Rigging Weight Calculator Pdf

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Rigging Weight Calculator PDF

Rigging Load & Capacity Calculator

Enter the details of your rigging components to calculate the total weight and determine safe working load limits. This tool helps ensure compliance and safety in lifting operations.

Enter diameter in millimeters (mm).
Enter length in meters (m).
Nylon Polyester Polypropylene Steel Dyneema/UHMWPE
Select the material of the rope.
1.5 Ton 2 Ton 3.25 Ton 4.75 Ton 8.5 Ton 9.5 Ton 12 Ton 17 Ton 25 Ton 35 Ton 55 Ton 85 Ton 95 Ton 120 Ton 175 Ton 210 Ton 300 Ton
Select the WLL of the shackle.
Enter angle in degrees (e.g., 90 for vertical, 60, 45).
Enter the item's weight in kilograms (kg).

Calculation Results

Rope Weight: kg

Total Rigging Weight: kg

Adjusted Load Capacity (Shackle): Ton

Adjusted Load Capacity (Rope): kg

Effective Load (considering angle): kg

Safety Margin: %

Formula Explanation

Rope Weight is calculated based on material density and volume (diameter squared times length). Total Rigging Weight sums the item weight and rigging component weights. Adjusted Load Capacities consider the strength of individual components (shackle WLL, rope breaking strength reduced for usage). Effective Load accounts for the increased tension due to sling angle (lower angle = higher tension). Safety Margin indicates how close the total load is to the lowest capacity.

Load Capacity vs. Effective Load

Visual comparison of your rigging's effective load against the shackle's capacity at different angles.

Rope Material Densities & Strength Factors

Rope Material Approx. Density (kg/m³) Strength Reduction Factor (for Angle) General SWL Factor (vs. Break Strength)
Nylon 1140 (Angle dependent, e.g., 1.0 for 90°, ~2.0 for 30°) 1/5
Polyester 1380 (Angle dependent) 1/5
Polypropylene 920 (Angle dependent) 1/5
Dyneema/UHMWPE 970 (Angle dependent) 1/10
Steel Wire Rope (SWR) 7850 (Angle dependent) 1/5 to 1/10 (depends on construction)

Typical values; always consult manufacturer data for specific ropes and shackles.

Understanding Rigging Weight and Load Capacity Calculations

What is Rigging Weight Calculation?

Rigging weight calculation, often associated with a rigging weight calculator pdf, refers to the process of determining the total weight being lifted and the safe working load capacities (SWL) of the rigging gear involved. It's a critical safety procedure in various industries, including construction, maritime, manufacturing, and logistics, where heavy objects are moved. The primary goal is to ensure that the equipment used is strong enough for the task and that the forces exerted during the lift do not exceed safe limits. This involves understanding the weight of the load itself, the weight of the rigging components (ropes, slings, shackles, hooks), and how factors like sling angles and equipment degradation affect the overall capacity. A reliable rigging weight calculator pdf acts as a guide to these calculations, ensuring that operations are performed without risk of failure, injury, or damage.

Those who should use rigging calculations include:

  • Riggers and Crane Operators
  • Safety Officers and Inspectors
  • Project Managers and Engineers
  • Warehouse and Logistics Personnel
  • Anyone involved in lifting and moving heavy objects.

Common misconceptions include believing that a shackle's rated capacity is always the final limit, or that a vertical sling configuration experiences no increased tension. In reality, the lowest capacity component dictates the overall safe load, and sling angles significantly amplify the forces on the rigging. Relying solely on guesswork or outdated rigging weight calculator pdf documents without understanding the underlying principles can lead to dangerous situations.

Rigging Weight Calculation Formula and Mathematical Explanation

Calculating rigging weight and capacity involves several steps. The core idea is to ensure the load is less than the weakest link's capacity, considering all applied forces.

1. Calculating Rope Weight: The weight of a rope is determined by its volume and the density of its material. Volume = π * (Diameter/2)² * Length Rope Weight = Volume * Density For simplicity in our calculator, we use pre-calculated approximate weights per meter based on diameter and material.

2. Calculating Total Rigging Weight: This is the sum of the load's weight and the weight of all rigging components. Total Rigging Weight = Load Weight + Rope Weight + Shackle Weight + Other Component Weights (Note: Shackle weight is often negligible compared to the load and rope weight, but included for completeness if significant.)

3. Determining Sling Angle Force Multiplication: When a sling is not vertical (90 degrees), the tension in each leg increases. The force multiplication factor is: Force Factor = 1 / sin(Sling Angle) For example, at 90°, sin(90°) = 1, Factor = 1. At 45°, sin(45°) ≈ 0.707, Factor ≈ 1.414. At 30°, sin(30°) = 0.5, Factor = 2. This means the tension in the sling legs is twice the weight of the load if the angle is 30°. The *Effective Load* on the rigging components is: Effective Load = Load Weight * Force Factor

4. Determining Safe Working Load (SWL): Components have a Working Load Limit (WLL) or Safe Working Load (SWL). For ropes, this is typically derived from their breaking strength divided by a safety factor (e.g., 5:1 for general use, higher for critical lifts). Shackles have a rated WLL. The lowest SWL among all components in the rigging system is the critical limit. Rope SWL ≈ Rope Breaking Strength / Safety Factor Shackle SWL = Shackle Rated WLL

5. Calculating Adjusted Load Capacities: The *Effective Load* must be less than the SWL of each component. Adjusted Shackle Capacity = Shackle WLL (assuming the shackle itself is not the bottleneck for the *effective* load) Adjusted Rope Capacity = Rope SWL (calculated based on its breaking strength and safety factor)

6. Calculating Safety Margin: This indicates how close the effective load is to the lowest adjusted capacity. Lowest Capacity = min(Adjusted Shackle Capacity, Adjusted Rope Capacity) Safety Margin = [(Lowest Capacity – Effective Load) / Lowest Capacity] * 100%

Variables Table

Variable Meaning Unit Typical Range / Notes
Rope Diameter Diameter of the rope mm 1 – 50+ (depends on application)
Rope Length Length of the rope used m 1 – 100+
Rope Material Material composition of the rope N/A Nylon, Polyester, Polypropylene, Steel, Dyneema
Shackle Size (WLL) Working Load Limit of the shackle Ton 0.5 – 1000+
Sling Angle Angle between the sling leg and the horizontal plane (or vertical load line) Degrees 0° (horizontal) to 90° (vertical). Higher angles mean higher tension.
Load Weight Weight of the object being lifted kg 10 – 1,000,000+
Rope Weight Weight of the rope section kg Calculated
Total Rigging Weight Sum of load and rigging component weights kg Calculated
Force Factor Multiplier due to sling angle Unitless 1 (at 90°) to infinity (as angle approaches 0°)
Effective Load Apparent load on rigging due to angle kg Calculated
Adjusted Capacity Safe load limit of a component kg / Ton Calculated
Safety Margin Buffer between capacity and effective load % 0% – 100%+

Practical Examples (Real-World Use Cases)

Example 1: Lifting a Medium-Sized Generator

A construction site needs to lift a generator weighing 800 kg. They plan to use a single polyester sling with an eye-to-eye configuration, forming a 90-degree angle with the load. The polyester sling has a Working Load Limit (WLL) of 2000 kg (which implies a breaking strength of 10,000 kg with a 5:1 safety factor). A 3.25 Ton (approx. 2950 kg WLL) bow shackle will connect the sling to the crane hook. The polyester rope is 12mm in diameter and 2 meters long.

Inputs:

  • Rope Diameter: 12 mm
  • Rope Length: 2 m
  • Rope Material: Polyester
  • Shackle Size (WLL): 3.25 Ton
  • Sling Angle: 90 degrees
  • Item Weight: 800 kg

Calculation Outputs:

  • Rope Weight (12mm Polyester, 2m): ~ 5.2 kg
  • Total Rigging Weight: 800 kg + 5.2 kg = 805.2 kg
  • Force Factor (at 90°): 1 / sin(90°) = 1.0
  • Effective Load: 800 kg * 1.0 = 800 kg
  • Adjusted Shackle Capacity: 3.25 Ton (approx. 2950 kg)
  • Adjusted Rope Capacity (Polyester, SWL Factor 5:1): Let's assume breaking strength is 10,000 kg, so SWL = 10000 / 5 = 2000 kg.
  • Lowest Capacity: min(2950 kg, 2000 kg) = 2000 kg
  • Safety Margin: [(2000 kg – 800 kg) / 2000 kg] * 100% = 60%

Interpretation: The operation is safe. The effective load (800 kg) is well within the lowest capacity (2000 kg for the sling), providing a healthy 60% safety margin. The total rigging weight is also minimal.

Example 2: Lifting a Steel Beam at an Angle

A structural steel beam weighing 1500 kg needs to be lifted. Two 16mm Dyneema slings, each 4 meters long, are used. The crane hook is offset from the beam's center, resulting in a 45-degree sling angle (angle each sling makes with the horizontal). A 17 Ton shackle connects the two sling eyes to the crane hook.

Inputs:

  • Rope Diameter: 16 mm (for each sling)
  • Rope Length: 4 m (for each sling)
  • Rope Material: Dyneema/UHMWPE
  • Shackle Size (WLL): 17 Ton
  • Sling Angle: 45 degrees
  • Item Weight: 1500 kg

Calculation Outputs:

  • Rope Weight (16mm Dyneema, 4m each, x2): ~ 19.4 kg (total for both slings)
  • Total Rigging Weight: 1500 kg + 19.4 kg = 1519.4 kg
  • Force Factor (at 45°): 1 / sin(45°) ≈ 1.414
  • Effective Load (per sling leg): 1500 kg / 2 * 1.414 = 1060.5 kg (Total tension distributed across both legs is higher)
  • Total Effective Load (Distributed): 1500 kg * 1.414 = 2121 kg
  • Adjusted Shackle Capacity: 17 Ton (approx. 15422 kg)
  • Adjusted Rope Capacity (Dyneema, SWL Factor 10:1): Let's assume breaking strength is 150,000 kg for a heavy-duty sling. SWL = 150000 / 10 = 15,000 kg per sling. So, total capacity considering two slings might be complex, but we evaluate per connection point. The shackle sees the total effective load. The Dyneema sling's SWL is 15,000 kg.
  • Lowest Capacity: We compare the total effective load (2121 kg) against the shackle's WLL (15422 kg) and the Dyneema sling's SWL (15,000 kg). The lowest is the Dyneema sling's SWL.
  • Safety Margin: [(15000 kg – 2121 kg) / 15000 kg] * 100% = ~85.86%

Interpretation: This lift is also safe. The angle increases the tension, but the high capacity of the Dyneema slings and the 17 Ton shackle easily accommodate the load. The safety margin is excellent. If the angle were steeper (e.g., 30°), the effective load would double, requiring careful consideration.

How to Use This Rigging Weight Calculator

Using this rigging weight calculator pdf is straightforward. Follow these steps for accurate safety assessments:

  1. Identify Rigging Components: Determine all the rigging gear you will use for the lift: the type of rope or sling, its material, diameter, and length. Also, identify the type and WLL of any shackles, hooks, or other connecting hardware.
  2. Determine Load Weight: Accurately ascertain the weight of the object you intend to lift. Use shipping manifests, equipment specifications, or weigh the object if possible.
  3. Input Rope Details: Enter the diameter and length of the rope/sling, and select its material from the dropdown.
  4. Input Shackle Details: Select the Working Load Limit (WLL) of the shackle you are using.
  5. Input Sling Angle: Measure or estimate the angle each sling leg will make with the horizontal plane when under load. For a vertical lift, use 90 degrees. For two slings lifting a load, if they form a 60-degree angle with each other at the top, the angle with the horizontal is 30 degrees. Enter this value.
  6. Input Item Weight: Enter the known weight of the item being lifted.
  7. Calculate: Click the "Calculate" button.

Reading Results:

  • Primary Result (Safety Margin): A higher percentage indicates a safer margin. Aim for a comfortable margin (e.g., 5:1 SWL means 80% safety margin relative to breaking strength). Our calculation focuses on the buffer relative to the lowest SWL.
  • Rope Weight: The weight contribution of the rope itself.
  • Total Rigging Weight: The combined weight of the load and rigging.
  • Adjusted Load Capacities: The safe load limits for the shackle and rope.
  • Effective Load: The actual tension experienced by the rigging components, considering the sling angle.

Decision-Making Guidance: If the Safety Margin is low (e.g., below 20-30%) or the Effective Load exceeds any Adjusted Capacity, stop and reassess. You may need stronger rigging, a different configuration, a steeper sling angle, or to reduce the load weight. Always prioritize safety. Consult manufacturer specifications for precise WLLs and breaking strengths.

Key Factors That Affect Rigging Weight Results

Several factors significantly influence the outcome of rigging weight calculations and the safety of a lift:

  • Sling Angle: This is arguably the most critical factor after the load weight itself. As the angle deviates from vertical (90°), the tension in each sling leg increases dramatically. Angles below 30° are often considered dangerous and require specialized calculations and gear. Our calculator highlights this with the "Effective Load".
  • Material Properties: Different rope materials (steel, nylon, polyester, Dyneema) have vastly different strengths, weights, and durability. Steel is heavy and strong; Dyneema is lightweight and extremely strong but can be sensitive to abrasion and UV. Always know the material and its specifications.
  • Component Wear and Damage: Rigging gear degrades over time due to use, abrasion, chemical exposure, UV light, and heat. Knots, kinks, and cuts severely reduce a rope's strength. Always inspect gear before use and use a higher safety factor for worn or questionable equipment. Our calculator assumes ideal conditions, but real-world inspection is paramount.
  • Manufacturer Specifications: Using generic values can be risky. Always refer to the manufacturer's data for the specific ropes, slings, and shackles being used. Their specifications detail breaking strength, WLL, and recommended safety factors. This data is crucial for accurate rigging weight calculator pdf use.
  • Weight Distribution: For irregularly shaped loads or when using multiple lifting points, ensuring the weight is distributed evenly and the center of gravity is stable is vital. Uneven distribution can cause excessive stress on certain rigging components.
  • Environmental Factors: Extreme temperatures, moisture, corrosive substances, and dynamic loading (shock loads from sudden starts/stops) can all reduce the capacity and lifespan of rigging gear. Dynamic loading can impose forces several times greater than the static weight.
  • Connections and Hardware: The way components are connected matters. Using the wrong type of shackle, improper hitching of a rope, or overloading connecting hardware can create failure points. Ensure all connections are secure and rated for the load.
  • Regulatory Standards: Different regions and industries have specific regulations regarding lifting operations and required safety factors. Adhering to these standards (e.g., OSHA in the US) is mandatory and ensures a baseline level of safety. Understanding these standards is part of using any rigging weight calculator pdf effectively.

Frequently Asked Questions (FAQ)

Q1: What is the difference between Working Load Limit (WLL) and Breaking Strength?

Breaking Strength (or Minimum Breaking Strength – MBS) is the average load at which the new, unused product will break. The Working Load Limit (WLL) is the maximum load the equipment is rated to lift safely. WLL is calculated by dividing the Breaking Strength by a Safety Factor (e.g., 5:1). Always use the WLL for rigging calculations.

Q2: Why is the sling angle so important?

As the sling angle decreases from vertical (90°), the tension on each leg of the sling increases significantly. This is due to trigonometry (Force Factor = 1/sin(angle)). A smaller angle means a larger multiplier, effectively making the load heavier than it appears. This increased tension must not exceed the WLL of the sling.

Q3: Can I use knots in my lifting rope?

Generally, no. Knots can reduce the strength of a rope by 50% or more, depending on the knot type. For critical lifting operations, use proper termination methods like spliced eyes or mechanical swages. If a knot is unavoidable, its strength reduction must be factored into calculations, significantly reducing the WLL.

Q4: How often should I inspect my rigging gear?

Rigging gear should be inspected before each use by a qualified person. More formal periodic inspections (monthly, quarterly, annually) by a designated inspector are also recommended, depending on usage intensity and regulatory requirements. Look for cuts, abrasions, corrosion, kinks, heat damage, chemical damage, and damaged end terminations.

Q5: Does the weight of the rigging itself matter?

Yes, but often it's a smaller component compared to the load weight, especially for non-metallic ropes. For very heavy loads or long runs of steel cable, the rigging's weight can become significant and should be added to the load weight for a precise total. Our calculator includes rope weight.

Q6: What is a "choker hitch" and how does it affect capacity?

A choker hitch involves passing one eye of a single sling through the other, forming a noose around the load. This configuration can reduce the sling's effective capacity (sometimes by up to 20%) because the angle created at the sling's bight can increase tension and cause abrasion. Proper angle specifications are crucial for choker hitches.

Q7: How do I find the WLL for my specific rope?

Rope WLL is typically not stamped directly on the rope. You need to find the rope's Minimum Breaking Strength (MBS) from the manufacturer's specifications and then divide it by the appropriate safety factor (commonly 5:1 for synthetic ropes in general use). Consult manufacturer data or a qualified rigger.

Q8: Can I use this calculator for chain hoists or web slings?

This specific calculator is primarily designed for rope/cable slings and shackles. While the principles of load calculation and angle factors apply, chain hoists and web slings have their own specific WLLs, inspection criteria, and failure modes. You would need a specialized calculator or to consult their manufacturer data directly. Always ensure you use the correct tool for the specific rigging component.

Related Tools and Internal Resources

© 2023 Your Company Name. All rights reserved. Use this calculator as a guide; always prioritize safety and consult manufacturer specifications.

var chartInstance = null; // Global variable to hold chart instance // Rope densities and approximate weights per meter (kg/m) for common diameters // These are approximations and can vary significantly by construction var ropeData = { nylon: { density: 1140, weights: { 6: 0.20, 8: 0.35, 10: 0.55, 12: 0.80, 14: 1.05, 16: 1.35, 18: 1.70, 20: 2.10 } }, polyester: { density: 1380, weights: { 6: 0.24, 8: 0.42, 10: 0.68, 12: 0.98, 14: 1.30, 16: 1.70, 18: 2.15, 20: 2.65 } }, polypropylene: { density: 920, weights: { 6: 0.16, 8: 0.28, 10: 0.45, 12: 0.65, 14: 0.85, 16: 1.10, 18: 1.40, 20: 1.70 } }, steel: { density: 7850, weights: { 6: 2.22, 8: 3.95, 10: 6.17, 12: 8.88, 14: 12.08, 16: 15.78, 18: 19.98, 20: 24.67 } }, // Steel wire rope approx kg/m for diameter dyneema: { density: 970, weights: { 6: 0.27, 8: 0.48, 10: 0.75, 12: 1.08, 14: 1.45, 16: 1.90, 18: 2.40, 20: 2.95 } } // Dyneema approx kg/m }; // Approximate Safety Factors (SF) for different materials // These are typical; always consult manufacturer data var safetyFactors = { nylon: 5, polyester: 5, polypropylene: 5, dyneema: 10, // Often higher for Dyneema due to high strength-to-weight ratio steel: 5 // Can vary based on construction (e.g., 6×19, 6×37) }; // Approximate Breaking Strengths (kg) for common rope diameters and materials // THESE ARE HIGHLY APPROXIMATE. Always use manufacturer data. // Using example values for demonstration. For real use, these would be extensive lookup tables. var breakingStrengths = { nylon: { 12: 5000, 16: 8000, 20: 12000 }, polyester: { 12: 5000, 16: 8000, 20: 12000 }, polypropylene: { 12: 3500, 16: 6000, 20: 9000 }, dyneema: { 12: 15000, 16: 25000, 20: 40000 }, steel: { 12: 40000, 16: 70000, 20: 110000 } // Example for 6×19 IWRC }; // Shackle WLL in Tonnes, converted to kg for calculations var shackleWLL_kg = { '1.5': 1500, '2': 2000, '3.25': 2950, '4.75': 4300, '8.5': 7700, '9.5': 8600, '12': 10900, '17': 15400, '25': 22700, '35': 31750, '55': 50000, '85': 77100, '95': 86200, '120': 108900, '175': 158750, '210': 190500, '300': 272200 }; function validateInput(id, errorId, min, max) { var input = document.getElementById(id); var errorDiv = document.getElementById(errorId); var value = parseFloat(input.value); var isValid = true; errorDiv.textContent = "; // Clear previous error if (isNaN(value)) { errorDiv.textContent = 'Please enter a valid number.'; isValid = false; } else if (value max) { errorDiv.textContent = 'Value exceeds maximum limit.'; isValid = false; } return isValid; } function calculateRiggingWeight() { // Clear previous results and errors document.getElementById('primaryResult').textContent = '–'; document.getElementById('ropeWeight').textContent = '–'; document.getElementById('totalRiggingWeight').textContent = '–'; document.getElementById('adjustedShackleCapacity').textContent = '–'; document.getElementById('adjustedRopeCapacity').textContent = '–'; document.getElementById('effectiveLoad').textContent = '–'; document.getElementById('safetyMargin').textContent = '–'; var valid = true; // Input validation valid &= validateInput('ropeDiameter', 'ropeDiameterError', 0); valid &= validateInput('ropeLength', 'ropeLengthError', 0); valid &= validateInput('itemWeight', 'itemWeightError', 0); valid &= validateInput('slingAngle', 'slingAngleError', 0, 90); // Angle between 0 and 90 degrees if (!valid) { updateChart([], [], []); // Clear chart if inputs are invalid return; } var ropeDiameter = parseFloat(document.getElementById('ropeDiameter').value); var ropeLength = parseFloat(document.getElementById('ropeLength').value); var ropeMaterial = document.getElementById('ropeMaterial').value; var shackleSizeKey = document.getElementById('shackleSize').value; var slingAngleDegrees = parseFloat(document.getElementById('slingAngle').value); var itemWeight = parseFloat(document.getElementById('itemWeight').value); var materialData = ropeData[ropeMaterial]; var sf = safetyFactors[ropeMaterial] || 5; // Default to 5 if material not found var bs = breakingStrengths[ropeMaterial]; var ropeWeight = 0; var adjustedRopeCapacity_kg = 0; var adjustedShackleCapacity_kg = shackleWLL_kg[shackleSizeKey] || 0; // Get WLL in kg if (materialData && bs) { // Approximate rope weight per meter for the given diameter // Using a simple lookup, could interpolate if needed var weightPerMeter = 0; var diameters = Object.keys(materialData.weights).map(Number).sort((a, b) => a – b); for (var i = 0; i < diameters.length; i++) { if (ropeDiameter 0) { // If diameter is larger than list weightPerMeter = materialData.weights[diameters[diameters.length – 1]]; } ropeWeight = weightPerMeter * ropeLength; ropeWeight = parseFloat(ropeWeight.toFixed(2)); // Limit precision // Calculate Rope SWL (Safe Working Load) var specificBSRange = bs && bs[Math.round(ropeDiameter)]; // Approximate BS for diameter if (specificBSRange) { adjustedRopeCapacity_kg = specificBSRange / sf; } else { // Fallback if specific diameter BS not found, use a general estimate or flag error // For demonstration, let's use a very rough estimate based on diameter squared * constant adjustedRopeCapacity_kg = Math.pow(ropeDiameter, 2) * 150 * (1000 / sf); // Very rough estimate kg console.warn("Using estimated breaking strength for rope diameter " + ropeDiameter + "mm. Manufacturer data is recommended."); } } else { console.warn("Rope material data not found for:", ropeMaterial); } var totalRiggingWeight = itemWeight + ropeWeight; // Calculate Effective Load due to sling angle var slingAngleRad = slingAngleDegrees * (Math.PI / 180); var forceFactor = 1; if (slingAngleRad > 0) { forceFactor = 1 / Math.sin(slingAngleRad); if (!isFinite(forceFactor)) forceFactor = 1; // Handle angle near 0 or 180 } // Effective load is the tension in ONE leg if it were a two-leg sling lifting half the load. // Or, it's the load * factor if a single sling is used vertically angled. // For simplicity, we calculate the *total* tension force the system must withstand. // If using two slings, each carries EffectiveLoad / 2. The shackle sees the sum. // So, Total Effective Load = Item Weight * Force Factor var effectiveLoad_kg = itemWeight * forceFactor; var lowestCapacity_kg = Math.min(adjustedShackleCapacity_kg, adjustedRopeCapacity_kg); if (lowestCapacity_kg === 0) lowestCapacity_kg = 1; // Avoid division by zero var safetyMarginPercent = ((lowestCapacity_kg – effectiveLoad_kg) / lowestCapacity_kg) * 100; if (safetyMarginPercent 1000) safetyMarginPercent = 1000; // Cap extreme positives // Display Results document.getElementById('ropeWeight').textContent = ropeWeight.toFixed(2); document.getElementById('totalRiggingWeight').textContent = totalRiggingWeight.toFixed(2); document.getElementById('adjustedShackleCapacity').textContent = (adjustedShackleCapacity_kg / 1000).toFixed(2) + ' Ton'; document.getElementById('adjustedRopeCapacity').textContent = adjustedRopeCapacity_kg.toFixed(2) + ' kg'; document.getElementById('effectiveLoad').textContent = effectiveLoad_kg.toFixed(2) + ' kg'; document.getElementById('safetyMargin').textContent = safetyMarginPercent.toFixed(1) + '%'; // Determine primary result indicator var primaryResultText = "; var primaryResultClass = "; if (safetyMarginPercent >= 50) { primaryResultText = 'SAFE'; primaryResultClass = 'success-color'; } else if (safetyMarginPercent >= 20) { primaryResultText = 'CAUTION'; primaryResultClass = 'warning-color'; // Assuming a warning color could be defined or just use text } else { primaryResultText = 'DANGER'; primaryResultClass = 'danger-color'; // Assuming a danger color } // Update primary result with text and dynamic style document.getElementById('primaryResult').textContent = primaryResultText; document.getElementById('primaryResult').style.color = '#fff'; // Ensure text is white document.getElementById('primaryResult').style.backgroundColor = getSafetyColor(safetyMarginPercent); // Use helper function for color // Update Chart Data updateChartData(shackleSizeKey, adjustedRopeCapacity_kg, effectiveLoad_kg, slingAngleDegrees); } function getSafetyColor(margin) { if (margin >= 50) return 'green'; // Success color if (margin >= 20) return 'orange'; // Caution color return 'red'; // Danger color } function updateChartData(shackleSizeKey, ropeCapacityKg, effectiveLoadKg, angleDegrees) { var shackleCapacityKg = shackleWLL_kg[shackleSizeKey] || 0; var maxCapacity = Math.max(shackleCapacityKg, ropeCapacityKg); var chartMax = maxCapacity * 1.2; // Set chart max slightly above highest capacity var dataPoints = []; var labels = []; var effectiveLoadsAtAngles = []; var capacitiesAtAngles = []; // Generate data points for angles from 90 down to 10 degrees for (var angle = 90; angle >= 10; angle -= 10) { labels.push(angle + '°'); var rad = angle * (Math.PI / 180); var factor = 1 / Math.sin(rad); var currentEffectiveLoad = parseFloat(document.getElementById('itemWeight').value) * factor; effectiveLoadsAtAngles.push(currentEffectiveLoad); // Capacity remains constant, but we can show it for reference capacitiesAtAngles.push(Math.min(shackleCapacityKg, ropeCapacityKg)); // Lowest of the two capacities } updateChart(labels, effectiveLoadsAtAngles, capacitiesAtAngles); } function updateChart(labels, effectiveLoads, capacities) { var ctx = document.getElementById('riggingChart').getContext('2d'); // Destroy previous chart instance if it exists if (chartInstance) { chartInstance.destroy(); } // Determine max value for y-axis scaling var maxEffective = Math.max(…effectiveLoads, 0); var maxCapacity = Math.max(…capacities, 0); var maxY = Math.max(maxEffective, maxCapacity) * 1.15; // Add some padding chartInstance = new Chart(ctx, { type: 'line', data: { labels: labels, datasets: [{ label: 'Effective Load (kg)', data: effectiveLoads, borderColor: 'rgba(255, 99, 132, 1)', // Red for load backgroundColor: 'rgba(255, 99, 132, 0.2)', fill: false, tension: 0.1 }, { label: 'Lowest Capacity (kg)', data: capacities, borderColor: 'rgba(54, 162, 235, 1)', // Blue for capacity backgroundColor: 'rgba(54, 162, 235, 0.2)', fill: false, tension: 0.1 }] }, options: { responsive: true, maintainAspectRatio: true, scales: { x: { title: { display: true, text: 'Sling Angle (Degrees)' } }, y: { title: { display: true, text: 'Load / Capacity (kg)' }, beginAtZero: true, max: maxY > 0 ? maxY : 1000 // Ensure a default max if no data } }, plugins: { legend: { position: 'top', }, title: { display: true, text: 'Effective Load vs. Lowest Capacity at Varying Sling Angles' } } } }); } function resetRiggingCalculator() { document.getElementById('ropeDiameter').value = '12'; document.getElementById('ropeLength').value = '2'; document.getElementById('ropeMaterial').value = 'polyester'; document.getElementById('shackleSize').value = '3.25'; document.getElementById('slingAngle').value = '90'; document.getElementById('itemWeight').value = '500'; // Clear error messages document.getElementById('ropeDiameterError').textContent = "; document.getElementById('ropeLengthError').textContent = "; document.getElementById('slingAngleError').textContent = "; document.getElementById('itemWeightError').textContent = "; calculateRiggingWeight(); // Recalculate with default values } function copyRiggingResults() { var resultsText = "— Rigging Calculation Results —\n\n"; resultsText += "Primary Result: " + document.getElementById('primaryResult').textContent + "\n"; resultsText += "Rope Weight: " + document.getElementById('ropeWeight').textContent + "\n"; resultsText += "Total Rigging Weight: " + document.getElementById('totalRiggingWeight').textContent + "\n"; resultsText += "Adjusted Shackle Capacity: " + document.getElementById('adjustedShackleCapacity').textContent + "\n"; resultsText += "Adjusted Rope Capacity: " + document.getElementById('adjustedRopeCapacity').textContent + "\n"; resultsText += "Effective Load: " + document.getElementById('effectiveLoad').textContent + "\n"; resultsText += "Safety Margin: " + document.getElementById('safetyMargin').textContent + "\n\n"; resultsText += "— Key Assumptions —\n"; resultsText += "Rope Diameter: " + document.getElementById('ropeDiameter').value + " mm\n"; resultsText += "Rope Length: " + document.getElementById('ropeLength').value + " m\n"; resultsText += "Rope Material: " + document.getElementById('ropeMaterial').value + "\n"; resultsText += "Shackle WLL: " + document.getElementById('shackleSize').value + " Ton\n"; resultsText += "Sling Angle: " + document.getElementById('slingAngle').value + " degrees\n"; resultsText += "Item Weight: " + document.getElementById('itemWeight').value + " kg\n"; resultsText += "(Note: Rope safety factors and breaking strengths are approximate. Always consult manufacturer data.)\n"; // Use the modern Clipboard API if available, otherwise fallback if (navigator.clipboard && window.isSecureContext) { navigator.clipboard.writeText(resultsText).then(function() { // Success feedback (optional) var copyButton = document.querySelector('button[onclick="copyRiggingResults()"]'); var originalText = copyButton.textContent; copyButton.textContent = 'Copied!'; setTimeout(function() { copyButton.textContent = originalText; }, 2000); }).catch(function(err) { console.error('Could not copy text: ', err); // Fallback method if needed or alert user }); } else { // Fallback for older browsers or non-HTTPS contexts var textArea = document.createElement("textarea"); textArea.value = resultsText; textArea.style.position = "fixed"; // Avoid scrolling to bottom textArea.style.left = "-9999px"; textArea.style.top = "-9999px"; document.body.appendChild(textArea); textArea.focus(); textArea.select(); try { var successful = document.execCommand('copy'); var msg = successful ? 'Copied!' : 'Copy failed!'; var copyButton = document.querySelector('button[onclick="copyRiggingResults()"]'); var originalText = copyButton.textContent; copyButton.textContent = msg; setTimeout(function() { copyButton.textContent = originalText; }, 2000); } catch (err) { console.error('Fallback copy failed: ', err); var copyButton = document.querySelector('button[onclick="copyRiggingResults()"]'); copyButton.textContent = 'Copy Failed'; } document.body.removeChild(textArea); } } // Initialize chart on page load document.addEventListener('DOMContentLoaded', function() { // Add a dummy canvas element if it doesn't exist (e.g., if JS fails) if (!document.getElementById('riggingChart')) { var canvas = document.createElement('canvas'); canvas.id = 'riggingChart'; document.querySelector('.chart-container').appendChild(canvas); } // Initialize with empty data or sensible defaults updateChart([], [], []); resetRiggingCalculator(); // Load initial defaults and calculate }); // Ensure chart script is loaded (Chart.js) – NOTE: This assumes Chart.js is available globally. // In a real WordPress setup, you'd enqueue this script properly. // For a single HTML file, you might include the Chart.js CDN link in the . // Example: // Make sure to add the script tag for Chart.js in the section of your HTML.

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