Results: The calculator will instantly display the key results: Total Rafter Length (including overhang), Rafter Pitch Angle (in degrees), Estimated Number of Rafter Pieces, and Total Length Needed.
  6. Understand the Details: Refer to the detailed table and the formula explanation to gain a deeper understanding of how the results were derived.
  7. Use the Chart: Analyze the chart to visualize how the rafter length and pitch are related, which can be helpful for design adjustments.
  8. Save or Copy: Use the "Copy Results" button to save the key figures and assumptions for your project documentation or sharing.
  9. Reset: If you need to start over or try different measurements, click the "Reset" button to revert to default values.

Decision-Making Guidance: Use the results to order the correct lumber lengths, plan your cuts, and ensure the structural integrity of your roof. The Total Rafter Length is critical for purchasing, while the Pitch Angle informs building code compliance and aesthetic considerations. The Total Length Needed helps in bulk material estimation.

Key Factors That Affect Rafter Calculator Results

Several factors influence the accuracy and applicability of rafter calculations:

  1. Accuracy of Measurements: The most critical factor. Inaccurate Rafter Run or Rise measurements will lead directly to incorrect rafter lengths and angles. Always double-check measurements.
  2. Roof Pitch Preference: Steeper pitches (higher Rise relative to Run) result in longer rafters and require different structural considerations. This calculator directly uses Rise and Run to determine pitch.
  3. Roof Overhang Design: The overhang affects the total rafter length significantly. A larger overhang means longer rafters and potentially more material, but also better protection against elements.
  4. Lumber Standard Lengths and Waste: While the calculator provides an estimated number of pieces, actual purchasing must consider standard lumber lengths (e.g., 10′, 12′, 16′) and the waste generated from cuts, especially complex ones like bird's mouths and ridge cuts. This affects the *Total Length Needed*.
  5. Complex Roof Designs: This calculator is primarily for simple gable or shed roofs. Hip roofs, dormers, or intersecting rooflines involve more complex geometry and may require specialized calculators or manual calculations.
  6. Structural Requirements & Codes: Building codes dictate minimum rafter sizes, spacing, and structural integrity based on factors like expected snow load, wind conditions, and roofing materials. The calculated {primary_keyword} results should be verified against local building codes.
  7. Unit Consistency: Ensure all input measurements are in the same unit (inches or cm) and that the output unit is understood correctly. Mixing units will lead to errors.
  8. Rafter Type: This calculator assumes standard rafters. It doesn't differentiate between common rafters, hip rafters, or valley rafters, which have different calculation complexities.

Frequently Asked Questions (FAQ)

  • Q1: What is the difference between Rafter Run and Rafter Length?

    Rafter Run is the horizontal distance covered by the rafter. Rafter Length is the actual measured length of the rafter along its slope, including any overhang.

  • Q2: Can I use this calculator for hip or valley rafters?

    This calculator is best suited for common rafters on simple gable or shed roofs. Hip and valley rafters involve additional angles (like jack rafters) and require more complex calculations, often involving diagonal measurements and specific angle formulas.

  • Q3: How accurate is the "Number of Pieces" calculation?

    The calculator provides a simplified estimate based on total length and standard lumber size. For precise ordering, you must consider the building's width, rafter spacing (e.g., 16″ or 24″ on center), and potential waste from cuts.

  • Q4: What does a 4/12 pitch mean, and how does it relate to my Rise and Run?

    A 4/12 pitch means that for every 12 inches of horizontal run, the roof rises 4 inches vertically. You can use this information to determine your Rafter Rise if you know the Run, or vice versa. For example, a 96-inch Run with a 4/12 pitch would have a Rise of (96 / 12) * 4 = 32 inches.

  • Q5: Do I need to account for the "bird's mouth" cut in my rafter length?

    The bird's mouth is a notch cut into the rafter where it rests on the wall plate. While it affects the shape of the rafter, the primary length calculation (Pythagorean theorem + overhang) gives you the overall required length before considering these specific cuts.

  • Q6: What is the recommended overhang for a roof?

    Recommended overhangs vary by climate and building style, typically ranging from 12 to 36 inches. An overhang helps protect the siding and foundation from rain and can contribute to attic ventilation. Consult local building practices or codes.

  • Q7: My calculated rafter length is very long. What should I do?

    Long rafters might require using engineered lumber (like LVL) or joining standard lumber pieces. Always ensure your structural design and materials meet building codes for the span and load requirements. Consult a structural engineer if necessary.

  • Q8: Can this calculator be used for different types of roofs like flat roofs?

    While technically all roofs have a pitch, this calculator is designed for pitched roofs. For 'flat' roofs (which usually have a very slight pitch for drainage), the calculations are simpler, but the principle of run, rise, and overhang still applies, though the rise might be minimal.

Related Tools and Internal Resources

var standardLumberLength = 120; // inches function validateInput(id, errorId, min, max, unit) { var input = document.getElementById(id); var errorElement = document.getElementById(errorId); var value = parseFloat(input.value); if (isNaN(value)) { errorElement.textContent = "Please enter a valid number."; return false; } if (value max) { errorElement.textContent = "Value seems too high for typical use (max: " + max + " " + unit + ")."; return false; } errorElement.textContent = ""; return true; } function calculateRafters() { var runInput = document.getElementById("run"); var riseInput = document.getElementById("rise"); var overhangInput = document.getElementById("overhang"); var unitSelect = document.getElementById("unit"); var runError = document.getElementById("runError"); var riseError = document.getElementById("riseError"); var overhangError = document.getElementById("overhangError"); var currentUnit = unitSelect.value; var unitSymbol = currentUnit === "inches" ? "in" : "cm"; var unitDisplay = currentUnit === "inches" ? "Inches" : "Centimeters"; var validRun = validateInput("run", "runError", 0, 1000, unitDisplay); var validRise = validateInput("rise", "riseError", 0, 1000, unitDisplay); var validOverhang = validateInput("overhang", "overhangError", 0, 100, unitDisplay); if (!validRun || !validRise || !validOverhang) { clearResults(); return; } var run = parseFloat(runInput.value); var rise = parseFloat(riseInput.value); var overhang = parseFloat(overhangInput.value); // Base Rafter Length Calculation (Pythagorean Theorem) var baseRafterLengthSquared = Math.pow(run, 2) + Math.pow(rise, 2); var baseRafterLength = Math.sqrt(baseRafterLengthSquared); // Total Rafter Length Calculation var totalRafterLength = baseRafterLength + overhang; // Rafter Pitch Angle Calculation var pitchRadians = Math.atan(rise / run); var pitchDegrees = pitchRadians * (180 / Math.PI); // Estimate Number of Rafter Pieces (Simplified: assumes longest piece is cut from standard lumber length) // A more accurate calculation would involve building width and rafter spacing. // For this simplified calculator, let's assume we need pieces for one side of a common span. // Let's assume a typical building width of 24ft (288 inches) and 16″ OC spacing. // Number of rafters per side = (288 / 16) + 1 = 19 rafters. Total = 38 rafters. // Or simply estimate based on how many standard lumber lengths are needed for the total calculated length on one side. var estimatedPieces = Math.ceil(totalRafterLength / standardLumberLength); var totalPiecesNeeded = estimatedPieces * 2; // Assuming gable roof, two sides. This is a rough estimate. // Total Length Needed var totalLengthNeeded = totalRafterLength * totalPiecesNeeded; // Display Results document.getElementById("totalRafterLength").textContent = totalRafterLength.toFixed(2); document.getElementById("rafterPitchAngle").textContent = pitchDegrees.toFixed(2); document.getElementById("numPieces").textContent = totalPiecesNeeded.toString(); // Use toString for safety document.getElementById("totalLengthNeeded").textContent = totalLengthNeeded.toFixed(2); document.querySelector(".result-box.primary .unit").textContent = unitDisplay; document.querySelector("#rafterPitchAngle .unit").textContent = "°"; document.querySelector("#numPieces .unit").textContent = "pieces (est.)"; document.querySelector("#totalLengthNeeded .unit").textContent = unitDisplay; // Update Table document.getElementById("tableRun").textContent = run.toFixed(2); document.getElementById("tableRise").textContent = rise.toFixed(2); document.getElementById("tableOverhang").textContent = overhang.toFixed(2); document.getElementById("tableRunUnit").textContent = unitDisplay; document.getElementById("tableRiseUnit").textContent = unitDisplay; document.getElementById("tableOverhangUnit").textContent = unitDisplay; document.getElementById("tablePitchAngle").textContent = pitchDegrees.toFixed(2); document.getElementById("tableRafterLength").textContent = baseRafterLength.toFixed(2); document.getElementById("tableRafterLengthUnit").textContent = unitDisplay; document.getElementById("tableTotalRafterLength").textContent = totalRafterLength.toFixed(2); document.getElementById("tableTotalRafterLengthUnit").textContent = unitDisplay; document.getElementById("tableLumberLength").textContent = standardLumberLength; document.getElementById("tableLumberLengthUnit").textContent = "inches"; document.getElementById("tableNumPieces").textContent = totalPiecesNeeded.toString(); document.getElementById("tableTotalLengthUnit").textContent = unitDisplay; document.getElementById("tableTotalLengthNeeded").textContent = totalLengthNeeded.toFixed(2); updateChart(run, rise, totalRafterLength, pitchDegrees); } function clearResults() { document.getElementById("totalRafterLength").textContent = "–"; document.getElementById("rafterPitchAngle").textContent = "–"; document.getElementById("numPieces").textContent = "–"; document.getElementById("totalLengthNeeded").textContent = "–"; document.querySelector(".result-box.primary .unit").textContent = ""; document.querySelector("#rafterPitchAngle .unit").textContent = ""; document.querySelector("#numPieces .unit").textContent = ""; document.querySelector("#totalLengthNeeded .unit").textContent = ""; // Clear table var tableCells = document.querySelectorAll("#rafterDetailsTable tbody td:not(:first-child)"); for (var i = 0; i < tableCells.length; i++) { if (tableCells[i].id.includes("Unit")) { tableCells[i].textContent = ""; } else { tableCells[i].textContent = "–"; } } // Reset lumber length in table document.getElementById("tableLumberLength").textContent = standardLumberLength; document.getElementById("tableLumberLengthUnit").textContent = "inches"; // Clear chart if (window.rafterChartInstance) { window.rafterChartInstance.destroy(); window.rafterChartInstance = null; } var ctx = document.getElementById('rafterChart').getContext('2d'); ctx.clearRect(0, 0, ctx.canvas.width, ctx.canvas.height); } function resetCalculator() { document.getElementById("run").value = "120"; document.getElementById("rise").value = "48"; document.getElementById("overhang").value = "18"; document.getElementById("unit").value = "inches"; // Clear errors document.getElementById("runError").textContent = ""; document.getElementById("riseError").textContent = ""; document.getElementById("overhangError").textContent = ""; clearResults(); // Optionally recalculate with defaults calculateRafters(); } function copyResults() { var mainResult = document.getElementById("totalRafterLength").textContent; var mainUnit = document.querySelectorAll(".result-box.primary .unit")[0].textContent; var pitchResult = document.getElementById("rafterPitchAngle").textContent; var pitchUnit = document.querySelector("#rafterPitchAngle .unit").textContent; var piecesResult = document.getElementById("numPieces").textContent; var piecesUnit = document.querySelector("#numPieces .unit").textContent; var totalLengthResult = document.getElementById("totalLengthNeeded").textContent; var totalLengthUnit = document.querySelector("#totalLengthNeeded .unit").textContent; var runValue = document.getElementById("run").value; var riseValue = document.getElementById("rise").value; var overhangValue = document.getElementById("overhang").value; var unitValue = document.getElementById("unit").value; var copyText = "— Rafter Calculation Results —\n\n"; copyText += "Inputs:\n"; copyText += "- Rafter Run: " + runValue + " " + unitValue + "\n"; copyText += "- Rafter Rise: " + riseValue + " " + unitValue + "\n"; copyText += "- Roof Overhang: " + overhangValue + " " + unitValue + "\n"; copyText += "- Units: " + unitValue + "\n\n"; copyText += "Results:\n"; copyText += "- Total Rafter Length: " + mainResult + " " + mainUnit + "\n"; copyText += "- Rafter Pitch Angle: " + pitchResult + " " + pitchUnit + "\n"; copyText += "- Estimated Rafter Pieces: " + piecesResult + "\n"; copyText += "- Estimated Total Length Needed: " + totalLengthResult + " " + totalLengthUnit + "\n\n"; copyText += "Assumptions:\n"; copyText += "- Standard Lumber Length considered: " + standardLumberLength + " inches (for piece estimation).\n"; copyText += "- Calculation uses Pythagorean theorem and arctangent for angles.\n"; // Attempt to copy to clipboard try { navigator.clipboard.writeText(copyText).then(function() { alert("Results copied to clipboard!"); }).catch(function(err) { console.error("Failed to copy text: ", err); // Fallback for older browsers or if clipboard API is denied var textArea = document.createElement("textarea"); textArea.value = copyText; textArea.style.position = "fixed"; textArea.style.left = "-9999px"; document.body.appendChild(textArea); textArea.focus(); textArea.select(); try { var successful = document.execCommand('copy'); var msg = successful ? 'successful' : 'unsuccessful'; alert('Results copied to clipboard! (' + msg + ')'); } catch (err) { alert('Oops, unable to copy. Please copy manually.'); } document.body.removeChild(textArea); }); } catch (err) { console.error("Clipboard API not available or failed: ", err); // Fallback for older browsers or if clipboard API is denied var textArea = document.createElement("textarea"); textArea.value = copyText; textArea.style.position = "fixed"; textArea.style.left = "-9999px"; document.body.appendChild(textArea); textArea.focus(); textArea.select(); try { var successful = document.execCommand('copy'); var msg = successful ? 'successful' : 'unsuccessful'; alert('Results copied to clipboard! (' + msg + ')'); } catch (err) { alert('Oops, unable to copy. Please copy manually.'); } document.body.removeChild(textArea); } } function updateChart(run, rise, totalRafterLength, pitchDegrees) { var ctx = document.getElementById('rafterChart').getContext('2d'); // Destroy previous chart instance if it exists if (window.rafterChartInstance) { window.rafterChartInstance.destroy(); } // Generate data points for the chart // We'll vary the pitch (rise/run ratio) while keeping run somewhat constant, or vary run/rise proportionally // Let's keep Run constant at 120 inches and vary Rise to show pitch effect on length var chartDataPoints = []; var pitches = [10, 15, 20, 25, 30, 35, 40, 45, 50, 55, 60]; // Degrees var fixedRun = 120; // Fixed run in inches for chart comparison var fixedOverhang = 18; // Fixed overhang in inches for chart comparison pitches.forEach(function(angleDeg) { var angleRad = angleDeg * (Math.PI / 180); var calculatedRise = fixedRun * Math.tan(angleRad); var baseLength = Math.sqrt(Math.pow(fixedRun, 2) + Math.pow(calculatedRise, 2)); var lengthWithOverhang = baseLength + fixedOverhang; chartDataPoints.push({ angle: angleDeg, length: lengthWithOverhang, rise: calculatedRise }); }); // Extract labels and data var labels = chartDataPoints.map(function(point) { return point.angle + "°"; }); var rafterLengths = chartDataPoints.map(function(point) { return point.length; }); // Optional: Add rise as a second series var rises = chartDataPoints.map(function(point) { return point.rise; }); window.rafterChartInstance = new Chart(ctx, { type: 'line', data: { labels: labels, datasets: [{ label: 'Total Rafter Length (in)', data: rafterLengths, borderColor: 'rgb(0, 74, 153)', backgroundColor: 'rgba(0, 74, 153, 0.2)', fill: true, tension: 0.1 }, { label: 'Corresponding Rise (in)', data: rises, borderColor: 'rgb(40, 167, 69)', backgroundColor: 'rgba(40, 167, 69, 0.2)', fill: true, tension: 0.1 }] }, options: { responsive: true, maintainAspectRatio: true, scales: { y: { beginAtZero: true, title: { display: true, text: 'Length (inches)' } }, x: { title: { display: true, text: 'Rafter Pitch (Degrees)' } } }, plugins: { legend: { position: 'top', }, title: { display: true, text: 'Rafter Length vs. Pitch Comparison (Fixed Run: ' + fixedRun + ' in, Overhang: ' + fixedOverhang + ' in)' } } } }); } // Initial calculation on page load with default values document.addEventListener('DOMContentLoaded', function() { // Dynamically load Chart.js if not already present. For a single file, embed it or link CDN. // For this single file requirement, assume Chart.js is available via CDN or local script tag. // If using a CDN, ensure it's included in the or before this script. // Example CDN: // Check if Chart.js is loaded if (typeof Chart === 'undefined') { console.error("Chart.js is not loaded. Please include it in your HTML."); alert("Chart.js library is required for the chart to function. Please ensure it's included."); // Optionally, disable the chart section or provide a fallback message. } else { calculateRafters(); // Perform initial calculation } });

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