Empty Box Weight Calculator

Empty Box Weight Calculator: Calculate Your Box's Tare Weight :root { –primary-color: #004a99; –success-color: #28a745; –background-color: #f8f9fa; –text-color: #333; –border-color: #ddd; –shadow-color: rgba(0, 0, 0, 0.1); –card-background: #fff; } body { font-family: 'Segoe UI', Tahoma, Geneva, Verdana, sans-serif; background-color: var(–background-color); color: var(–text-color); line-height: 1.6; margin: 0; padding: 20px; display: flex; flex-direction: column; align-items: center; } .container { width: 100%; max-width: 960px; background-color: var(–card-background); padding: 30px; border-radius: 8px; box-shadow: 0 4px 15px var(–shadow-color); margin-bottom: 30px; } h1, h2, h3 { color: var(–primary-color); text-align: center; margin-bottom: 1.5em; } h1 { font-size: 2.2em; } h2 { font-size: 1.8em; border-bottom: 2px solid var(–primary-color); padding-bottom: 0.5em; } h3 { font-size: 1.4em; margin-top: 1.5em; } .calculator-wrapper { background-color: var(–card-background); padding: 25px; 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Empty Box Weight Calculator

Calculate the tare weight of your empty boxes accurately to better manage shipping costs, inventory, and logistics.

Box Tare Weight Calculator

Corrugated Cardboard (Single Wall) Corrugated Cardboard (Double Wall) Plastic Wood Metal Select the primary material of the box.
Enter the outer length of the box in centimeters.
Enter the outer width of the box in centimeters.
Enter the outer height of the box in centimeters.
Enter the average thickness of the box material in millimeters.
Density of the selected material (e.g., Cardboard ≈ 700 kg/m³, Plastic ≈ 950 kg/m³, Wood ≈ 500-700 kg/m³, Metal ≈ 7850 kg/m³).

Estimated Empty Box Weight

Formula Used: Volume (m³) × Density (kg/m³) = Weight (kg)

Key Calculations

Outer Box Volume
Total Surface Area
Estimated Material Volume
Material Density

Weight Distribution by Surface

Visualizing how different box surfaces contribute to the total empty weight.

What is Empty Box Weight?

The empty box weight, often referred to as 'tare weight' in logistics and shipping, is the weight of a container or box when it is completely empty. This value is crucial for calculating the total shipping weight (gross weight), which directly impacts shipping costs, handling procedures, and storage requirements. Understanding the empty box weight is fundamental for businesses involved in supply chain management, e-commerce fulfillment, and manufacturing. Accurately determining this weight helps in preventing overcharges, ensuring compliance with carrier regulations, and optimizing packaging strategies.

Who should use it: Anyone involved in shipping, warehousing, inventory management, or product packaging will find the empty box weight calculation useful. This includes logistics managers, warehouse staff, e-commerce sellers, manufacturers, and even individuals sending packages.

Common misconceptions: A common mistake is assuming all boxes of the same dimensions weigh the same. However, variations in material density, thickness, and construction (e.g., single-wall vs. double-wall cardboard) can lead to significant differences in empty box weight. Another misconception is that only the outer dimensions matter; the thickness of the material itself contributes directly to the tare weight.

Empty Box Weight Formula and Mathematical Explanation

Calculating the empty box weight involves determining the volume of the material used to construct the box and then multiplying that by the material's density. The process breaks down into several key steps:

  1. Calculate Outer Dimensions: The provided length, width, and height represent the external measurements of the box.
  2. Calculate Outer Volume: This is the total space occupied by the box, including its material and internal void. The formula is: Outer Volume = Length × Width × Height.
  3. Calculate Inner Dimensions: To find the volume of the material, we need to subtract the material thickness from the outer dimensions. For each dimension, we subtract twice the thickness (once for each side). Inner Length = Outer Length – 2 × Thickness Inner Width = Outer Width – 2 × Thickness Inner Height = Outer Height – 2 × Thickness
  4. Calculate Inner Volume: Inner Volume = Inner Length × Inner Width × Inner Height.
  5. Calculate Material Volume: The volume of the material itself is the difference between the outer volume and the inner volume. Material Volume = Outer Volume – Inner Volume.
  6. Convert Units: Ensure all measurements are in consistent units, typically cubic meters (m³) for volume and kilograms per cubic meter (kg/m³) for density, to yield weight in kilograms (kg).
  7. Calculate Tare Weight: Multiply the material volume by the material density. Tare Weight = Material Volume × Material Density.

The core principle is: Volume of Material × Density of Material = Weight of Material.

Variables Table

Variable Meaning Unit Typical Range/Notes
Length (L) Outer length of the box cm > 0
Width (W) Outer width of the box cm > 0
Height (H) Outer height of the box cm > 0
Thickness (T) Average thickness of the box material mm > 0.1 (e.g., 1mm for thin plastic, 3-7mm for cardboard)
Density (ρ) Mass per unit volume of the box material kg/m³ Cardboard: 400-1000, Plastic: 900-950, Wood: 400-800, Metal: 7000-9000
Outer Volume (Vouter) Total volume occupied by the box (L × W × H) cm³ or m³ Calculated
Inner Volume (Vinner) Internal volume of the box cm³ or m³ Calculated
Material Volume (Vmaterial) Volume of the material forming the box cm³ or m³ Calculated (Vouter – Vinner)
Tare Weight (Wtare) Weight of the empty box kg Calculated (Vmaterial × ρ)

Practical Examples (Real-World Use Cases)

Example 1: Standard Corrugated Box

A small e-commerce business ships products in standard single-wall corrugated cardboard boxes. They need to know the empty box weight for accurate shipping cost calculation.

Inputs:

  • Box Material: Corrugated Cardboard (Single Wall)
  • Box Length: 30 cm
  • Box Width: 20 cm
  • Box Height: 10 cm
  • Material Thickness: 3 mm
  • Material Density: 700 kg/m³ (typical for single-wall cardboard)

Calculation Steps:

  • Outer Volume = 0.30m × 0.20m × 0.10m = 0.006 m³
  • Inner Length = 30 – 2*0.3 = 29.4 cm
  • Inner Width = 20 – 2*0.3 = 19.4 cm
  • Inner Height = 10 – 2*0.3 = 9.4 cm
  • Inner Volume = 0.294m × 0.194m × 0.094m ≈ 0.00538 m³
  • Material Volume = 0.006 m³ – 0.00538 m³ = 0.00062 m³
  • Tare Weight = 0.00062 m³ × 700 kg/m³ ≈ 0.434 kg

Interpretation: The empty box itself weighs approximately 0.434 kg. This value must be added to the product's weight to determine the total weight for shipping. This calculation helps them accurately quote shipping fees and avoid losing money on heavier-than-expected packages.

Example 2: Durable Plastic Bin

A warehouse uses reusable plastic bins for inventory storage. Knowing the exact empty box weight is crucial for pallet weight calculations and optimizing storage density.

Inputs:

  • Box Material: Plastic
  • Box Length: 60 cm
  • Box Width: 40 cm
  • Box Height: 30 cm
  • Material Thickness: 5 mm
  • Material Density: 950 kg/m³ (typical for many plastics)

Calculation Steps:

  • Outer Volume = 0.60m × 0.40m × 0.30m = 0.072 m³
  • Inner Length = 60 – 2*0.5 = 59 cm
  • Inner Width = 40 – 2*0.5 = 39 cm
  • Inner Height = 30 – 2*0.5 = 29 cm
  • Inner Volume = 0.59m × 0.39m × 0.29m ≈ 0.0663 m³
  • Material Volume = 0.072 m³ – 0.0663 m³ = 0.0057 m³
  • Tare Weight = 0.0057 m³ × 950 kg/m³ ≈ 5.42 kg

Interpretation: Each plastic bin weighs about 5.42 kg when empty. This information is vital for calculating the maximum number of bins per pallet, ensuring compliance with weight limits, and understanding the overall storage infrastructure load. This shows how a larger, thicker-walled container has a significantly higher empty box weight.

How to Use This Empty Box Weight Calculator

  1. Select Material: Choose the primary material of your box from the dropdown menu (e.g., Corrugated Cardboard, Plastic, Wood, Metal). This selection will pre-fill a typical material density.
  2. Enter Dimensions: Input the outer length, width, and height of the box in centimeters (cm).
  3. Input Thickness: Enter the average thickness of the box material in millimeters (mm). For corrugated cardboard, this might be the thickness of one flute layer or the combined thickness if you know it.
  4. Verify Density: The calculator uses a default density based on your material choice. You can manually override this value if you know the exact density of your specific material (e.g., from manufacturer specifications). Ensure density is in kg/m³.
  5. Calculate: Click the "Calculate Tare Weight" button.

How to read results:

  • Estimated Empty Box Weight (Primary Result): This is the calculated tare weight in kilograms (kg). It's the most critical output.
  • Key Calculations: These provide intermediate values:
    • Outer Box Volume: The total cubic space the box occupies.
    • Total Surface Area: The sum of the areas of all faces of the box (useful for material estimation).
    • Estimated Material Volume: The actual volume of the material making up the box structure, in cubic meters (m³).
    • Material Density Used: Confirms the density value used in the final calculation.
  • Chart: The chart visually breaks down the contribution of each surface (sides, top, bottom) to the total material volume.

Decision-making guidance: Use the calculated empty box weight to:

  • Add it to your product's net weight to get the gross shipping weight.
  • Compare the tare weight of different packaging options to find the most cost-effective and durable solution.
  • Inform packaging design for lighter yet sturdy boxes.
  • Ensure your total shipment weight complies with carrier limits.

Use the "Reset" button to clear current inputs and start over, and "Copy Results" to easily paste the calculated data elsewhere.

Key Factors That Affect Empty Box Weight Results

Several factors influence the calculated and actual empty box weight. Understanding these helps in refining calculations and appreciating potential variations:

  1. Material Density Variations: Even within the same material type (e.g., cardboard), density can vary based on manufacturing processes, moisture content, and the specific pulp used. Using an accurate density figure is crucial. A higher density material will result in a higher empty box weight.
  2. Box Dimensions and Proportions: Larger boxes generally have a higher tare weight due to increased material volume. The ratio of length, width, and height also affects the surface area and thus the material volume for a given thickness. For instance, a tall, narrow box might use material differently than a wide, flat one.
  3. Material Thickness Consistency: The calculator assumes uniform thickness. In reality, corners might be thicker, or edges might have overlaps (like flaps in corrugated boxes), slightly altering the actual material volume and thus the empty box weight. Our calculation accounts for the primary box structure but not complexities like glued flaps or reinforcements unless their volume is implicitly included in the thickness.
  4. Box Construction Type: Single-wall, double-wall, or triple-wall corrugated cardboard have significantly different thicknesses and densities, leading to vastly different tare weights. Similarly, plastic boxes can range from thin, flexible containers to rigid, thick-walled ones. The calculator differentiates between single and double-wall cardboard but relies on user input for thickness and density for others.
  5. Moisture Content: Materials like cardboard and wood absorb moisture from the environment. Higher moisture content increases the weight of the material, directly impacting the empty box weight. This is why storing packaging in controlled environments is important for consistent shipping weights.
  6. Reinforcements and Features: Some boxes have extra features like internal dividers, extra padding, handles, or reinforced corners. These add material and therefore weight, increasing the tare weight beyond what a simple geometric calculation might suggest. The calculator provides an estimate based on basic dimensions and material properties.
  7. Manufacturing Tolerances: Slight variations in cutting, folding, and gluing during the manufacturing process can lead to minor differences in the final dimensions and material usage, causing slight fluctuations in the empty box weight from one box to another of the same design.

Frequently Asked Questions (FAQ)

What is the difference between tare weight and gross weight?
Tare weight is the weight of the empty container or packaging (the "empty box weight"). Gross weight is the total weight of the item including its packaging (Net Weight + Tare Weight). Shipping carriers charge based on gross weight.
Why is the empty box weight important?
It's essential for accurate shipping cost calculation, determining if you meet carrier weight limits, optimizing pallet configurations, inventory management, and cost analysis of packaging materials. Neglecting empty box weight can lead to unexpected expenses or shipping refusals.
Can I use this calculator for padded envelopes?
This calculator is primarily designed for boxes with measurable length, width, and height, and a relatively uniform material thickness. For padded envelopes, the calculation is less straightforward due to flexible materials and varied internal padding. You might need to weigh them directly.
How do I find the density of my specific box material?
Check the manufacturer's specifications for the box or packaging material. If unavailable, use the typical values provided in the calculator or research reliable industry sources for the specific material grade. For corrugated cardboard, common values range from 400-700 kg/m³ for single-wall and 600-1000 kg/m³ for double-wall.
What if my box has flaps or a lid?
The calculator estimates based on the main outer dimensions and thickness. It approximates the material volume by subtracting the inner volume from the outer volume. Complex structures like multiple overlapping flaps are simplified in this geometric model. For highly precise measurements, direct weighing is recommended. The empty box weight is a calculated estimate.
Does humidity affect the empty box weight?
Yes, especially for porous materials like cardboard and wood. Higher humidity means higher moisture content, which increases the weight. This is a key reason why actual shipping weights can sometimes fluctuate slightly.
Can the calculator handle different units?
The calculator internally converts all inputs to metric units (centimeters for dimensions, millimeters for thickness, kg/m³ for density) for calculation. Ensure you input dimensions in 'cm' and thickness in 'mm' as requested. The final result is provided in kilograms (kg).
What does the chart show?
The chart visualizes the estimated material volume (not weight directly, but volume is directly proportional to weight for a uniform density) contributed by each pair of opposing surfaces (e.g., two sides, top and bottom, front and back). This helps understand which dimensions contribute most significantly to the box's material volume and, consequently, its tare weight.
How accurate is the empty box weight calculator?
The accuracy depends heavily on the precision of your input values, especially material density and thickness. It provides a good engineering estimate for standard box constructions. For critical applications requiring absolute precision, weighing the physical empty box is the most reliable method.

Related Tools and Internal Resources

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var materialDensities = { "cardboard_single_wall": 700, "cardboard_double_wall": 850, "plastic": 950, "wood": 600, "metal": 7850 }; var currentMaterial = "cardboard_single_wall"; function updateDensityInput() { var selectedMaterial = document.getElementById("material").value; currentMaterial = selectedMaterial; var densityInput = document.getElementById("density"); var density = materialDensities[selectedMaterial] || 700; // Default to 700 if not found densityInput.value = density; updateChartAndResults(); // Recalculate if density changes } function validateInput(inputId, errorId, minValue = 0, maxValue = Infinity) { var input = document.getElementById(inputId); var errorDiv = document.getElementById(errorId); var value = parseFloat(input.value); errorDiv.style.display = 'none'; // Hide error initially if (input.value.trim() === "") { errorDiv.textContent = "This field cannot be empty."; errorDiv.style.display = 'block'; return false; } if (isNaN(value)) { errorDiv.textContent = "Please enter a valid number."; errorDiv.style.display = 'block'; return false; } if (value maxValue) { errorDiv.textContent = `Value cannot exceed ${maxValue}.`; errorDiv.style.display = 'block'; return false; } return true; } function updateChartAndResults() { var lengthCm = parseFloat(document.getElementById("length").value); var widthCm = parseFloat(document.getElementById("width").value); var heightCm = parseFloat(document.getElementById("height").value); var thicknessMm = parseFloat(document.getElementById("thickness").value); var densityKgM3 = parseFloat(document.getElementById("density").value); // Clear previous errors document.getElementById("lengthError").style.display = 'none'; document.getElementById("widthError").style.display = 'none'; document.getElementById("heightError").style.display = 'none'; document.getElementById("thicknessError").style.display = 'none'; document.getElementById("densityError").style.display = 'none'; // Basic validation for core calculation inputs var isValid = true; if (isNaN(lengthCm) || lengthCm <= 0) { isValid = false; document.getElementById("lengthError").textContent = "Enter a positive length."; document.getElementById("lengthError").style.display = 'block'; } if (isNaN(widthCm) || widthCm <= 0) { isValid = false; document.getElementById("widthError").textContent = "Enter a positive width."; document.getElementById("widthError").style.display = 'block'; } if (isNaN(heightCm) || heightCm <= 0) { isValid = false; document.getElementById("heightError").textContent = "Enter a positive height."; document.getElementById("heightError").style.display = 'block'; } if (isNaN(thicknessMm) || thicknessMm <= 0) { isValid = false; document.getElementById("thicknessError").textContent = "Enter a positive thickness."; document.getElementById("thicknessError").style.display = 'block'; } if (isNaN(densityKgM3) || densityKgM3 <= 0) { isValid = false; document.getElementById("densityError").textContent = "Enter a positive density."; document.getElementById("densityError").style.display = 'block'; } if (!isValid) { document.getElementById("resultsContainer").style.display = 'none'; return; } // Convert units for calculation var lengthM = lengthCm / 100; var widthM = widthCm / 100; var heightM = heightCm / 100; var thicknessM = thicknessMm / 1000; // Calculate outer volume var outerVolumeM3 = lengthM * widthM * heightM; // Calculate inner dimensions var innerLengthM = lengthM – 2 * thicknessM; var innerWidthM = widthM – 2 * thicknessM; var innerHeightM = heightM – 2 * thicknessM; // Ensure inner dimensions are not negative if (innerLengthM < 0 || innerWidthM < 0 || innerHeightM 0 ? (areaTopBottom / totalArea) : 0; var proportionSides1 = totalArea > 0 ? (areaSides1 / totalArea) : 0; var proportionSides2 = totalArea > 0 ? (areaSides2 / totalArea) : 0; // Simple representation: weight is proportional to volume, which is roughly proportional to surface area * thickness // We'll use proportions of surface area for simplicity in visualization // Actual weight distribution would depend on thickness and density per face, which is complex. // This chart shows *surface area* proportions, implying weight distribution if thickness were uniform. weightChart = new Chart(ctx, { type: 'pie', data: { labels: ['Top/Bottom Area', 'Side Area 1', 'Side Area 2'], datasets: [{ label: 'Surface Area Proportion', data: [proportionTopBottom * 100, proportionSides1 * 100, proportionSides2 * 100], backgroundColor: [ 'rgba(0, 74, 153, 0.7)', 'rgba(40, 167, 69, 0.7)', 'rgba(255, 193, 7, 0.7)' ], borderColor: [ 'rgba(0, 74, 153, 1)', 'rgba(40, 167, 69, 1)', 'rgba(255, 193, 7, 1)' ], borderWidth: 1 }] }, options: { responsive: true, maintainAspectRatio: false, plugins: { legend: { position: 'bottom', }, title: { display: true, text: 'Surface Area Distribution (%)' } } } }); } function calculateWeight() { var isValid = true; isValid = validateInput("length", "lengthError") && isValid; isValid = validateInput("width", "widthError") && isValid; isValid = validateInput("height", "heightError") && isValid; isValid = validateInput("thickness", "thicknessError") && isValid; isValid = validateInput("density", "densityError", 0, 10000) && isValid; // Set a reasonable upper bound for density if (isValid) { updateChartAndResults(); } else { document.getElementById("resultsContainer").style.display = 'none'; } } function resetCalculator() { document.getElementById("material").value = "cardboard_single_wall"; document.getElementById("length").value = "30"; document.getElementById("width").value = "20"; document.getElementById("height").value = "10"; document.getElementById("thickness").value = "3"; updateDensityInput(); // Updates density input and potentially recalculates document.getElementById("resultsContainer").style.display = 'none'; // Clear error messages document.getElementById("lengthError").style.display = 'none'; document.getElementById("widthError").style.display = 'none'; document.getElementById("heightError").style.display = 'none'; document.getElementById("thicknessError").style.display = 'none'; document.getElementById("densityError").style.display = 'none'; // Clear chart data if necessary or just reset inputs and var updateChartAndResults handle it if (weightChart) { weightChart.destroy(); weightChart = null; // Ensure it's reset } } function copyResults() { var primaryResultEl = document.getElementById("primaryResult"); var outerVolumeEl = document.getElementById("outerVolume"); var surfaceAreaEl = document.getElementById("surfaceArea"); var materialVolumeEl = document.getElementById("materialVolume"); var densityUsedEl = document.getElementById("densityUsed"); var resultsText = "— Empty Box Weight Calculation — \n\n"; resultsText += "Estimated Empty Box Weight: " + primaryResultEl.textContent + "\n"; resultsText += "Outer Box Volume: " + outerVolumeEl.textContent + "\n"; resultsText += "Total Surface Area: " + surfaceAreaEl.textContent + "\n"; resultsText += "Estimated Material Volume: " + materialVolumeEl.textContent + "\n"; resultsText += "Material Density Used: " + densityUsedEl.textContent + "\n\n"; resultsText += "Assumptions:\n"; resultsText += "- Material: " + document.getElementById("material").options[document.getElementById("material").selectedIndex].text + "\n"; resultsText += "- Box Dimensions (Outer): " + document.getElementById("length").value + "cm x " + document.getElementById("width").value + "cm x " + document.getElementById("height").value + "cm\n"; resultsText += "- Material Thickness: " + document.getElementById("thickness").value + "mm\n"; var textArea = document.createElement("textarea"); textArea.value = resultsText; document.body.appendChild(textArea); textArea.select(); try { document.execCommand('copy'); alert("Results copied to clipboard!"); } catch (e) { console.error("Failed to copy results.", e); alert("Failed to copy results. Please copy manually."); } textArea.remove(); } // Initialize the density based on the default material document.addEventListener('DOMContentLoaded', function() { updateDensityInput(); // Add event listeners for dynamic updates document.getElementById("material").addEventListener("change", updateDensityInput); document.getElementById("length").addEventListener("input", calculateWeight); document.getElementById("width").addEventListener("input", calculateWeight); document.getElementById("height").addEventListener("input", calculateWeight); document.getElementById("thickness").addEventListener("input", calculateWeight); document.getElementById("density").addEventListener("input", calculateWeight); // Add FAQ toggles var faqQuestions = document.querySelectorAll('.faq-question'); for (var i = 0; i < faqQuestions.length; i++) { faqQuestions[i].addEventListener('click', function() { var faqItem = this.parentElement; faqItem.classList.toggle('active'); }); } });

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