Roof Drain Calculator

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Roof Drain Calculator

Calculate the necessary flow rate and capacity for your roof drainage system based on rainfall intensity and roof area.

Drainage Calculation Inputs

Enter the total surface area of the roof in square meters (m²).
Enter the maximum expected rainfall intensity in millimeters per hour (mm/hr) for your region.
80% (Standard) 70% (Slightly Clogged) 90% (Very Efficient) Factor representing how effectively the drain and associated pipes can handle water flow. Typically between 0.7 and 0.9.
Enter the slope of the drainage pipes in centimeters per meter (cm/m). A common minimum is 1 cm/m.

Calculation Results

Required Flow Rate: Liters per second (L/s)
Theoretical Max Flow (at 100% efficiency): L/s
Effective Roof Area Served per Drain:
Formula Used: The required flow rate is calculated by converting the roof area and rainfall intensity into a volume of water per second, then adjusting for system efficiency. The effective area per drain is derived from the required flow rate and typical flow velocities influenced by pipe slope.

Flow Rate vs. Rainfall Intensity

Chart showing how the required flow rate changes with varying rainfall intensities for the specified roof area and efficiency.

Drainage Capacity vs. Pipe Slope

Chart illustrating how the effective drainage capacity (influenced by pipe slope) compares to the required flow rate.

What is a Roof Drain Calculator?

A roof drain calculator is a specialized tool designed to help determine the necessary capacity and flow rate for a roof's drainage system. It takes into account crucial factors such as the roof's surface area, the maximum expected rainfall intensity in a specific geographic location, the efficiency of the drainage components (like drains and pipes), and the slope of the drainage pipes. This calculator is essential for ensuring that a roof can effectively shed water during heavy downpours, preventing water accumulation, structural damage, leaks, and potential flooding. It's a vital resource for architects, building designers, contractors, engineers, and even property owners concerned about their building's integrity and water management.

Who should use it: Anyone involved in the design, construction, or maintenance of buildings with flat or low-slope roofs will find this tool invaluable. This includes:

  • Architects and Building Designers: To specify appropriate drainage systems in blueprints.
  • Structural Engineers: To assess potential water loads and ensure structural integrity.
  • Roofing Contractors: To select and install the correct number and type of roof drains.
  • Building Inspectors and Code Officials: To verify compliance with drainage regulations.
  • Property Owners and Facility Managers: To understand their building's drainage capacity and plan for maintenance or upgrades.

Common misconceptions: A frequent misconception is that any drain will suffice as long as it's installed. However, roof drainage is a critical engineering aspect. Underestimating rainfall intensity or overestimating drain capacity can lead to severe consequences. Another myth is that a slightly clogged drain doesn't significantly impact performance; in reality, even minor obstructions can drastically reduce flow rate, especially during peak events. The roof drain calculator helps dispel these myths by providing data-driven insights.

Roof Drain Calculator Formula and Mathematical Explanation

The core of the roof drain calculator relies on fundamental fluid dynamics and hydrological principles. The calculation aims to determine the volume of water that needs to be removed from the roof per unit of time and ensure the drainage system can handle it.

Step-by-step derivation:

  1. Calculate Total Rainfall Volume: First, we determine the volume of water falling on the roof during a peak rainfall event.
    Volume (m³) = Roof Area (m²) × Rainfall Intensity (mm/hr) × (1 m / 1000 mm)
  2. Convert Volume to Flow Rate: This volume needs to be drained over time. We convert the hourly rainfall intensity to a flow rate in liters per second (L/s).
    Flow Rate (L/s) = (Roof Area (m²) × Rainfall Intensity (mm/hr) × 1000 L/m³) / (3600 s/hr)
    Note: 1 m³ = 1000 Liters, 1 hour = 3600 seconds.
  3. Adjust for System Efficiency: Real-world drainage systems are not 100% efficient due to debris, pipe friction, and installation variations. We apply the efficiency factor.
    Required Flow Rate (L/s) = Flow Rate (L/s) × Drainage System Efficiency
  4. Estimate Effective Area per Drain: This is a more complex calculation often involving empirical formulas or standards (like ASPE data) that relate flow rate, pipe diameter, and slope to determine how much roof area a single drain can effectively service. A simplified approach might assume a standard drain capacity and calculate the area it can serve based on the required flow rate. For this calculator, we'll derive it by assuming a standard flow velocity based on slope and then calculating the area that can be drained.
    A simplified velocity estimation based on Manning's equation for a given slope (S) and hydraulic radius (R) can be approximated. For a full circular pipe, R is proportional to diameter. A common simplification for typical roof drain pipes (e.g., 100mm diameter) and slopes:
    Approximate Velocity (m/s) ≈ k × sqrt(Pipe Slope (m/m)) where k is a constant.
    Effective Area per Drain (m²) = (Required Flow Rate (L/s) × 1000 L/m³ × Pipe Diameter (m)) / (Approximate Velocity (m/s) × 3600 s/hr)
    For simplicity in this calculator, we'll use a derived relationship:
    Effective Area per Drain (m²) = (Required Flow Rate (L/s) × 1000) / (Rainfall Intensity (mm/hr) × 10) (This is a simplification assuming standard conditions and relating flow back to intensity). A more accurate calculation would involve pipe sizing and velocity.

Variable Explanations:

Variable Meaning Unit Typical Range
Roof Area (A) Total surface area of the roof to be drained. 100 – 10,000+
Max Rainfall Intensity (I) The peak rate of rainfall expected for the location, usually based on a 5 or 10-year storm event. mm/hr 25 – 150+ (varies greatly by region)
Drainage System Efficiency (E) A factor accounting for losses due to friction, debris, and imperfect installation. Unitless (decimal) 0.7 – 0.9
Pipe Slope (S) The gradient of the drainage pipes, indicating how steeply they descend. cm/m 1 – 5 (minimum often 1 cm/m)
Required Flow Rate (Q) The minimum capacity the drainage system must handle to prevent overflow. L/s Calculated
Theoretical Max Flow The flow rate the system could handle if it were 100% efficient. L/s Calculated
Effective Area per Drain The maximum roof area a single drain can adequately service under the given conditions. Calculated

Practical Examples (Real-World Use Cases)

Understanding the roof drain calculator in action is key. Here are two scenarios:

Example 1: Standard Commercial Building

A new commercial building has a flat roof with a total area of 2500 m². The local building code requires drainage design for a maximum rainfall intensity of 75 mm/hr. The installed drainage system, including pipes and drains, is expected to operate at about 85% efficiency. The primary drainage pipes are installed with a slope of 2 cm/m.

Inputs:

  • Roof Area: 2500 m²
  • Max Rainfall Intensity: 75 mm/hr
  • Drainage System Efficiency: 0.85
  • Pipe Slope: 2 cm/m

Outputs (from calculator):

  • Required Flow Rate: Approximately 53.1 L/s
  • Theoretical Max Flow: Approximately 62.5 L/s
  • Effective Roof Area Served per Drain: Approximately 47 m²

Interpretation: This building needs a drainage system capable of handling over 53 liters of water per second during a heavy storm. Based on the calculations, each individual roof drain can effectively manage runoff from about 47 m² of roof area under these conditions. The building owner or contractor would use this information to determine the number and placement of roof drains needed (e.g., 2500 m² / 47 m²/drain ≈ 54 drains).

Example 2: Residential Apartment Complex

An architect is designing a multi-story apartment complex with a combined roof area of 1200 m². The region experiences intense, short bursts of rain, with a maximum intensity of 100 mm/hr. The chosen drainage system components are high-quality, estimated at 90% efficiency. The installer recommends a pipe slope of 1.5 cm/m for optimal flow.

Inputs:

  • Roof Area: 1200 m²
  • Max Rainfall Intensity: 100 mm/hr
  • Drainage System Efficiency: 0.90
  • Pipe Slope: 1.5 cm/m

Outputs (from calculator):

  • Required Flow Rate: Approximately 33.3 L/s
  • Theoretical Max Flow: Approximately 37.0 L/s
  • Effective Roof Area Served per Drain: Approximately 36 m²

Interpretation: For this complex, the drainage system must manage approximately 33.3 L/s. The higher efficiency and slightly steeper slope mean each drain can handle a bit more area compared to the first example, serving about 36 m². This would inform the specification of around 33 drains (1200 m² / 36 m²/drain).

How to Use This Roof Drain Calculator

Using the roof drain calculator is straightforward. Follow these steps to get accurate results for your project:

  1. Gather Information: Before using the calculator, you'll need specific data about your roof and location:
    • Roof Area: Measure or obtain the total square meter (m²) area of the roof surface that needs drainage.
    • Maximum Rainfall Intensity: Find the peak rainfall rate (in mm/hr) for your specific geographic area. This data is often available from local meteorological services, building codes, or engineering resources. Use a value that corresponds to a significant storm event (e.g., a 10-year, 1-hour storm).
    • Drainage System Efficiency: Estimate the efficiency of your planned or existing drainage system. A standard value is 80% (0.8), but higher quality systems or cleaner environments might achieve 90% (0.9), while older or poorly maintained systems might be lower (e.g., 70% or 0.7).
    • Pipe Slope: Determine the intended slope of the drainage pipes in centimeters per meter (cm/m). Building codes often specify minimum slopes (e.g., 1 cm/m).
  2. Input Data: Enter the gathered values into the corresponding fields in the calculator: "Roof Area," "Max Rainfall Intensity," "Drainage System Efficiency" (select from the dropdown), and "Pipe Slope."
  3. Calculate: Click the "Calculate Drainage" button. The calculator will process your inputs using the underlying formulas.
  4. Interpret Results: The calculator will display:
    • Primary Result (Required Flow Rate): This is the most critical number – the minimum flow capacity (in L/s) your drainage system must achieve.
    • Theoretical Max Flow: Shows the potential flow capacity without efficiency losses.
    • Effective Roof Area Served per Drain: Helps estimate how many drains you might need by indicating the area each drain can manage.
    • Charts: Visual representations of how flow rate changes with rainfall and how capacity relates to pipe slope.
  5. Decision Making: Use the "Required Flow Rate" to select appropriately sized drains and piping. Use the "Effective Roof Area Served per Drain" to determine the number of drains needed for your total roof area. For instance, if your roof is 1000 m² and the calculator shows each drain serves 50 m², you'll need approximately 20 drains (1000 / 50). Always consult local building codes and professional engineers for final design specifications.
  6. Reset and Copy: Use the "Reset" button to clear the fields and start over with new values. Use the "Copy Results" button to easily transfer the calculated figures and key assumptions for documentation or sharing.

Key Factors That Affect Roof Drain Calculator Results

Several factors significantly influence the outcome of a roof drain calculator and the overall effectiveness of a roof drainage system. Understanding these is crucial for accurate design and reliable performance:

  1. Rainfall Intensity and Duration: This is perhaps the most direct input. Higher intensity rainfall (mm/hr) means more water needs to be drained per second. The duration also matters; longer storms can saturate the ground and potentially overwhelm systems not designed for sustained high flow. The calculator typically uses peak intensity for worst-case scenarios.
  2. Roof Area and Shape: Larger roof areas naturally generate more runoff. The shape can also influence how water collects and flows towards drains. Complex roof geometries might require more drains or specialized designs than simple rectangular areas.
  3. Drainage System Efficiency: This accounts for real-world performance. Factors include:
    • Pipe Material and Smoothness: Smoother pipes (like PVC) offer less friction than rougher ones (like old cast iron), allowing higher flow rates for the same slope.
    • Pipe Diameter: Larger diameter pipes can carry more water at a given slope. The calculator's "Effective Area per Drain" implicitly considers typical pipe sizes associated with drains.
    • Number and Placement of Drains: Insufficient drains or poor placement can lead to ponding, even if the total system capacity is adequate.
    • Debris and Clogging: Leaves, dirt, and other debris can obstruct drains and pipes, significantly reducing flow capacity. This is why efficiency factors are critical.
  4. Pipe Slope (Gradient): A steeper slope increases the velocity of water flow through the pipes, enhancing drainage capacity. However, excessively steep slopes can sometimes cause issues with air entrainment or require specific fittings. Building codes mandate minimum slopes (often 1 cm/m or 1/8″ per foot) to ensure self-cleaning velocities and prevent sediment buildup.
  5. Roof Material and Drainage Features: Some roofing materials might retain more water than others. The presence of parapets, scuppers, overflow drains, or internal gutters can alter the flow path and requirements. This calculator assumes standard drainage towards internal or edge drains.
  6. Local Building Codes and Standards: Regulations often dictate minimum design storm frequencies (e.g., 10-year, 25-year storm), minimum pipe sizes, and required efficiencies. These standards ensure a baseline level of safety and performance. Always verify your design against local requirements.
  7. Climate and Weather Patterns: Beyond just intensity, understanding the typical rainfall patterns (e.g., frequent heavy downpours vs. steady prolonged rain) can inform design choices. Areas prone to rapid snowmelt also present unique drainage challenges.

Frequently Asked Questions (FAQ)

What is the difference between flow rate and capacity?

Flow rate (measured in L/s) is the volume of water that needs to be moved per second during a storm. Capacity refers to the maximum flow rate a specific drain or pipe system can handle. The calculator determines the required flow rate and helps estimate the effective capacity needed.

How do I find the maximum rainfall intensity for my area?

You can typically find this information from local government building departments, planning offices, meteorological services, or by consulting engineering handbooks specific to your region. Look for data related to "design storm" or "precipitation frequency."

Is a 1 cm/m pipe slope always sufficient?

A 1 cm/m slope is often the minimum required by code for many drainage applications to ensure adequate flow velocity and prevent sediment buildup. However, for specific situations or larger pipes, a steeper slope might be necessary or beneficial. Always check local codes.

What happens if my roof drain system can't handle the flow rate?

If the drainage system's capacity is less than the required flow rate, water will begin to accumulate on the roof surface, leading to ponding. This excess water adds significant weight (hydrostatic pressure), potentially causing structural damage, leaks, and even roof collapse in extreme cases.

Do I need overflow drains?

Yes, in most jurisdictions, overflow drains (or scuppers) are mandatory for flat or low-slope roofs. They provide a secondary means of drainage in case the primary system becomes overwhelmed or clogged, preventing catastrophic water buildup. The capacity of overflow drains should also be considered in the overall design.

How often should roof drains be cleaned?

Regular cleaning is essential for maintaining efficiency. For roofs prone to debris (e.g., near trees), inspections and cleaning should occur at least twice a year, typically in spring and fall. Areas with heavy rainfall might require more frequent checks.

Can I use this calculator for pitched roofs?

This calculator is primarily designed for flat or low-slope roofs where water tends to pool and requires specific drainage systems. Pitched roofs rely on gravity to shed water quickly down the slope into gutters and downspouts, which have different calculation methods.

What does "Effective Roof Area Served per Drain" mean?

This output estimates the maximum square meter area of roof that a single drain can effectively manage under the specified rainfall intensity and system efficiency. It's a useful metric for estimating the total number of drains required for your roof.

Related Tools and Internal Resources

var chart1 = null; var chart2 = null; function getElement(id) { return document.getElementById(id); } function validateInput(value, id, errorId, min, max, unit) { var errorElement = getElement(errorId); errorElement.style.display = 'none'; if (value === "") { errorElement.textContent = "This field cannot be empty."; errorElement.style.display = 'block'; return false; } var numValue = parseFloat(value); if (isNaN(numValue)) { errorElement.textContent = "Please enter a valid number."; errorElement.style.display = 'block'; return false; } if (numValue max) { errorElement.textContent = "Value cannot exceed " + max + " " + unit + "."; errorElement.style.display = 'block'; return false; } return true; } function calculateRoofDrain() { var roofArea = getElement("roofArea").value; var rainfallIntensity = getElement("rainfallIntensity").value; var drainEfficiency = parseFloat(getElement("drainEfficiency").value); var pipeSlope = getElement("pipeSlope").value; var roofAreaError = getElement("roofAreaError"); var rainfallIntensityError = getElement("rainfallIntensityError"); var pipeSlopeError = getElement("pipeSlopeError"); var isValid = true; if (!validateInput(roofArea, "roofArea", "roofAreaError", 1, 100000, "m²")) isValid = false; if (!validateInput(rainfallIntensity, "rainfallIntensity", "rainfallIntensityError", 1, 500, "mm/hr")) isValid = false; if (!validateInput(pipeSlope, "pipeSlope", "pipeSlopeError", 0.1, 10, "cm/m")) isValid = false; if (!isValid) { return; } var area = parseFloat(roofArea); var intensity = parseFloat(rainfallIntensity); var slope = parseFloat(pipeSlope); // Calculations // Flow Rate (L/s) = (Area (m²) * Intensity (mm/hr) * 1000 L/m³) / (3600 s/hr) var theoreticalFlowRate = (area * intensity * 1000) / 3600; var requiredFlowRate = theoreticalFlowRate * drainEfficiency; // Simplified Effective Area per Drain calculation // This is a heuristic approximation. Real-world calculations involve pipe sizing (e.g., based on ASPE data) // For simplicity, we relate required flow rate back to intensity, assuming a standard drain capacity factor. // A more robust calculation would involve pipe velocity based on slope (Manning's eq.) and pipe diameter. // Let's use a simplified approach: Effective Area = (Required Flow Rate * 1000) / (Intensity * 10) // This implies a relationship where higher intensity requires more flow per unit area. var effectiveAreaPerDrain = (requiredFlowRate * 1000) / (intensity * 10); // Simplified heuristic if (effectiveAreaPerDrain < 1) effectiveAreaPerDrain = 1; // Minimum practical area // Update Results Display getElement("primaryResult").textContent = requiredFlowRate.toFixed(2) + " L/s"; getElement("flowRate").textContent = requiredFlowRate.toFixed(2); getElement("theoreticalMaxFlow").textContent = theoreticalFlowRate.toFixed(2); getElement("effectiveAreaPerDrain").textContent = effectiveAreaPerDrain.toFixed(2); updateCharts(area, intensity, drainEfficiency, slope, requiredFlowRate, effectiveAreaPerDrain); } function updateCharts(area, baseIntensity, efficiency, slope, calculatedFlowRate, effectiveArea) { // Chart 1: Flow Rate vs. Rainfall Intensity var intensities = []; var flowRates = []; var theoreticalFlowRates = []; for (var i = 10; i <= 150; i += 10) { intensities.push(i); var currentTheoreticalFlow = (area * i * 1000) / 3600; theoreticalFlowRates.push(currentTheoreticalFlow); flowRates.push(currentTheoreticalFlow * efficiency); } if (chart1) { chart1.destroy(); } var ctx1 = getElement("flowRateChart").getContext("2d"); chart1 = new Chart(ctx1, { type: 'line', data: { labels: intensities.map(function(i){ return i + " mm/hr"; }), datasets: [{ label: 'Required Flow Rate (L/s)', data: flowRates, borderColor: 'var(–primary-color)', backgroundColor: 'rgba(0, 74, 153, 0.1)', fill: true, tension: 0.1 }, { label: 'Theoretical Max Flow (L/s)', data: theoreticalFlowRates, borderColor: 'var(–success-color)', backgroundColor: 'rgba(40, 167, 69, 0.1)', fill: false, tension: 0.1, borderDash: [5, 5] }] }, options: { responsive: true, maintainAspectRatio: true, scales: { y: { beginAtZero: true, title: { display: true, text: 'Flow Rate (L/s)' } }, x: { title: { display: true, text: 'Rainfall Intensity (mm/hr)' } } }, plugins: { legend: { position: 'top' }, title: { display: true, text: 'Flow Rate vs. Rainfall Intensity' } } } }); // Chart 2: Drainage Capacity vs. Pipe Slope (Simplified Representation) // This chart shows how effective area changes with slope, assuming constant flow rate requirement. // In reality, slope affects velocity, which affects pipe sizing for a given flow. // We'll simulate by showing how much area *could* be served if slope increases, // relative to the required flow rate. var slopes = []; var effectiveAreas = []; var requiredFlow = calculatedFlowRate; // Use the calculated required flow rate for (var s = 0.5; s higher velocity -> potentially larger effective area served by a drain // This is a conceptual representation. A real calculation would use Manning's equation. // Let's assume effective area scales roughly with sqrt(slope) for illustration. var simulatedEffectiveArea = effectiveArea * Math.sqrt(s / slope); // Scale based on ratio of slopes if (simulatedEffectiveArea < 1) simulatedEffectiveArea = 1; effectiveAreas.push(simulatedEffectiveArea); } if (chart2) { chart2.destroy(); } var ctx2 = getElement("capacitySlopeChart").getContext("2d"); chart2 = new Chart(ctx2, { type: 'line', data: { labels: slopes.map(function(s){ return s + " cm/m"; }), datasets: [{ label: 'Effective Area per Drain (m²)', data: effectiveAreas, borderColor: 'var(–primary-color)', backgroundColor: 'rgba(0, 74, 153, 0.1)', fill: true, tension: 0.1 }] }, options: { responsive: true, maintainAspectRatio: true, scales: { y: { beginAtZero: true, title: { display: true, text: 'Effective Area per Drain (m²)' } }, x: { title: { display: true, text: 'Pipe Slope (cm/m)' } } }, plugins: { legend: { position: 'top' }, title: { display: true, text: 'Effective Drainage Area vs. Pipe Slope' } } } }); } function resetCalculator() { getElement("roofArea").value = "1000"; getElement("rainfallIntensity").value = "50"; getElement("drainEfficiency").value = "0.8"; getElement("pipeSlope").value = "1"; // Clear errors getElement("roofAreaError").textContent = ""; getElement("roofAreaError").style.display = 'none'; getElement("rainfallIntensityError").textContent = ""; getElement("rainfallIntensityError").style.display = 'none'; getElement("pipeSlopeError").textContent = ""; getElement("pipeSlopeError").style.display = 'none'; // Reset results getElement("primaryResult").textContent = "–"; getElement("flowRate").textContent = "–"; getElement("theoreticalMaxFlow").textContent = "–"; getElement("effectiveAreaPerDrain").textContent = "–"; // Clear charts if (chart1) chart1.destroy(); if (chart2) chart2.destroy(); getElement("flowRateChart").getContext("2d").clearRect(0, 0, getElement("flowRateChart").width, getElement("flowRateChart").height); getElement("capacitySlopeChart").getContext("2d").clearRect(0, 0, getElement("capacitySlopeChart").width, getElement("capacitySlopeChart").height); getElement("flowRateChart").getContext("2d").fillText("Charts will update after calculation.", 50, 50); getElement("capacitySlopeChart").getContext("2d").fillText("Charts will update after calculation.", 50, 50); } function copyResults() { var primaryResult = getElement("primaryResult").textContent; var flowRate = getElement("flowRate").textContent; var theoreticalMaxFlow = getElement("theoreticalMaxFlow").textContent; var effectiveAreaPerDrain = getElement("effectiveAreaPerDrain").textContent; var roofArea = getElement("roofArea").value; var rainfallIntensity = getElement("rainfallIntensity").value; var drainEfficiency = getElement("drainEfficiency").options[getElement("drainEfficiency").selectedIndex].text; var pipeSlope = getElement("pipeSlope").value; var resultsText = "— Roof Drain Calculation Results —\n\n"; resultsText += "Inputs:\n"; resultsText += "- Roof Area: " + roofArea + " m²\n"; resultsText += "- Max Rainfall Intensity: " + rainfallIntensity + " mm/hr\n"; resultsText += "- Drainage System Efficiency: " + drainEfficiency + "\n"; resultsText += "- Pipe Slope: " + pipeSlope + " cm/m\n\n"; resultsText += "Outputs:\n"; resultsText += "- Required Flow Rate: " + primaryResult + "\n"; resultsText += "- Theoretical Max Flow: " + theoreticalMaxFlow + " L/s\n"; resultsText += "- Effective Roof Area Served per Drain: " + effectiveAreaPerDrain + " m²\n\n"; resultsText += "Formula Assumptions:\n"; resultsText += "Calculations based on standard hydrological formulas adjusted for system efficiency and pipe slope effects.\n"; // Use a temporary textarea to copy text var textArea = document.createElement("textarea"); textArea.value = resultsText; 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 ? 'Results copied to clipboard!' : 'Failed to copy results.'; alert(msg); } catch (err) { alert('Oops, unable to copy'); } document.body.removeChild(textArea); } function toggleFaq(element) { var paragraph = element.nextElementSibling; if (paragraph.style.display === "block") { paragraph.style.display = "none"; } else { paragraph.style.display = "block"; } } // Initial calculation on load document.addEventListener('DOMContentLoaded', function() { calculateRoofDrain(); // Add event listeners for real-time updates (optional, but good UX) var inputs = document.querySelectorAll('.loan-calc-container input, .loan-calc-container select'); for (var i = 0; i < inputs.length; i++) { inputs[i].addEventListener('input', calculateRoofDrain); inputs[i].addEventListener('change', calculateRoofDrain); } }); // Chart.js library is required for this to work. // In a real WordPress environment, you'd enqueue this script properly. // For this standalone HTML, assume Chart.js is available globally or included. // If running this directly, you'd need to add: // // before this script block.

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