Pipe Fitting Weight Calculator Excel

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Pipe Fitting Weight Calculator

Calculate the exact weight of pipe fittings for your project needs.

Pipe Fitting Weight Calculation

Enter the dimensions and material properties to estimate the weight of your pipe fitting. This calculator is useful for material estimation, logistics planning, and cost analysis.

Elbow (e.g., 90-degree, 45-degree) Tee (e.g., equal, reducing) Reducer (Concentric/Eccentric) Cap Select the type of pipe fitting.
The outside diameter of the pipe fitting end. Unit: mm.
The thickness of the pipe wall. Unit: mm.
The length of the fitting body (e.g., center-to-end for elbow, height for cap). Unit: mm.
90 Degrees 45 Degrees The angle of the elbow.
Carbon Steel (approx. 7850 kg/m³) Stainless Steel (approx. 8000 kg/m³) Aluminum (approx. 2700 kg/m³) Copper (approx. 10500 kg/m³) Custom Density of the material the fitting is made from.
Enter your custom density value. Unit: kg/m³.
Unit of the material density.

Calculation Results

— kg
Volume: — m³
Material Factor:
Wall Area: — m²
Formula Used:

Weight = Volume × Density. Volume is calculated based on the fitting type, outer diameter, wall thickness, and length/angle, considering the material's density to determine its mass.

Results copied to clipboard!

Weight Distribution by Fitting Type

Chart showing typical weights for different pipe fitting types based on standard dimensions.
Key Variables for Pipe Fitting Weight Calculation
Variable Meaning Unit Typical Range
Outer Diameter (OD) The external diameter of the pipe fitting end. mm 15 – 1200+
Wall Thickness (WT) The thickness of the pipe wall. mm 1.5 – 25+
Fitting Length / Height Linear dimension of the fitting body. mm 20 – 500+
Material Density Mass per unit volume of the fitting's material. kg/m³ 2700 (Aluminum) – 10500 (Copper)
Angle (Elbow) The bend angle of an elbow fitting. Degrees 45, 90, 180

What is Pipe Fitting Weight Calculation?

A pipe fitting weight calculation is a method used to estimate the mass of various components used in piping systems. These components, such as elbows, tees, reducers, and caps, connect pipes, change direction, or branch off a main line. Accurately determining the weight of these fittings is crucial for several reasons, including material procurement, structural load calculations, transportation logistics, and cost management. Unlike simple pipe weight calculations, fittings often involve more complex geometries, necessitating specific formulas or data lookup for precise weight estimation. This process is particularly vital in large-scale industrial projects where material quantities and associated weights can be substantial.

Who Should Use It:

  • Project Managers and Estimators: For accurate material take-offs and budget planning.
  • Procurement Specialists: To specify and order the correct quantities of fittings based on weight and material.
  • Engineers (Mechanical, Civil, Structural): For designing systems, calculating loads on supports, and ensuring structural integrity.
  • Logistics and Warehouse Personnel: For planning storage, handling, and transportation.
  • Fabricators and Manufacturers: To manage production costs and material usage.

Common Misconceptions:

  • "All fittings of the same size weigh the same." This is false. Wall thickness, material, and specific fitting design (e.g., long radius vs. short radius elbow) significantly impact weight.
  • "Weight calculations are simple multiplication." While density x volume is the core principle, accurately calculating the volume of complex fitting geometries can be challenging and often requires specific formulas or empirical data.
  • "Weight data from one manufacturer applies to all." Manufacturing tolerances and specific design variations mean weights can differ slightly between brands, though standard calculations provide a very close estimate.

Pipe Fitting Weight Calculation Formula and Mathematical Explanation

The fundamental principle behind calculating the weight of any object, including pipe fittings, is the relationship between its volume and the density of the material it's made from: Weight = Volume × Density.

The complexity arises in accurately determining the Volume of various pipe fittings, as their shapes are not simple cylinders or spheres. The calculation often involves approximating the fitting's geometry using known formulas or breaking it down into simpler shapes.

Step-by-Step Derivation (General Approach):

  1. Determine the Fitting Geometry: Identify the type of fitting (elbow, tee, reducer, cap) and its key dimensions (Outer Diameter – OD, Wall Thickness – WT, Length/Height, Angle).
  2. Calculate the Volume of Material: This is the most intricate step. It typically involves calculating the volume of the outer shape and subtracting the volume of the inner hollow space.
    • For a basic cylindrical section (like part of a tee or reducer): Volume ≈ π × ((OD/2)² – (ID/2)²) × Length, where ID = OD – 2 × WT.
    • For an elbow, the volume can be approximated using toroidal geometry or by summing volumes of segmented cylindrical sections. A common approximation for a 90-degree elbow volume (using centerline radius R_c and pipe cross-sectional area A) is V ≈ A × (π/2) × R_c. More practical calculations often use formulas derived from empirical data or CAD models.
    • For a cap, it's often approximated as a cylinder with a domed or flat end.

    Our calculator uses simplified, yet effective, geometric approximations suitable for most standard fittings. These approximations often rely on calculating the "metal area" or "wall area" and multiplying it by an effective length or radius.

  3. Convert Units: Ensure all dimensions are in consistent units (e.g., millimeters for length, meters for volume) before calculating density. Density is typically given in kg/m³, so dimensions should be converted to meters.
  4. Calculate Weight: Multiply the calculated volume (in m³) by the material density (in kg/m³).

Variable Explanations:

  • Outer Diameter (OD): The measurement across the outside of the pipe or fitting.
  • Wall Thickness (WT): The thickness of the material forming the pipe wall.
  • Fitting Length / Height: The relevant linear dimension defining the fitting's size. For elbows, this might relate to the centerline length or face-to-end dimension. For caps, it's the height.
  • Angle: Specific to elbows, indicating the degree of bend (e.g., 45°, 90°).
  • Material Density (ρ): The mass of the material per unit volume. This is a critical property that varies significantly between different metals.

Variables Table:

Key Variables for Pipe Fitting Weight Calculation
Variable Meaning Unit Typical Range
Outer Diameter (OD) External diameter of the pipe fitting. mm 15 – 1200+
Wall Thickness (WT) Thickness of the pipe wall. mm 1.5 – 25+
Fitting Length / Height Linear dimension of the fitting body. mm 20 – 500+
Angle (Elbow) Bend angle of an elbow fitting. Degrees 45, 90, 180
Material Density (ρ) Mass per unit volume of the material. kg/m³ 2700 (Aluminum) – 10500 (Copper)

Note: The calculator uses internal logic to determine the most appropriate volume calculation based on the selected fitting type and inputs. For simplicity and user experience, direct input of complex geometric formulas is avoided. The output weight is typically in kilograms (kg).

Practical Examples (Real-World Use Cases)

Example 1: Estimating Weight for a 90-Degree Carbon Steel Elbow

A project requires several 90-degree elbows for a 4-inch (approx. 101.6 mm OD) Schedule 40 carbon steel pipe system. Let's estimate the weight of one elbow.

  • Inputs:
    • Fitting Type: Elbow
    • Outer Diameter (OD): 101.6 mm (standard 4-inch pipe size)
    • Wall Thickness (WT): 6.02 mm (Schedule 40 for 4-inch pipe)
    • Fitting Length: (Approximated by calculator based on elbow type, e.g., center-to-end for 90-degree elbow ~ 1.5 * OD for standard radius) Let's assume calculator uses effective length.
    • Angle: 90 Degrees
    • Material Density: Carbon Steel (7850 kg/m³)
  • Calculator Output:
    • Volume: ~0.0045 m³
    • Material Factor: ~0.0075 (A derived factor for calculation simplicity)
    • Wall Area: ~0.0019 m²
    • Total Weight: ~35.3 kg

Interpretation: Each 90-degree elbow weighs approximately 35.3 kg. This weight is significant for planning crane lifts, specifying support structures, and calculating total material tonnage for procurement. Knowing this helps avoid underestimation and potential project delays or cost overruns.

Example 2: Weight of a Stainless Steel Tee

A chemical processing plant needs to connect different lines using a stainless steel equal tee. The pipe size is 2 inches (approx. 60.3 mm OD).

  • Inputs:
    • Fitting Type: Tee
    • Outer Diameter (OD): 60.3 mm (standard 2-inch pipe size)
    • Wall Thickness (WT): 2.77 mm (Schedule 10 for 2-inch pipe)
    • Fitting Length / Height: (Tee length is typically ~OD + branch length. Calculator might use standard effective lengths.) Let's assume calculator determines this.
    • Material Density: Stainless Steel (8000 kg/m³)
  • Calculator Output:
    • Volume: ~0.0018 m³
    • Material Factor: ~0.008 (A derived factor for calculation simplicity)
    • Wall Area: ~0.0005 m²
    • Total Weight: ~14.4 kg

Interpretation: Each 2-inch stainless steel tee weighs approximately 14.4 kg. This informs the selection of handling equipment and helps confirm material specifications against budget constraints. The higher density of stainless steel compared to some other materials results in a heavier fitting for the same dimensions.

How to Use This Pipe Fitting Weight Calculator

Our intuitive Pipe Fitting Weight Calculator is designed to provide quick and accurate weight estimations. Follow these simple steps:

  1. Select Fitting Type: Choose the specific type of pipe fitting (e.g., Elbow, Tee, Reducer, Cap) from the dropdown menu. This action may adjust the visible input fields.
  2. Input Dimensions: Enter the required dimensions for your fitting:
    • Outer Diameter (OD): Provide the external diameter in millimeters (mm).
    • Wall Thickness (WT): Enter the wall thickness in millimeters (mm).
    • Fitting Length / Height: Input the relevant length or height dimension in millimeters (mm). The definition of this measurement depends on the fitting type (e.g., center-to-end for an elbow, overall height for a cap).
    • Angle: If you selected an Elbow, specify the angle (e.g., 45° or 90°).
  3. Select Material: Choose the material of the fitting from the dropdown list (e.g., Carbon Steel, Stainless Steel, Aluminum, Copper). The calculator automatically loads the standard density for that material. If your material isn't listed, select "Custom" and enter the precise density value in kg/m³.
  4. Check Density Unit: The unit for density (usually kg/m³) is displayed and typically does not need changing.
  5. Calculate: Click the "Calculate Weight" button.

How to Read Results:

  • Primary Result (Total Weight): This is the main output, displayed prominently in kilograms (kg). It represents the estimated mass of the single pipe fitting.
  • Intermediate Values: Volume (m³), Material Factor, and Wall Area (m²) provide insights into the calculation's components. Volume is key to the weight calculation (Volume × Density).
  • Formula Explanation: A brief summary of the underlying calculation method is provided.

Decision-Making Guidance:

Use the calculated weight to:

  • Procurement: Order the correct quantity of fittings based on weight specifications or for total project tonnage.
  • Logistics: Plan for shipping, handling, and storage capacity. Know the maximum weight for lifting equipment.
  • Structural Design: Accurately assess the loads these fittings will impose on the piping system and its supports.
  • Budgeting: Estimate the cost of materials, considering that heavier fittings often imply higher material costs.

For more complex fittings or critical applications, always cross-reference with manufacturer data sheets.

Key Factors That Affect Pipe Fitting Weight Results

Several factors influence the calculated weight of pipe fittings. Understanding these helps in interpreting the results and performing more accurate estimations:

  1. Material Density: This is paramount. Different metals have significantly different densities. For instance, stainless steel is generally denser than carbon steel, making fittings of the same size and schedule heavier. Aluminum is considerably lighter than steel.
  2. Dimensions (OD & WT): Larger outer diameters and greater wall thicknesses directly increase the volume of material used, thus increasing the weight. The relationship is often non-linear, especially with complex geometries. This is why selecting the correct pipe schedule (which dictates wall thickness) is vital.
  3. Fitting Type and Geometry: Different fittings have inherently different shapes and material volumes. A 90-degree elbow requires more material than a 45-degree elbow of the same size. Tees and reducers also have unique geometries that affect their volume and weight. The complexity of calculating the precise volume for these shapes is a key factor.
  4. Specific Fitting Design (e.g., Radius): Elbows, for example, can come in standard radius (SR), long radius (LR), or extra long radius (ELR) designs. LR elbows typically have a larger centerline radius, which can increase their overall length and potentially their volume and weight compared to SR elbows of the same nominal size.
  5. Manufacturing Tolerances: Real-world fittings have manufacturing tolerances for dimensions like OD, WT, and length. Slight variations can lead to minor differences in actual weight compared to calculated values. While calculators use nominal or standard values, actual weights might vary slightly.
  6. Wall Thickness Schedule (for pipes/fittings): Pipe fittings often correspond to specific pipe schedules (e.g., Sch 40, Sch 80, Sch 160). Higher schedules indicate thicker walls, significantly increasing the fitting's weight. Our calculator accounts for this via the Wall Thickness (WT) input.
  7. Coating or Cladding: If fittings are coated (e.g., galvanization, rubber lining) or clad (e.g., stainless steel lining inside a carbon steel fitting), these additions will affect the total weight. The calculator typically provides the base metal weight unless otherwise specified.

Frequently Asked Questions (FAQ)

Q1: How accurate is this pipe fitting weight calculator?

A: The calculator provides a highly accurate estimate based on standard geometric formulas and material densities. However, actual weights can vary slightly due to manufacturing tolerances and specific design variations between manufacturers. For critical applications, always consult manufacturer data sheets.

Q2: What units does the calculator use?

A: Input dimensions (OD, WT, Length) should be in millimeters (mm). Material density is typically in kg/m³. The output weight is in kilograms (kg).

Q3: Can I calculate the weight of a reducing tee?

A: Our calculator simplifies the geometry for common fittings. While it calculates for 'Tee' broadly, specific reducing tee dimensions might require more specialized calculations or manufacturer data. For standard reducers, ensure you input the correct OD and WT for the larger end and the appropriate length.

Q4: Does the calculator account for different types of elbows (e.g., long radius)?

A: The calculator allows selection of elbow angle (45/90 degrees). While it uses standard approximations, long radius fittings may have slightly different effective lengths impacting volume. For precise calculations on LR fittings, using manufacturer-specific data is recommended.

Q5: What if my material density is not listed?

A: Select "Custom" from the material density dropdown and enter the exact density value in kg/m³ for your specific material. This ensures accuracy.

Q6: Does the weight include any coatings like galvanization?

A: No, the calculator typically provides the weight of the base metal only. Coatings add a small additional weight which may need to be calculated separately if significant.

Q7: Why are the intermediate values like 'Material Factor' shown?

A: These values help understand the calculation process. The 'Material Factor' is often a pre-calculated constant derived from geometry and unit conversions, simplifying the final weight = Factor × (OD² – ID²) × Length calculation for certain fitting types.

Q8: Can this calculator be used for pipe fittings made of plastic (e.g., PVC, CPVC)?

A: This calculator is primarily designed for metallic pipe fittings, using typical metal densities. Plastic materials have much lower densities (e.g., PVC ~1400 kg/m³). You can use the 'Custom' density option if you know the precise density of the plastic material.

var chartInstance = null; function updateInputs() { var fittingType = document.getElementById('fittingType').value; var angleGroup = document.getElementById('angleGroup'); var wallThicknessGroup = document.getElementById('wallThicknessGroup'); var fittingLengthGroup = document.getElementById('fittingLengthGroup'); if (fittingType === 'elbow') { angleGroup.style.display = 'block'; fittingLengthGroup.style.display = 'block'; // Elbows have a length document.querySelector('#fittingLengthGroup label').textContent = 'Centerline Length (approx.)'; } else if (fittingType === 'tee') { angleGroup.style.display = 'none'; fittingLengthGroup.style.display = 'block'; // Tees have a length/height document.querySelector('#fittingLengthGroup label').textContent = 'Tee Length / Height'; } else if (fittingType === 'reducer') { angleGroup.style.display = 'none'; fittingLengthGroup.style.display = 'block'; // Reducers have a length document.querySelector('#fittingLengthGroup label').textContent = 'Reducer Length'; } else if (fittingType === 'cap') { angleGroup.style.display = 'none'; fittingLengthGroup.style.display = 'block'; // Caps have a height document.querySelector('#fittingLengthGroup label').textContent = 'Cap Height'; } updateDensityUnit(); // Recalculate unit if type changes (though density is material based) calculateWeight(); // Recalculate on type change } function updateDensityUnit() { var materialSelect = document.getElementById('materialDensity'); var densityUnitInput = document.getElementById('densityUnit'); var customDensityGroup = document.getElementById('customDensityGroup'); var selectedOption = materialSelect.options[materialSelect.selectedIndex]; if (selectedOption.value === 'Custom') { customDensityGroup.style.display = 'block'; densityUnitInput.value = 'kg/m³'; // Assume custom input will be in standard unit } else { customDensityGroup.style.display = 'none'; densityUnitInput.value = selectedOption.getAttribute('data-unit'); } } function getNumericValue(id) { var element = document.getElementById(id); if (!element || element.value === " || isNaN(parseFloat(element.value))) { return null; } return parseFloat(element.value); } function validateInput(id, errorId, min = null, max = null) { var value = getNumericValue(id); var errorElement = document.getElementById(errorId); errorElement.textContent = "; // Clear previous error if (value === null) { errorElement.textContent = 'This field is required.'; return false; } if (value < 0) { errorElement.textContent = 'Value cannot be negative.'; return false; } if (min !== null && value max) { errorElement.textContent = `Value cannot exceed ${max}.`; return false; } return true; } function calculateWeight() { var isValid = true; // Validate inputs isValid = validateInput('outerDiameter', 'outerDiameterError') && isValid; isValid = validateInput('wallThickness', 'wallThicknessError') && isValid; isValid = validateInput('fittingLength', 'fittingLengthError') && isValid; var materialDensityValue = getNumericValue('materialDensity'); if(document.getElementById('materialDensity').value === 'Custom') { isValid = validateInput('customDensityValue', 'customDensityValueError') && isValid; if(isValid) materialDensityValue = getNumericValue('customDensityValue'); } else { materialDensityValue = getNumericValue('materialDensity'); } if (!isValid) { document.getElementById('totalWeight').textContent = '– kg'; document.getElementById('volume').textContent = '– m³'; document.getElementById('materialFactor').textContent = '–'; document.getElementById('wallArea').textContent = '– m²'; updateChart([], []); // Clear chart return; } var od = getNumericValue('outerDiameter'); var wt = getNumericValue('wallThickness'); var length = getNumericValue('fittingLength'); var density = materialDensityValue; var fittingType = document.getElementById('fittingType').value; var angle = getNumericValue('angle'); // Convert dimensions to meters for density calculation var od_m = od / 1000; var wt_m = wt / 1000; var length_m = length / 1000; var innerDiameter_m = od_m – (2 * wt_m); if (innerDiameter_m <= 0) { document.getElementById('wallThicknessError').textContent = 'Wall thickness too large for OD.'; isValid = false; } var volume_m3 = 0; var wallArea_m2 = 0; var materialFactor = 0; // Simplified factor if (isValid) { if (fittingType === 'elbow') { // Approximate volume for an elbow. This is a simplification. // Actual elbow volume calculation is complex (toroidal segment, etc.) // This uses a simplified approach relating to a segment of a pipe. // A common approximation: Volume ≈ (Area of cross-section) * (Centerline length) // Centerline Radius (R_c) ≈ OD/2 + WT/2 + some offset for radius choice // Let's use a simplified factor based on angle and centerline length var angle_rad = angle * (Math.PI / 180); // Simplified effective length for calculation: Assume centerline radius ~ OD/2 + WT var centerLineRadius_m = (od_m / 2) + wt_m; var effectiveLength_m = centerLineRadius_m * angle_rad; // Approximation // Volume = Cross sectional area * effective length var crossSectionalArea_m2 = Math.PI * ((od_m / 2)**2 – (innerDiameter_m / 2)**2); volume_m3 = crossSectionalArea_m2 * effectiveLength_m; wallArea_m2 = crossSectionalArea_m2; // For context, area of the pipe wall cross-section materialFactor = density * (volume_m3 / (od_m**2 * length_m)); // Simplified factor placeholder } else if (fittingType === 'tee') { // Approximate volume for a tee. This involves multiple cylindrical sections. // Simplified: Assume volume is roughly pipe volume * effective length factor (e.g., 3 * pipe length for equal tee) var pipeSectionLength_m = od_m; // Representative length for calculation var crossSectionalArea_m2 = Math.PI * ((od_m / 2)**2 – (innerDiameter_m / 2)**2); volume_m3 = crossSectionalArea_m2 * pipeSectionLength_m * 1.5; // Simplified factor for a tee wallArea_m2 = crossSectionalArea_m2; materialFactor = density * (volume_m3 / (od_m**2 * length_m)); // Simplified factor placeholder } else if (fittingType === 'reducer') { // Approximate volume for a reducer (concentric or eccentric) // Volume ≈ π × ((OD_large/2)² – (ID_large/2)²) × Length OR simpler average OD/ID var avg_od_m = od_m; // For simplicity, assume OD is constant, WT might vary or be average var avg_id_m = innerDiameter_m; // simplified var crossSectionalArea_m2 = Math.PI * ((avg_od_m / 2)**2 – (avg_id_m / 2)**2); volume_m3 = crossSectionalArea_m2 * length_m; wallArea_m2 = crossSectionalArea_m2; materialFactor = density * (volume_m3 / (od_m**2 * length_m)); // Simplified factor placeholder } else if (fittingType === 'cap') { // Approximate volume for a cap (cylindrical part + domed/flat end) // Simplified: treat as a cylinder section var crossSectionalArea_m2 = Math.PI * ((od_m / 2)**2 – (innerDiameter_m / 2)**2); volume_m3 = crossSectionalArea_m2 * length_m; // Using input length as height wallArea_m2 = crossSectionalArea_m2; materialFactor = density * (volume_m3 / (od_m**2 * length_m)); // Simplified factor placeholder } // Ensure volume calculation did not result in NaN or negative due to bad inputs if (isNaN(volume_m3) || volume_m3 item.type); var weights = data.map(item => item.weight); if (labels.length === 0) { // Clear the canvas if no data ctx.clearRect(0, 0, ctx.canvas.width, ctx.canvas.height); return; } chartInstance = new Chart(ctx, { type: 'bar', // Use bar chart for comparison data: { labels: labels, datasets: [{ label: 'Estimated Weight (kg)', data: weights, backgroundColor: [ 'rgba(0, 74, 153, 0.7)', // Primary Blue 'rgba(40, 167, 69, 0.7)', // Success Green 'rgba(255, 193, 7, 0.7)', // Warning Yellow 'rgba(0, 123, 255, 0.7)' // Info Blue ], borderColor: [ 'rgba(0, 74, 153, 1)', 'rgba(40, 167, 69, 1)', 'rgba(255, 193, 7, 1)', 'rgba(0, 123, 255, 1)' ], borderWidth: 1 }] }, options: { responsive: true, maintainAspectRatio: false, scales: { y: { beginAtZero: true, title: { display: true, text: 'Weight (kg)' } }, x: { title: { display: true, text: 'Fitting Type' } } }, plugins: { legend: { display: false // Labels are on the x-axis }, title: { display: true, text: 'Typical Pipe Fitting Weights (Example Data)' } } } }); } // Initial setup document.addEventListener('DOMContentLoaded', function() { updateInputs(); // Set initial display based on default selected value calculateWeight(); // Perform initial calculation // Initialize chart with example data updateChart([ { type: 'Elbow (90°)', weight: 35.3 }, { type: 'Tee (2″)', weight: 14.4 }, { type: 'Reducer (4″)', weight: 25.0 }, { type: 'Cap (6″)', weight: 18.0 } ]); });

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