Carpet Roll Weight Calculator

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Carpet Roll Weight Calculator

Estimate the total weight of your carpet rolls for easier planning and logistics.

Carpet Roll Weight Calculator

The diameter of the carpet roll including cardboard core.
The width of the carpet material.
Average thickness of the carpet material.
Density of the carpet fibers (e.g., nylon, wool). Typical values are 0.7-1.0.
The inner diameter of the cardboard tube.
Typical density of corrugated cardboard.
The total length of carpet wound on the roll.

Calculation Results

Total Carpet Volume
Carpet Material Weight
Cardboard Core Volume
Cardboard Core Weight
Total Roll Weight
Formula: Total Weight = (Carpet Volume × Carpet Density) + (Cardboard Core Volume × Cardboard Density)
Carpet Volume is calculated using the volume of a cylindrical shell. Core Volume is the volume of the cardboard tube.

Weight Distribution by Component

Comparison of Carpet Material Weight vs. Cardboard Core Weight

What is Carpet Roll Weight Calculation?

The carpet roll weight calculation is a process used to estimate the total mass of a carpet roll. This involves determining the volume of the carpet material itself and the volume of the cardboard core it's wound around, then applying their respective densities to find their individual weights. The sum of these two components gives the total weight of the carpet roll. This calculation is crucial for various industries, including manufacturing, logistics, warehousing, and installation, where knowing the exact weight of materials is essential for safe handling, transportation planning, storage capacity assessment, and equipment selection (e.g., forklifts, cranes).

Who Should Use This Tool?

Professionals and businesses involved in the carpet industry will find this carpet roll weight calculator particularly useful. This includes:

  • Carpet Manufacturers: To accurately record product specifications and manage inventory.
  • Logistics and Shipping Companies: To plan load capacities, optimize routes, and ensure compliance with weight regulations.
  • Warehouse Managers: To assess storage requirements, manage palletization, and ensure safe stacking.
  • Carpet Installers and Retailers: To estimate the weight for delivery, maneuverability on-site, and to communicate weight expectations to clients.
  • Purchasing Departments: To understand the physical characteristics of the carpet rolls they are procuring.

Common Misconceptions

A common misconception is that the weight of the cardboard core is negligible. While often lighter than the carpet itself, especially for large rolls, it can still contribute significantly to the overall weight and must be accounted for in precise calculations. Another misconception is that all carpet rolls of the same dimensions weigh the same; this isn't true as variations in carpet material density (depending on fiber type, pile height, and backing) and slight differences in roll compactness can alter the final weight. This carpet roll weight calculator addresses these nuances by allowing for density inputs.

Carpet Roll Weight Formula and Mathematical Explanation

The fundamental principle behind calculating carpet roll weight is Archimedes' principle applied to density and volume. The total weight of a carpet roll is the sum of the weight of the carpet material and the weight of the cardboard core.

Deriving the Formula

We calculate the weight of each component using the formula: Weight = Volume × Density.

1. Carpet Material Volume

The carpet material forms a cylindrical shell around the cardboard core. Its volume can be calculated as the volume of the outer cylinder (total roll) minus the volume of the inner cylinder (up to the start of the carpet material). For simplicity, we consider the inner cylinder's radius to be the outer radius of the cardboard core, and the outer cylinder's radius to be the outer radius of the carpet roll.

Volume of a Cylinder = π × Radius² × Height (or Length in this case)

Carpet Volume = π × ( (Roll Diameter / 2)² – (Cardboard Core Diameter / 2)² ) × Roll Width (converted to meters)

However, a more practical approach for carpet rolls assumes the carpet is wound uniformly. The volume of the carpet material is the volume of the entire roll minus the volume of the hollow core. The effective volume occupied by the carpet fibers is calculated as the volume of the outer cylinder minus the volume of the inner cylinder (cardboard core), extending up to the width of the carpet.

Carpet Volume = π × ( (Roll Diameter/2)² – (Cardboard Core Diameter/2)² ) × Roll Width

To ensure consistent units (meters and cm), we must be careful. It's often easier to convert all linear dimensions to meters first or work in cm and convert the final volume to m³ if density is in kg/m³.

Let's use cm for linear dimensions and g/cm³ for density. The final weight will be in grams, which we can convert to kilograms.

Carpet Volume (cm³) = π × [ (Roll Diameter / 2)² – (Cardboard Core Diameter / 2)² ] × Roll Width

2. Cardboard Core Volume

The cardboard core is a hollow cylinder. Its volume is calculated as the volume of the outer cylinder (defined by the cardboard core's outer diameter) minus the volume of the inner hollow space (defined by the cardboard core's inner diameter). If we are given just "Cardboard Core Diameter" it usually refers to the outer diameter of the core. We assume the inner diameter is implicitly related or negligible for simplicity in some models. If a separate inner diameter were provided, we'd use that.

Assuming the `cardboardCoreDiameter` is the outer diameter, and `cardboardCoreDiameter` implicitly defines the inner bore of the roll. For the cardboard tube itself, we need its thickness. A common simplification is to consider the core as a solid cylinder of a certain diameter and density. A more accurate model considers the hollow nature. For this calculator, we'll calculate the volume of the material *making up* the core tube.

Let's simplify: we assume the `cardboardCoreDiameter` is the diameter of the solid cylinder that *is* the core. If we consider the core as a tube, we'd need its inner and outer diameters. A common simplification for these calculators is to assume `cardboardCoreDiameter` is the outer diameter and we need to account for the thickness of the cardboard itself. If the calculator only asks for `cardboardCoreDiameter`, we assume it represents the 'solid' volume of the core material for its length and diameter, which is a simplification but common.

Let's refine: The core is a tube. We need its outer radius (R_core_outer) and inner radius (R_core_inner). The diameter provided is often the outer one. Let's assume the `cardboardCoreDiameter` is the outer diameter and we need to estimate the inner diameter or wall thickness. A typical cardboard tube has a wall thickness. If not provided, we might estimate it or calculate the volume of the full cylinder defined by `cardboardCoreDiameter` and assume that's the *material* volume.

Let's use a standard approach: The carpet fills the space between the core and the outer diameter. The core itself is a tube. We need outer and inner diameters for the core tube.

Let `d_core_outer` = `cardboardCoreDiameter` (cm)

Let `d_core_inner` = `cardboardCoreDiameter` – 2 * `cardboardWallThickness` (cm). Since wall thickness isn't provided, we'll make a simplifying assumption often seen in such calculators: we treat the "cardboard core" as a solid cylinder of the specified `cardboardCoreDiameter` for its length (`carpetRollLength` * 100 to convert m to cm) and apply cardboard density. This is a simplification. A more accurate calculation would require inner diameter.

**Simplified Cardboard Core Volume (cm³)** = π × (Cardboard Core Diameter / 2)² × (Carpet Roll Length × 100)

This assumes the core is solid, which is not true. A more physically accurate representation for the core *material* volume:

Volume of outer cylinder (core): V_outer_core = π * (d_core_outer / 2)² * L

Volume of inner hollow cylinder (bore): V_inner_core = π * (d_core_inner / 2)² * L

Volume of cardboard material: V_cardboard = V_outer_core – V_inner_core

Without `d_core_inner` or `wall_thickness`, we make a common practical assumption: treat the core as a solid cylinder for calculation purposes, OR assume the `cardboardCoreDiameter` is the *outer* diameter and the provided `rollDiameter` is the *outermost* diameter. The carpet fills the space in between.

Let's reconsider the calculator inputs. The `rollDiameter` is the total diameter. The `cardboardCoreDiameter` is the diameter of the core. The carpet lies *between* the core and the outer edge.

Carpet Volume (cm³) = π × ( (Roll Diameter/2)² – (Cardboard Core Diameter/2)² ) × Roll Width

For the cardboard core itself, we need its volume. If `cardboardCoreDiameter` is its outer diameter, and we assume a standard tube construction, we need its inner diameter or thickness. Let's assume `cardboardCoreDiameter` refers to the *outer* diameter of the tube, and we need to estimate the volume of the cardboard material. For simplicity in this calculator, we will calculate the volume of the *entire cylinder* defined by `cardboardCoreDiameter` and `carpetRollLength`, assuming this represents the volume of the cardboard material, scaled by its density. This is a common simplification.

Cardboard Core Volume (cm³) = π × (Cardboard Core Diameter / 2)² × (Carpet Roll Length × 100)

This is treating the core as a solid cylinder of that diameter and length.

3. Weight Calculation

Carpet Material Weight (g) = Carpet Volume (cm³) × Carpet Density (g/cm³)

Cardboard Core Weight (g) = Cardboard Core Volume (cm³) × Cardboard Density (g/cm³)

Total Roll Weight (g) = Carpet Material Weight + Cardboard Core Weight

Total Roll Weight (kg) = Total Roll Weight (g) / 1000

Variable Explanations

Variable Meaning Unit Typical Range
Roll Diameter Outer diameter of the entire carpet roll. cm 30 – 60 cm
Roll Width Width of the carpet material as manufactured. cm 200 – 500 cm
Carpet Thickness Average thickness of the carpet pile and backing. mm 5 – 15 mm
Carpet Density Mass per unit volume of the carpet fiber material. g/cm³ 0.7 – 1.0 g/cm³
Cardboard Core Diameter Outer diameter of the cardboard tube. cm 5 – 15 cm
Cardboard Density Mass per unit volume of the cardboard material. g/cm³ 0.6 – 0.9 g/cm³
Carpet Roll Length Total length of carpet wound onto the roll. m 10 – 40 m

Practical Examples (Real-World Use Cases)

Example 1: Standard Residential Carpet Roll

A homeowner is purchasing a carpet for their living room. The carpet roll has the following specifications:

  • Roll Diameter: 45 cm
  • Roll Width: 400 cm
  • Carpet Thickness: 8 mm
  • Carpet Density: 0.85 g/cm³ (typical for nylon blend)
  • Cardboard Core Diameter: 7.5 cm
  • Cardboard Density: 0.7 g/cm³
  • Carpet Roll Length: 25 m

Calculation:

First, convert units: Thickness to cm (8 mm = 0.8 cm), Length to cm (25 m = 2500 cm).

Carpet Volume = π × [ (45/2)² – (7.5/2)² ] × 400

Carpet Volume = π × [ (22.5)² – (3.75)² ] × 400

Carpet Volume = π × [ 506.25 – 14.0625 ] × 400

Carpet Volume = π × 492.1875 × 400 ≈ 618,515 cm³

Carpet Material Weight = 618,515 cm³ × 0.85 g/cm³ ≈ 525,738 g

Cardboard Core Volume = π × (7.5/2)² × 2500

Cardboard Core Volume = π × (3.75)² × 2500

Cardboard Core Volume = π × 14.0625 × 2500 ≈ 109,956 cm³

Cardboard Core Weight = 109,956 cm³ × 0.7 g/cm³ ≈ 76,969 g

Total Roll Weight = 525,738 g + 76,969 g = 602,707 g

Total Roll Weight (kg) = 602,707 g / 1000 ≈ 602.7 kg

Interpretation: This roll of carpet weighs over 600 kg. This is important information for the delivery team to know for safe lifting and for determining if a specialized trolley or assistance is needed. The carpet material itself accounts for the vast majority of the weight (approx. 88%).

Example 2: Heavy-Duty Commercial Carpet Roll

A commercial building is installing heavy-duty carpeting. The specifications are:

  • Roll Diameter: 55 cm
  • Roll Width: 450 cm
  • Carpet Thickness: 12 mm
  • Carpet Density: 0.95 g/cm³ (high-density commercial grade)
  • Cardboard Core Diameter: 10 cm
  • Cardboard Density: 0.8 g/cm³
  • Carpet Roll Length: 30 m

Calculation:

Convert units: Thickness to cm (12 mm = 1.2 cm), Length to cm (30 m = 3000 cm).

Carpet Volume = π × [ (55/2)² – (10/2)² ] × 450

Carpet Volume = π × [ (27.5)² – (5)² ] × 450

Carpet Volume = π × [ 756.25 – 25 ] × 450

Carpet Volume = π × 731.25 × 450 ≈ 1,032,570 cm³

Carpet Material Weight = 1,032,570 cm³ × 0.95 g/cm³ ≈ 980,942 g

Cardboard Core Volume = π × (10/2)² × 3000

Cardboard Core Volume = π × (5)² × 3000

Cardboard Core Volume = π × 25 × 3000 ≈ 235,619 cm³

Cardboard Core Weight = 235,619 cm³ × 0.8 g/cm³ ≈ 188,495 g

Total Roll Weight = 980,942 g + 188,495 g = 1,169,437 g

Total Roll Weight (kg) = 1,169,437 g / 1000 ≈ 1169.4 kg

Interpretation: This commercial carpet roll is significantly heavier, exceeding 1.1 tonnes. This clearly indicates the need for heavy lifting equipment, such as a forklift with appropriate capacity, for safe and efficient movement. The contribution of the cardboard core is also more substantial due to its larger diameter and density.

How to Use This Carpet Roll Weight Calculator

Our carpet roll weight calculator is designed for simplicity and accuracy. Follow these steps to get your weight estimate:

  1. Input Dimensions and Densities: Enter the precise measurements for your carpet roll into the designated fields. These include the outer Roll Diameter, Roll Width, Carpet Thickness, Carpet Material Density, Cardboard Core Diameter, Cardboard Density, and the total Carpet Roll Length. Ensure all measurements are in the correct units as specified (cm, mm, m, g/cm³).
  2. Review Helper Text: Each input field has helper text to clarify what information is needed and provide typical ranges or definitions. This ensures you're entering the right data.
  3. Validate Inputs: The calculator performs inline validation. If you enter non-numeric values, negative numbers, or values outside reasonable ranges, an error message will appear below the relevant input field. Correct these errors before proceeding.
  4. Calculate: Click the "Calculate Weight" button. The calculator will process your inputs using the established formulas.
  5. Read the Results: The primary result, "Total Roll Weight," will be displayed prominently. You will also see key intermediate values such as "Total Carpet Volume," "Carpet Material Weight," "Cardboard Core Volume," and "Cardboard Core Weight."
  6. Understand the Formula: A brief explanation of the formula used is provided below the results for transparency.
  7. Visualize: The dynamic chart shows the weight distribution between the carpet material and the cardboard core, giving you a clear visual representation.
  8. Copy or Reset: Use the "Copy Results" button to easily transfer the calculated values and assumptions to another document. Click "Reset" to clear the fields and start over with default values.

Decision-Making Guidance

The calculated weight is vital for making informed decisions:

  • Safety: Ensure appropriate lifting equipment (e.g., pallet jacks, forklifts) and personnel are available for safe handling. Never attempt to manually lift excessively heavy rolls.
  • Logistics: Inform shipping companies of the exact weight to ensure correct vehicle selection and prevent overloading.
  • Storage: Verify that your storage solutions (shelving, racking) can safely support the weight of the carpet rolls.
  • Budgeting: Accurate weight can influence transportation costs, which are often calculated based on weight and distance.

Key Factors That Affect Carpet Roll Weight Results

Several factors influence the final calculated weight of a carpet roll. Understanding these can help in refining your inputs and interpreting the results:

  1. Carpet Material Density: This is perhaps the most significant factor. Different fiber types (e.g., wool, nylon, polyester, polypropylene) have inherent densities. Higher density materials mean more mass in the same volume, leading to heavier rolls. This impacts the core {primary_keyword} calculation significantly.
  2. Carpet Thickness and Pile Height: Thicker carpets, especially those with high pile heights, occupy more volume. Even with the same density, a thicker carpet will result in a heavier roll due to the increased volume of material.
  3. Roll Diameter and Core Size: A larger overall roll diameter means more carpet material is wound. A larger cardboard core diameter, while reducing the amount of carpet for a given outer diameter, increases the volume and weight of the core material itself, assuming a solid core model for simplicity. For a more accurate analysis of {primary_keyword}, precise measurements are key.
  4. Carpet Roll Length: Naturally, a longer roll of carpet will contain more material, leading to a higher total weight. This is a direct multiplier in the volume calculation.
  5. Cardboard Core Construction: While simplified in this calculator, the actual construction of the cardboard core matters. Thicker walls, denser cardboard, or larger diameter cores will increase the core's contribution to the total weight. This can be a notable factor in the overall {primary_keyword}.
  6. Moisture Content: Carpet fibers can absorb moisture from the environment. While typically not a primary factor in initial manufacturing, significant moisture absorption can add a small but measurable amount of weight to the roll.
  7. Compaction: How tightly the carpet is wound onto the core can affect the effective density and final diameter. Over-compaction can increase density slightly but might also slightly reduce the overall usable length or diameter.

Frequently Asked Questions (FAQ)

Q1: How accurate is the carpet roll weight calculator?

A: The accuracy depends on the precision of your input measurements and the typical density values you use. This calculator provides a very good estimate based on standard geometric formulas and common material properties. For exact weights, a physical measurement is necessary.

Q2: What if I don't know the exact carpet density?

A: Use the typical ranges provided (0.7-1.0 g/cm³). If you know the fiber type (e.g., wool, nylon, polyester), you can research its approximate density. Wool is generally denser than synthetic fibers like nylon or polyester.

Q3: Does the calculator account for the backing material?

A: The carpet density input is intended to represent the combined density of the pile fibers and any attached backing. If the backing is exceptionally dense or thick, you might need to adjust the carpet density input accordingly for a more precise {primary_keyword}.

Q4: Why is the cardboard core weight significant?

A: While the carpet material dominates the weight for most rolls, the cardboard core's contribution becomes more pronounced with larger core diameters, longer rolls, and denser cardboard. Ignoring it can lead to underestimations, especially in logistics planning.

Q5: Can I use this for different types of flooring rolls (e.g., vinyl, laminate)?

A: The fundamental principles of volume and density apply. However, the geometry and typical densities of materials like vinyl or laminate are different. You would need to adjust the density inputs and potentially the formulas if the material is not carpet.

Q6: What units should I use for density?

A: The calculator uses grams per cubic centimeter (g/cm³). This is a standard unit for material density. Ensure your inputs match this unit for accurate results.

Q7: How does roll length affect weight?

A: Roll length is a direct multiplier for the volume of the carpet material. A longer roll means more material, thus significantly increasing the total weight. This is a key input for an accurate {primary_keyword}.

Q8: Is the cardboard core calculation precise?

A: This calculator simplifies the cardboard core volume calculation by treating it as a solid cylinder of the specified diameter and length. A truly precise calculation would require the inner diameter of the core tube and its wall thickness to calculate only the volume of the cardboard material. For practical purposes, this simplification often yields a sufficient estimate.

Q9: What is a typical carpet roll weight?

A: A typical residential carpet roll can weigh anywhere from 200 kg to 700 kg. Commercial-grade carpets, especially larger rolls, can easily exceed 1000 kg (1 tonne). The provided examples illustrate this range.

Related Tools and Internal Resources

© 2023 YourCompanyName. All rights reserved. The information provided is for estimation purposes only.

var canvas = document.getElementById('carpetWeightChart'); var ctx = canvas.getContext('2d'); var chart = null; function isValidNumber(value, min, max) { return !isNaN(parseFloat(value)) && isFinite(value) && value >= min && value <= max; } function showError(inputId, message) { var errorElement = document.getElementById(inputId + 'Error'); if (errorElement) { errorElement.textContent = message; } } function clearErrors() { var errorElements = document.querySelectorAll('.error-message'); for (var i = 0; i = rollDiameter) { showError('cardboardCoreDiameter', 'Core diameter cannot be greater than or equal to roll diameter.'); showError('rollDiameter', 'Roll diameter must be greater than core diameter.'); errors = true; } if (carpetThickness * 10 >= (rollDiameter – cardboardCoreDiameter)) { showError('carpetThickness', 'Carpet thickness is too large for given diameters.'); errors = true; } if (errors) { document.getElementById('primary-result').textContent = '–'; document.getElementById('totalCarpetVolume').textContent = '–'; document.getElementById('carpetMaterialWeight').textContent = '–'; document.getElementById('cardboardCoreVolume').textContent = '–'; document.getElementById('cardboardCoreWeight').textContent = '–'; document.getElementById('totalRollWeight').textContent = '–'; return; } var PI = Math.PI; var lengthInCm = carpetRollLength * 100; // Convert meters to centimeters var thicknessInCm = carpetThickness / 10; // Convert millimeters to centimeters // Calculate Carpet Volume (Volume of outer cylinder – Volume of inner cylinder, using roll width as height) var outerRadius = rollDiameter / 2; var innerRadius = cardboardCoreDiameter / 2; // More accurate carpet volume calculation using thickness // This assumes the roll diameter is measured at the very outside and the core at the very inside. // The actual carpet material volume is calculated based on the outer radius and the radius *just* outside the core. // We will use a simpler geometric approach: Volume of cylindrical shell. // Volume = pi * (R_outer^2 – R_inner^2) * Width var totalCarpetVolume = PI * (Math.pow(outerRadius, 2) – Math.pow(innerRadius, 2)) * rollWidth; // Calculate Cardboard Core Volume (Simplified: treating as a solid cylinder for material volume) // This is a simplification. A more accurate model requires inner core diameter or wall thickness. var cardboardCoreRadius = cardboardCoreDiameter / 2; var cardboardCoreVolume = PI * Math.pow(cardboardCoreRadius, 2) * lengthInCm; // Calculate Weights var carpetMaterialWeight = totalCarpetVolume * carpetDensity; var cardboardCoreWeight = cardboardCoreVolume * cardboardCoreDensity; var totalRollWeight = carpetMaterialWeight + cardboardCoreWeight; // Display Results document.getElementById('primary-result').textContent = (totalRollWeight / 1000).toFixed(2) + ' kg'; document.getElementById('totalCarpetVolume').textContent = totalCarpetVolume.toFixed(0) + ' cm³'; document.getElementById('carpetMaterialWeight').textContent = (carpetMaterialWeight / 1000).toFixed(2) + ' kg'; document.getElementById('cardboardCoreVolume').textContent = cardboardCoreVolume.toFixed(0) + ' cm³'; document.getElementById('cardboardCoreWeight').textContent = (cardboardCoreWeight / 1000).toFixed(2) + ' kg'; document.getElementById('totalRollWeight').textContent = (totalRollWeight / 1000).toFixed(2) + ' kg'; // Update Chart updateChart(carpetMaterialWeight, cardboardCoreWeight); } function updateChart(carpetWeight, coreWeight) { var totalWeight = carpetWeight + coreWeight; var carpetPercentage = totalWeight > 0 ? (carpetWeight / totalWeight) * 100 : 0; var corePercentage = totalWeight > 0 ? (coreWeight / totalWeight) * 100 : 0; var chartData = { labels: ['Carpet Material', 'Cardboard Core'], datasets: [{ label: 'Weight Contribution (%)', data: [carpetPercentage, corePercentage], backgroundColor: ['#004a99', '#6c757d'], borderColor: '#ffffff', borderWidth: 1 }] }; if (chart) { chart.destroy(); // Destroy previous chart instance } chart = new Chart(ctx, { type: 'pie', // Using pie chart for component breakdown data: chartData, options: { responsive: true, maintainAspectRatio: false, plugins: { legend: { position: 'top', }, title: { display: true, text: 'Weight Distribution of Carpet Roll Components' } } } }); } function resetCalculator() { document.getElementById('rollDiameter').value = 40; document.getElementById('rollWidth').value = 400; document.getElementById('carpetThickness').value = 8; document.getElementById('carpetDensity').value = 0.8; document.getElementById('cardboardCoreDiameter').value = 7.5; document.getElementById('cardboardCoreDensity').value = 0.7; document.getElementById('carpetRollLength').value = 25; clearErrors(); calculateCarpetWeight(); // Recalculate with default values } function copyResults() { var primaryResult = document.getElementById('primary-result').textContent; var carpetVol = document.getElementById('totalCarpetVolume').textContent; var carpetWeight = document.getElementById('carpetMaterialWeight').textContent; var coreVol = document.getElementById('cardboardCoreVolume').textContent; var coreWeight = document.getElementById('cardboardCoreWeight').textContent; var totalWeight = document.getElementById('totalRollWeight').textContent; var inputs = { "Roll Diameter (cm)": document.getElementById('rollDiameter').value, "Roll Width (cm)": document.getElementById('rollWidth').value, "Carpet Thickness (mm)": document.getElementById('carpetThickness').value, "Carpet Density (g/cm³)": document.getElementById('carpetDensity').value, "Cardboard Core Diameter (cm)": document.getElementById('cardboardCoreDiameter').value, "Cardboard Density (g/cm³)": document.getElementById('cardboardCoreDensity').value, "Carpet Roll Length (m)": document.getElementById('carpetRollLength').value }; var copyText = "— Carpet Roll Weight Calculation Results —\n\n"; copyText += "Assumptions:\n"; for (var key in inputs) { copyText += "- " + key + ": " + inputs[key] + "\n"; } copyText += "\n"; copyText += "Primary Result:\n"; copyText += "* Total Roll Weight: " + primaryResult + "\n\n"; copyText += "Details:\n"; copyText += "- Total Carpet Volume: " + carpetVol + "\n"; copyText += "- Carpet Material Weight: " + carpetWeight + "\n"; copyText += "- Cardboard Core Volume: " + coreVol + "\n"; copyText += "- Cardboard Core Weight: " + coreWeight + "\n"; navigator.clipboard.writeText(copyText).then(function() { // Success feedback can be added here if desired console.log('Results copied to clipboard'); }, function(err) { console.error('Failed to copy results: ', err); }); } function toggleFaq(element) { var content = element.nextElementSibling; element.classList.toggle('open'); content.style.display = (content.style.display === 'block') ? 'none' : 'block'; } // Initial calculation on page load document.addEventListener('DOMContentLoaded', function() { calculateCarpetWeight(); // Include Chart.js library dynamically var script = document.createElement('script'); script.src = 'https://cdn.jsdelivr.net/npm/chart.js@3.7.0/dist/chart.min.js'; script.onload = function() { console.log('Chart.js loaded successfully.'); calculateCarpetWeight(); // Recalculate after chart lib is loaded }; script.onerror = function() { console.error('Failed to load Chart.js.'); }; document.head.appendChild(script); });

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