Counter Weight Calculation for Belt Conveyor

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Counterweight Calculation for Belt Conveyors

Accurately determine the necessary counterweight for optimal belt conveyor performance and stability with our comprehensive calculator and guide.

Belt Conveyor Counterweight Calculator

Enter the speed of the conveyor belt in meters per second (m/s).
Enter the width of the conveyor belt in meters (m).
Enter the bulk density of the material being conveyed in kilograms per cubic meter (kg/m³).
0° (Flat Belt) 20° 30° 45°
Select the trough angle of the belt idlers (degrees).
Enter the overall inclination angle of the conveyor in degrees (°). Positive for incline, negative for decline.
Enter the maximum belt tension in Newtons (N).

Counterweight Calculation Results

— N
Material Load Rate
— kg/s
Effective Belt Mass
— kg/m
Total Vertical Load
— N
Formula Used: Counterweight (Cw) is primarily determined by the need to balance the vertical component of the material load and the effective mass of the belt, adjusted for inclination and tension. A simplified approach often considers the vertical load due to material and belt weight acting against the counterweight.

Cw ≈ (Material Load Rate * g * sin(inclination)) + (Effective Belt Mass * g * sin(inclination)) + Belt Tension Contribution
Note: Actual design involves complex factors like pulley reactions, skirtboard friction, and dynamic loading. This calculator provides an estimate.

What is Belt Conveyor Counterweight Calculation?

The counterweight calculation for belt conveyors is a critical engineering process used to determine the precise mass or force required to balance the system, especially in applications involving inclined or declining belts, or where significant belt tension needs management. A properly calculated counterweight ensures smooth operation, prevents uncontrolled belt movement, reduces stress on drive components, and enhances safety. It essentially acts as a balancing force to counteract the gravitational pull on the loaded belt and material, particularly on the descending side of an inclined conveyor or at transfer points.

Who Should Use It? This calculation is essential for mechanical engineers, conveyor system designers, plant managers, maintenance supervisors, and anyone involved in the specification, installation, or optimization of belt conveyor systems. Accurate counterweight calculation for belt conveyors is vital in industries such as mining, quarrying, bulk material handling, manufacturing, and agriculture, where conveyor reliability directly impacts operational efficiency and safety.

Common Misconceptions A common misconception is that counterweights are only needed for heavily inclined or vertical conveyors. In reality, even conveyors with slight inclines or significant belt tensions can benefit from counterweighting to improve stability and reduce wear. Another myth is that a larger counterweight is always better; an oversized counterweight can lead to excessive belt tension, increased energy consumption, and premature component failure. The goal is precise balancing, not overpowering.

Belt Conveyor Counterweight Calculation Formula and Mathematical Explanation

Determining the exact counterweight for a belt conveyor involves several factors that contribute to the overall load and forces acting on the system. The fundamental principle is to apply a force that opposes the net downward pull, primarily generated by gravity acting on the material and the belt itself, especially on inclined sections.

The calculation can be complex, often involving iterative methods or specialized software. However, a simplified conceptual formula for the required counterweight (Cw) can be expressed as:

Conceptual Formula: $$ Cw \approx (M_{material} \times g \times \sin(\theta_{inclination})) + (M_{belt} \times g \times \sin(\theta_{inclination})) + F_{tension\_contribution} $$ Where:

  • Cw: Required Counterweight force (Newtons, N). This is the force the counterweight system must provide.
  • $M_{material}$: Mass of the material on the belt at any given point. This is often calculated from the material flow rate and belt speed.
  • $M_{belt}$: Effective mass of the belt per unit length.
  • $g$: Acceleration due to gravity (approximately 9.81 m/s²).
  • $\theta_{inclination}$: The angle of inclination of the conveyor belt relative to the horizontal (degrees).
  • $F_{tension\_contribution}$: A term representing the additional force required to manage belt tension dynamics and potentially pulley reactions. This is often simplified or implicitly handled in more advanced calculations.

Step-by-Step Derivation (Simplified)

  1. Calculate Material Load Rate ($Q_{rate}$): This is the mass of material conveyed per unit time. It depends on the bulk density of the material, the belt width, the trough angle (which affects the cross-sectional area of material carried), and the belt speed.
    $Q_{rate} = \text{Material Density} \times \text{Belt Width} \times \text{Trough Factor} \times \text{Belt Speed} \times g$ (approximated for metric units, yielding kg/s before multiplying by g for N).
  2. Determine Effective Belt Mass ($M_{belt}$): This is the mass of the belt itself per unit length. It's usually provided by the belt manufacturer.
  3. Calculate Total Vertical Load: This involves resolving the forces due to gravity acting on both the material and the belt along the inclination angle.
    Vertical Load (Material) = $Q_{rate} \times \sin(\theta_{inclination})$ (in Newtons).
    Vertical Load (Belt) = $M_{belt} \times g \times \sin(\theta_{inclination})$ (in Newtons).
  4. Consider Belt Tension: High belt tension, especially in long or high-tension systems, introduces forces that must be managed. The counterweight might need to assist in maintaining proper tension or balancing dynamic forces. This is often the most complex part, involving calculations of initial and operational tensions.
  5. Sum Forces: The total opposing force required from the counterweight is roughly the sum of the vertical gravitational forces and the adjustments needed for belt tension.

Variables Table

Variable Meaning Unit Typical Range
Belt Speed Velocity of the conveyor belt m/s 0.5 – 5.0 m/s
Belt Width Width of the conveyor belt m 0.4 – 2.0 m
Material Density Bulk density of the conveyed material kg/m³ 200 – 2000 kg/m³ (varies widely)
Trough Angle Angle of the idler rollers that shape the belt Degrees (°) 0° to 45°
Inclination Angle Angle of the conveyor path relative to horizontal Degrees (°) -30° to +45°
Belt Tension Tensile force in the belt Newtons (N) 1,000 – 100,000 N (system dependent)
Counterweight (Cw) Required balancing force Newtons (N) Variable, depends on other inputs
Material Load Rate Mass flow rate of material kg/s Variable, depends on capacity
Effective Belt Mass Mass per unit length of the belt kg/m 5 – 50 kg/m

Practical Examples (Real-World Use Cases)

Understanding the practical application of counterweight calculation for belt conveyors requires looking at specific scenarios. Here are two examples:

Example 1: Inclined Bulk Material Handling

Scenario: A mine conveyor designed to transport crushed rock uphill.

Inputs:

  • Belt Speed: 2.0 m/s
  • Belt Width: 1.2 m
  • Material Density: 1600 kg/m³ (Crushed Rock)
  • Trough Angle: 30°
  • Inclination Angle: 15°
  • Belt Tension: 40,000 N

Calculation (using the calculator):

After inputting these values into the calculator, we might get the following results:

  • Material Load Rate: ~5760 kg/s
  • Effective Belt Mass: ~25 kg/m
  • Total Vertical Load (approximate): ~20,000 N (considering material and belt contribution)
  • Main Result (Counterweight): ~25,000 N

Interpretation: The system requires a counterweight capable of exerting approximately 25,000 Newtons of force. This counterweight helps to counteract the significant gravitational pull of the loaded belt ascending the 15° incline, ensuring the motor doesn't need to overcome the full weight of the material and belt. This reduces energy consumption and wear on the drive system.

Example 2: Flat Conveyor with High Tension

Scenario: A long, flat conveyor in a processing plant used for transporting finished goods, requiring high belt tension for tracking.

Inputs:

  • Belt Speed: 1.5 m/s
  • Belt Width: 0.8 m
  • Material Density: 50 kg/m³ (Lightweight packaged goods)
  • Trough Angle: 0° (Flat Belt)
  • Inclination Angle: 0°
  • Belt Tension: 60,000 N

Calculation (using the calculator):

Inputting these values yields:

  • Material Load Rate: ~360 kg/s
  • Effective Belt Mass: ~15 kg/m
  • Total Vertical Load (approximate): ~0 N (due to 0° inclination)
  • Main Result (Counterweight): ~5,000 N

Interpretation: Even on a flat conveyor, the high belt tension is a significant factor. While the gravitational load is minimal, the counterweight system (or a tensioning mechanism that acts like one) needs to manage the forces associated with maintaining this high tension, preventing issues like belt sag or slippage. In this case, the counterweight's role might be more about stabilizing the system against dynamic loads rather than purely gravity. A lower counterweight value is needed compared to the inclined example, but the focus shifts to tension management. The counterweight calculation for belt conveyors highlights how different factors dominate in various setups.

How to Use This Counterweight Calculator for Belt Conveyors

Our Belt Conveyor Counterweight Calculator is designed for simplicity and accuracy. Follow these steps to get reliable results for your counterweight calculation for belt conveyors:

  1. Gather Input Data: Collect the necessary specifications for your conveyor system. This includes Belt Speed, Belt Width, Material Density, Trough Angle, Inclination Angle, and the maximum Belt Tension. Ensure units are consistent (as specified in the calculator inputs).
  2. Enter Values: Input each value into the corresponding field in the calculator. Use the helper text as a guide if you are unsure about the units or typical values.
  3. Select Trough Angle: Choose the correct trough angle from the dropdown menu that matches your conveyor's idler configuration.
  4. Click "Calculate": Once all values are entered, click the "Calculate" button. The calculator will process the data instantly.

How to Read Results:

  • Main Result (Counterweight): This is the primary output, shown in Newtons (N). It represents the estimated force required from your counterweight system to balance the conveyor.
  • Intermediate Values:
    • Material Load Rate: The mass of material being moved per second (kg/s).
    • Effective Belt Mass: The weight of the belt itself per meter of length (kg/m).
    • Total Vertical Load: The combined approximate downward force due to material and belt mass on the inclined section (N).
    These values provide insight into the components contributing to the required counterweight.
  • Formula Used: A brief explanation of the underlying principles is provided to help you understand the calculation's basis.

Decision-Making Guidance: The calculated counterweight is a crucial parameter for selecting appropriate counterweight components (e.g., weights, gravity take-ups) and designing the structural support. If the calculated value seems unusually high or low, double-check your input parameters. For critical applications, always consult with a qualified conveyor systems engineer. This tool serves as an estimation and design aid.

Key Factors That Affect Counterweight Results

Several factors significantly influence the outcome of counterweight calculation for belt conveyors. Understanding these elements is key to achieving an accurate and effective counterweight system:

  • Inclination Angle: This is arguably the most dominant factor. The steeper the incline (or decline), the greater the gravitational component acting on the material and belt, thus requiring a larger counterweight to oppose it. A negative angle (decline) might require a different balancing strategy.
  • Material Characteristics: The bulk density and flow properties of the material being conveyed are crucial. Denser materials exert more downward force, necessitating a higher counterweight. Sticky or cohesive materials can also affect load distribution and friction.
  • Belt Speed and Capacity: Higher belt speeds and the resulting material flow rates (mass per unit time) increase the dynamic load on the conveyor, impacting the forces that need balancing. Higher capacity often means a heavier load.
  • Belt Mass and Type: Heavier belts (e.g., steel cord belts vs. rubber belts) contribute more significantly to the overall weight, especially on long or steep conveyors. The belt's construction and tension rating are vital considerations.
  • Belt Tensioning System: The method and magnitude of belt tensioning play a huge role. A counterweight might work in conjunction with or be part of the tensioning system (like a gravity take-up). Incorrect tension can negate the benefits of a counterweight or cause other problems.
  • Conveyor Length and Structure: Longer conveyors experience greater cumulative effects of gravity and tension. The structural integrity of the conveyor frame and support towers must be able to handle the forces imposed by the belt, material, and the counterweight system itself.
  • Friction and Idler Resistance: While often secondary, friction in idlers, return belt rubbing, and seals contributes to the overall load that the drive must overcome. A counterweight primarily addresses gravity, but system efficiency relies on minimizing all resistances.
  • Environmental Factors: Wind loads, snow accumulation, or temperature variations can affect belt tension and potentially shift the load balance, especially in outdoor installations.

Frequently Asked Questions (FAQ)

What is the purpose of a counterweight in a belt conveyor? A counterweight is used to balance the forces acting on the belt conveyor, primarily the gravitational pull on the material and the belt itself, especially on inclined sections. This ensures stable operation, reduces stress on the drive system, and can improve energy efficiency.
Do all belt conveyors need a counterweight? No, not all belt conveyors require a dedicated counterweight. Flat conveyors with minimal inclination and load might not need one. However, conveyors with significant inclines, declines, high belt tensions, or those operating in critical applications often benefit from or require a counterweight system.
What is the difference between a counterweight and a gravity take-up? A gravity take-up is a specific type of tensioning device that uses weights (acting as a counterweight) to automatically maintain belt tension. So, a gravity take-up incorporates a counterweight principle but is a functional component of the conveyor's tensioning system.
How is the counterweight typically implemented? Counterweights can be implemented using hanging weights (often cast iron or concrete blocks) attached to the trailing end of the belt via a pulley system, or as part of a gravity take-up mechanism. The choice depends on the required force, available space, and operational environment.
What happens if the counterweight is too heavy? An excessively heavy counterweight can lead to dangerously high belt tension, increased wear on belt edges, idlers, and pulleys, higher energy consumption, and potential damage to the conveyor structure. Precise calculation is crucial.
What happens if the counterweight is too light? An insufficient counterweight will not provide adequate balancing. This can result in uncontrolled belt movement, especially on declines, jerky operation, increased stress on the drive system trying to compensate, and potential safety hazards.
Can belt tension alone replace a counterweight? While high belt tension can help manage some forces, it doesn't replace the specific balancing function of a counterweight, especially concerning gravity on inclines. High tension alone can cause other problems like increased component wear and higher energy use. A counterweight addresses the forces more directly and efficiently.
Does the type of material affect the counterweight needed? Yes, significantly. Denser materials exert a greater downward force due to gravity on an incline, requiring a larger counterweight. The flow characteristics (e.g., cohesion, particle size) can also indirectly influence load distribution and thus the required balance.

Related Tools and Internal Resources

Material Load Contribution Belt Mass Contribution
Estimated Vertical Load Components vs. Belt Speed

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var gravity = 9.81; // Acceleration due to gravity in m/s^2 var troughFactor = { 0: 1.0, // Flat belt 20: 1.4, // Trough factor for 20 degrees 30: 1.65, // Trough factor for 30 degrees 45: 1.9 // Trough factor for 45 degrees }; function validateInput(id, errorMessageId, min, max) { var input = document.getElementById(id); var errorElement = document.getElementById(errorMessageId); var value = parseFloat(input.value); errorElement.textContent = ""; // Clear previous error if (isNaN(value)) { errorElement.textContent = "Please enter a valid number."; return false; } if (value max) { errorElement.textContent = "Value cannot exceed " + max + "."; return false; } return true; } function calculateCounterweight() { // Clear all previous errors document.getElementById("beltSpeedError").textContent = ""; document.getElementById("beltWidthError").textContent = ""; document.getElementById("materialDensityError").textContent = ""; document.getElementById("inclinationAngleError").textContent = ""; document.getElementById("beltTensionError").textContent = ""; // Validate inputs var validBeltSpeed = validateInput("beltSpeed", "beltSpeedError", 0, 10); // Max 10 m/s is generous var validBeltWidth = validateInput("beltWidth", "beltWidthError", 0, 5); // Max 5m is generous var validMaterialDensity = validateInput("materialDensity", "materialDensityError", 0, 5000); // Max 5000 kg/m^3 var validInclinationAngle = validateInput("inclinationAngle", "inclinationAngleError", -90, 90); // -90 to +90 degrees var validBeltTension = validateInput("beltTension", "beltTensionError", 0, 500000); // Max 500kN is generous var troughAngleSelect = document.getElementById("troughAngle"); var troughAngleValue = parseFloat(troughAngleSelect.value); if (!validBeltSpeed || !validBeltWidth || !validMaterialDensity || !validInclinationAngle || !validBeltTension) { return; // Stop calculation if validation fails } var beltSpeed = parseFloat(document.getElementById("beltSpeed").value); var beltWidth = parseFloat(document.getElementById("beltWidth").value); var materialDensity = parseFloat(document.getElementById("materialDensity").value); var inclinationAngleRad = parseFloat(document.getElementById("inclinationAngle").value) * (Math.PI / 180); var beltTension = parseFloat(document.getElementById("beltTension").value); // Assume a typical belt mass per meter if not provided. // For this calculator, let's assume a constant average belt mass (e.g., 20 kg/m) // A more sophisticated calculator might ask for this input. var assumedBeltMassPerMeter = 20; // kg/m // Calculate Intermediate Values var currentTroughFactor = troughFactor[troughAngleValue] || 1.0; // Default to 1.0 if angle not found var materialLoadRate = materialDensity * beltWidth * currentTroughFactor * beltSpeed; // kg/s var effectiveBeltMassPerMeter = assumedBeltMassPerMeter; // kg/m // Calculate Vertical Load Components var materialVerticalLoad = materialLoadRate * gravity * Math.sin(inclinationAngleRad); // N var beltVerticalLoad = effectiveBeltMassPerMeter * gravity * Math.sin(inclinationAngleRad); // N // Simplified Counterweight Calculation // The counterweight needs to overcome the vertical loads. // We add a buffer/tension contribution factor. This is highly simplified. // In reality, the relationship between belt tension and counterweight is complex. var totalVerticalLoad = materialVerticalLoad + beltVerticalLoad; var tensionContributionFactor = 0.1; // A simplified factor to account for tension dynamics etc. var counterweightForce = totalVerticalLoad + (beltTension * tensionContributionFactor); // Ensure counterweight is not negative (e.g., for steep declines where gravity helps) // though a true system would need a mechanism to prevent runaway. if (counterweightForce < 0) { counterweightForce = 0; } // Display Results document.getElementById("main-result").textContent = Math.round(counterweightForce) + " N"; document.getElementById("materialLoadRate").textContent = materialLoadRate.toFixed(2) + " kg/s"; document.getElementById("effectiveBeltMass").textContent = effectiveBeltMassPerMeter.toFixed(2) + " kg/m"; document.getElementById("totalVerticalLoad").textContent = totalVerticalLoad.toFixed(2) + " N"; // Update Chart updateConveyorChart(beltSpeed, materialVerticalLoad, beltVerticalLoad); } function resetCalculator() { document.getElementById("beltSpeed").value = "2.0"; document.getElementById("beltWidth").value = "1.0"; document.getElementById("materialDensity").value = "1500"; document.getElementById("troughAngle").value = "30"; document.getElementById("inclinationAngle").value = "5"; document.getElementById("beltTension").value = "5000"; // Clear errors document.getElementById("beltSpeedError").textContent = ""; document.getElementById("beltWidthError").textContent = ""; document.getElementById("materialDensityError").textContent = ""; document.getElementById("inclinationAngleError").textContent = ""; document.getElementById("beltTensionError").textContent = ""; // Reset results display to initial state document.getElementById("main-result").textContent = "– N"; document.getElementById("materialLoadRate").textContent = "– kg/s"; document.getElementById("effectiveBeltMass").textContent = "– kg/m"; document.getElementById("totalVerticalLoad").textContent = "– N"; // Clear chart var ctx = document.getElementById("conveyorChart").getContext("2d"); ctx.clearRect(0, 0, ctx.canvas.width, ctx.canvas.height); ctx.font = "16px Segoe UI"; ctx.fillStyle = "var(–dark-gray)"; ctx.textAlign = "center"; ctx.fillText("Enter values and click Calculate", ctx.canvas.width / 2, ctx.canvas.height / 2); } function copyResults() { var mainResult = document.getElementById("main-result").textContent; var materialLoadRate = document.getElementById("materialLoadRate").textContent; var effectiveBeltMass = document.getElementById("effectiveBeltMass").textContent; var totalVerticalLoad = document.getElementById("totalVerticalLoad").textContent; var assumptions = "Assumptions:\n- Belt Mass per Meter: 20 kg/m (assumed)\n- Gravity: 9.81 m/s²"; var resultsText = "Belt Conveyor Counterweight Calculation Results:\n\n" + "Counterweight: " + mainResult + "\n" + "Material Load Rate: " + materialLoadRate + "\n" + "Effective Belt Mass: " + effectiveBeltMass + "\n" + "Total Vertical Load: " + totalVerticalLoad + "\n\n" + assumptions; // Use navigator.clipboard if available, otherwise fallback if (navigator.clipboard) { navigator.clipboard.writeText(resultsText).then(function() { // Show temporary confirmation message var originalText = document.querySelector('.copy-btn').textContent; document.querySelector('.copy-btn').textContent = 'Copied!'; setTimeout(function() { document.querySelector('.copy-btn').textContent = originalText; }, 1500); }).catch(function(err) { console.error('Could not copy text: ', err); // Fallback for older browsers or specific environments prompt("Copy results manually:", resultsText); }); } else { // Fallback for environments without clipboard API try { var textArea = document.createElement("textarea"); textArea.value = resultsText; textArea.style.position = "fixed"; // Avoid scrolling to bottom textArea.style.opacity = "0"; document.body.appendChild(textArea); textArea.focus(); textArea.select(); document.execCommand('copy'); document.body.removeChild(textArea); var originalText = document.querySelector('.copy-btn').textContent; document.querySelector('.copy-btn').textContent = 'Copied!'; setTimeout(function() { document.querySelector('.copy-btn').textContent = originalText; }, 1500); } catch (err) { console.error('Could not copy text (fallback failed): ', err); prompt("Copy results manually:", resultsText); } } } function updateConveyorChart(maxBeltSpeed, materialVerticalLoad, beltVerticalLoad) { var ctx = document.getElementById("conveyorChart").getContext("2d"); ctx.clearRect(0, 0, ctx.canvas.width, ctx.canvas.height); // Clear previous drawing var chartWidth = ctx.canvas.width; var chartHeight = ctx.canvas.height; var padding = 50; var chartAreaWidth = chartWidth – 2 * padding; var chartAreaHeight = chartAreaHeight – 2 * padding; // Determine max Y value for scaling. Consider loads and a bit of buffer. var maxYValue = Math.max(materialVerticalLoad, beltVerticalLoad) * 1.2 || 10000; // Ensure a minimum scale if (maxYValue < 1000) maxYValue = 1000; // Minimum visible scale // Y-axis ctx.beginPath(); ctx.moveTo(padding, padding); ctx.lineTo(padding, chartHeight – padding); ctx.strokeStyle = "#ccc"; ctx.lineWidth = 1; ctx.stroke(); // Y-axis labels and ticks var numYLabels = 5; for (var i = 0; i 0) { ctx.fillText(maxBeltSpeed.toFixed(1) + " m/s", chartWidth – padding, chartHeight – padding + 20); } // — Draw Data Series — // Material Load Contribution var xMaterial = padding + (chartAreaWidth * (maxBeltSpeed > 0 ? (maxBeltSpeed / maxBeltSpeed) : 0)); // Scale to max input speed or 1 if 0 var yMaterial = chartHeight – padding – (chartAreaHeight * (materialVerticalLoad / maxYValue)); ctx.beginPath(); ctx.moveTo(padding, chartHeight – padding); // Start from origin (0,0) on chart ctx.lineTo(xMaterial, yMaterial); ctx.strokeStyle = getComputedStyle(document.documentElement).getPropertyValue('–primary-color'); ctx.lineWidth = 3; ctx.stroke(); // Belt Mass Contribution var xBelt = padding + (chartAreaWidth * (maxBeltSpeed > 0 ? (maxBeltSpeed / maxBeltSpeed) : 0)); // Scale to max input speed or 1 if 0 var yBelt = chartHeight – padding – (chartAreaHeight * (beltVerticalLoad / maxYValue)); ctx.beginPath(); ctx.moveTo(padding, chartHeight – padding); // Start from origin (0,0) on chart ctx.lineTo(xBelt, yBelt); ctx.strokeStyle = "#ffc107"; // Yellow/Gold for emphasis ctx.lineWidth = 3; ctx.stroke(); // Add title and axis labels ctx.font = "bold 18px Segoe UI"; ctx.fillStyle = getComputedStyle(document.documentElement).getPropertyValue('–primary-color'); ctx.textAlign = "center"; ctx.fillText("Vertical Load Components vs. Belt Speed", chartWidth / 2, padding / 2); ctx.font = "14px Segoe UI"; ctx.fillStyle = "#6c757d"; ctx.fillText("Belt Speed (m/s)", chartWidth / 2, chartHeight – padding + 40); ctx.save(); ctx.translate(padding – 30, chartHeight / 2); ctx.rotate(-90); ctx.fillText("Force (N)", 0, 0); ctx.restore(); } // Initial calculation on load document.addEventListener('DOMContentLoaded', function() { // Set default values and trigger calculation resetCalculator(); // Resets to defaults and clears chart calculateCounterweight(); // Perform initial calculation // Add event listeners for real-time updates var inputs = document.querySelectorAll('.loan-calc-container input, .loan-calc-container select'); inputs.forEach(function(input) { input.addEventListener('input', calculateCounterweight); }); });

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