Calculator Weight of Roof Truss Size

Calculator Weight of Roof Truss Size: Estimate Your Roof Load body { font-family: 'Segoe UI', Tahoma, Geneva, Verdana, sans-serif; line-height: 1.6; background-color: #f8f9fa; color: #333; margin: 0; padding: 0; } .container { max-width: 1000px; margin: 20px auto; padding: 20px; background-color: #fff; border-radius: 8px; box-shadow: 0 4px 15px rgba(0, 0, 0, 0.1); display: flex; flex-direction: column; align-items: center; } header { background-color: #004a99; color: #fff; padding: 20px 0; text-align: center; width: 100%; border-top-left-radius: 8px; border-top-right-radius: 8px; } header h1 { margin: 0; font-size: 2em; font-weight: 600; } .calculator-section { width: 100%; padding: 25px 0; border-bottom: 1px solid #eee; } .calculator-section:last-child { border-bottom: none; } h2, h3 { color: #004a99; text-align: center; margin-bottom: 20px; } .loan-calc-container { width: 100%; max-width: 600px; margin: 0 auto; } .input-group { margin-bottom: 20px; text-align: left; } .input-group label { display: block; margin-bottom: 8px; font-weight: 500; color: #004a99; } .input-group input[type="number"], .input-group input[type="text"], .input-group select { width: calc(100% – 20px); /* Adjusted for padding */ padding: 10px; border: 1px solid #ccc; border-radius: 4px; font-size: 1em; box-sizing: border-box; } .input-group .helper-text { font-size: 0.85em; color: #666; margin-top: 5px; display: block; } .error-message { color: #dc3545; font-size: 0.8em; margin-top: 5px; display: none; /* Hidden by default */ } .error-message.visible { display: block; } button { background-color: #004a99; color: #fff; border: none; padding: 12px 25px; border-radius: 5px; cursor: pointer; font-size: 1em; margin: 10px 5px; transition: background-color 0.3s ease; } button:hover { background-color: #003366; } .reset-button { background-color: #6c757d; } .reset-button:hover { background-color: #5a6268; } .results-container { margin-top: 30px; padding: 25px; background-color: #e9ecef; border-radius: 8px; text-align: center; width: 100%; box-sizing: border-box; } #primary-result { font-size: 2.2em; font-weight: bold; color: #004a99; margin-bottom: 15px; padding: 10px; border-radius: 5px; background-color: #cce5ff; display: inline-block; min-width: 200px; } .intermediate-results div { margin-bottom: 10px; font-size: 1.1em; } .intermediate-results strong { color: #004a99; margin-right: 5px; } .formula-explanation { font-size: 0.9em; color: #555; margin-top: 15px; font-style: italic; } #chartContainer { width: 100%; max-width: 600px; margin: 30px auto; text-align: center; } #chartContainer canvas { width: 100% !important; height: auto !important; } caption { font-size: 1.1em; font-weight: 500; color: #004a99; margin-bottom: 10px; caption-side: top; text-align: center; } table { width: 100%; border-collapse: collapse; margin-top: 20px; box-shadow: 0 2px 5px rgba(0, 0, 0, 0.05); } th, td { padding: 12px 15px; text-align: left; border: 1px solid #dee2e6; } th { background-color: #004a99; color: #fff; font-weight: 500; } tr:nth-child(even) { background-color: #f2f2f2; } tr:hover { background-color: #e9ecef; } .article-section { margin-top: 30px; padding: 20px; background-color: #fff; border-radius: 8px; box-shadow: 0 2px 10px rgba(0, 0, 0, 0.08); } .article-section h2, .article-section h3 { text-align: left; margin-bottom: 15px; } .article-section p { margin-bottom: 15px; } .article-section ul, .article-section ol { margin-left: 20px; margin-bottom: 15px; } .article-section li { margin-bottom: 8px; } .article-section .variable-table { width: 100%; margin-top: 15px; } .article-section .variable-table th, .article-section .variable-table td { padding: 10px; border: 1px solid #ddd; } .article-section .variable-table th { background-color: #004a99; color: #fff; } .article-section .variable-table tr:nth-child(even) { background-color: #f9f9f9; } .faq-item { margin-bottom: 15px; } .faq-item h4 { color: #004a99; margin-bottom: 5px; cursor: pointer; text-align: left; font-size: 1.1em; } .faq-item p { margin-top: 5px; display: none; /* Hidden by default */ padding-left: 10px; border-left: 3px solid #004a99; } .internal-links { margin-top: 20px; padding: 15px; background-color: #f0f8ff; border-radius: 5px; border: 1px solid #d0e0f0; } .internal-links ul { list-style: none; padding: 0; margin: 0; } .internal-links li { margin-bottom: 8px; } .internal-links a { color: #004a99; text-decoration: none; font-weight: 500; } .internal-links a:hover { text-decoration: underline; } .internal-links p { font-size: 0.9em; color: #555; margin-top: 5px; } /* Responsive adjustments */ @media (min-width: 768px) { .container { margin: 30px auto; padding: 30px; } header h1 { font-size: 2.5em; } .calculator-section { padding: 30px 0; } }

Calculator Weight of Roof Truss Size

Estimate Your Roof Truss Weight

Common Truss (e.g., Fink, Howe) Gabled Roof Truss Hip Truss Mono-Slope Truss Select the primary type of truss being used.
The total width the truss needs to cover without intermediate support.
Ratio of vertical rise to horizontal run (e.g., 4:12 means 4 units up for every 12 units across).
The distance between the centers of adjacent trusses.
Density of the primary construction material (e.g., wood, steel). Pine is approx. 450-500 kg/m³
The vertical distance from the ceiling joist to the peak of the truss.
The total length of the building, which determines the number of trusses.
Includes roofing materials, insulation, snow load, etc.
Truss Volume:
Number of Trusses:
Total Roof Area:
Total Dead Load (Truss Weight): kg
Total Live/Applied Load: kg
Total Estimated Roof Weight: kg
Weight is estimated based on truss geometry, material density, and applied loads. Volume is calculated using approximations for truss shape. Total weight includes the truss material itself plus the additional load applied per square meter.

Truss Weight Visualization

Truss Material Weight Applied Load
Estimated Load Distribution per Truss
Component Weight (kg) Percentage (%)
Truss Material Weight
Applied Load (Decking, Shingles, Snow)
Total Weight per Truss 100.00%

What is Roof Truss Weight Calculation?

The calculator weight of roof truss size is a vital tool for construction professionals, architects, engineers, and even DIY enthusiasts. It provides an estimated weight for the roof trusses that will support your roof structure. Understanding the calculator weight of roof truss size is crucial for several reasons: structural integrity, material ordering, transportation logistics, and installation planning. Accurately estimating the calculator weight of roof truss size helps prevent structural failure by ensuring the supporting walls and foundation can handle the load. It also aids in ordering the correct amount of lumber or steel and planning how these often large and heavy components will be lifted and placed on-site.

This tool is designed for anyone involved in building or renovating a structure where roof trusses are used. This includes:

  • Home Builders and Contractors: To plan construction phases, order materials, and ensure structural code compliance.
  • Architects and Structural Engineers: For initial design calculations, load analysis, and specifying materials.
  • Building Material Suppliers: To provide accurate quotes and manage inventory.
  • DIY Homeowners: For planning purposes and to better understand the scope and costs of their project.

A common misconception is that all trusses of the same span weigh the same. This is far from the truth. The calculator weight of roof truss size depends heavily on the materials used (wood vs. steel), the complexity of the truss design (e.g., Fink, Howe, Attic, Scissor trusses), the pitch of the roof, and the type and amount of sheathing and roofing materials that will be applied later. This calculator helps demystify these variables.

Calculator Weight of Roof Truss Size Formula and Mathematical Explanation

Calculating the weight of roof trusses involves several steps, estimating the volume of the truss members and then multiplying by the material density, and finally adding the anticipated live and dead loads from roofing materials. The formula used in this calculator is a simplified yet effective approximation.

Step-by-Step Derivation:

  1. Estimate Truss Volume: This is the most complex part. Trusses are not solid blocks. They consist of interconnected members (top chords, bottom chords, webs). For a simplified estimation, we approximate the truss shape as a triangular prism or a series of interconnected geometric shapes. A common approach is to calculate the surface area of the truss members and multiply by an assumed average member thickness or cross-sectional area. For this calculator, we simplify by relating volume to the overall span, height, and spacing, using empirical factors derived from common truss designs. An approximation for the volume of a single truss member (e.g., a chord) can be: Member Length × Member Width × Member Thickness. Summing these for all members gives the total material volume. A shortcut approximation related to the overall dimensions is often used in preliminary calculations.
  2. Calculate Material Weight: Once the estimated volume of the truss material (V) is determined, the weight of the truss itself (W_truss) is calculated by multiplying the volume by the density (ρ) of the material: W_truss = V × ρ.
  3. Calculate Roof Area: The total area of the roof is needed to estimate the applied loads. This is approximated by the projected roof area (Span × Building Length) multiplied by a factor accounting for the pitch, or more accurately by calculating the area of the sloped surfaces. For a simple gable roof, the area of one side is approximately (Span/2) × √( (Span/2)² + (Roof Height at Apex)² ) × Building Length.
  4. Calculate Applied Load: The additional load (L_applied) per square meter (kg/m²) is provided by the user. This includes roofing materials (shingles, tiles, metal), underlayment, insulation, and potentially snow load or wind uplift considerations depending on the region. The total applied load is then Total Applied Load = Roof Area × L_applied.
  5. Calculate Total Roof Weight: The total estimated weight of the roof structure is the sum of the truss material weight and the total applied load: Total Roof Weight = W_truss + Total Applied Load.

Variable Explanations:

The following variables are used in the calculation:

Variable Meaning Unit Typical Range
Span Width The horizontal distance the truss spans. meters (m) 3 – 20 m
Roof Pitch Ratio of rise to run, indicating the steepness of the roof. Ratio (e.g., 4:12) 1:12 to 12:12
Truss Spacing Center-to-center distance between trusses. meters (m) 0.4 – 1.2 m
Material Density Mass per unit volume of the truss material. kilograms per cubic meter (kg/m³) Wood: 400-600, Steel: 7,850
Truss Height at Apex Vertical height of the truss at its highest point. meters (m) 1.0 – 5.0 m
Overall Building Length The total length of the building along the ridge line. meters (m) 5 – 50+ m
Additional Load Weight of roofing, insulation, snow, etc., per square meter. kilograms per square meter (kg/m²) 20 – 200+ kg/m²
Truss Type Geometric configuration of the truss. N/A Common, Gabled, Hip, Mono-Slope, etc.

The calculation involves using a trigonometric approach to find the actual length of the sloped top chords based on the span and pitch. For example, the run for one side of a gable is Span/2. The rise is determined by the pitch ratio (e.g., for 4:12 pitch, rise = (4/12) * (Span/2)). The length of the top chord is then sqrt( (Span/2)² + Rise² ). Similar calculations are done for the bottom chord and web members, multiplied by assumed standard member widths and thicknesses to estimate volume. This calculator uses a pre-programmed geometric estimation based on common truss profiles.

Practical Examples (Real-World Use Cases)

Example 1: Standard Residential Gable Roof

A homeowner is building a new house with a standard gable roof. They want to estimate the weight of the trusses to discuss logistics with their contractor.

  • Truss Type: Common Truss (Fink)
  • Span Width: 12 meters
  • Roof Pitch: 5:12
  • Truss Spacing: 0.8 meters
  • Material Density: 480 kg/m³ (Standard Pine Wood)
  • Truss Height at Apex: 3.0 meters
  • Overall Building Length: 18 meters
  • Additional Load: 75 kg/m² (including shingles, underlayment, insulation, and a moderate snow load)

Calculation Output:

  • Estimated Truss Volume: ~0.65 m³
  • Number of Trusses: 23 (18 / 0.8 + 1, rounded up)
  • Total Roof Area: ~105 m²
  • Total Dead Load (Truss Weight): ~312 kg (0.65 m³ * 480 kg/m³)
  • Total Live/Applied Load: ~7,875 kg (105 m² * 75 kg/m²)
  • Total Estimated Roof Weight: ~8,187 kg

Interpretation: Each truss weighs approximately 312 kg, and the total applied load across the roof is substantial. The total roof system will weigh over 8,000 kg, requiring robust supporting wall structures and careful planning for lifting the individual trusses into place. This gives the homeowner a good understanding of the scale of the project.

Example 2: Larger Commercial Mono-Slope Roof

A contractor is installing trusses for a small commercial building with a single-slope roof. They need to estimate the weight for crane rental and placement.

  • Truss Type: Mono-Slope Truss
  • Span Width: 20 meters
  • Roof Pitch: N/A (defined by height difference)
  • Truss Spacing: 1.2 meters
  • Material Density: 500 kg/m³ (Dense Wood)
  • Truss Height at Apex: 4.5 meters (at high side)
  • Overall Building Length: 30 meters
  • Additional Load: 120 kg/m² (heavier roofing, potential for higher snow loads)

Calculation Output:

  • Estimated Truss Volume: ~1.5 m³
  • Number of Trusses: 26 (30 / 1.2 + 1, rounded up)
  • Total Roof Area: ~405 m²
  • Total Dead Load (Truss Weight): ~750 kg (1.5 m³ * 500 kg/m³)
  • Total Live/Applied Load: ~48,600 kg (405 m² * 120 kg/m²)
  • Total Estimated Roof Weight: ~49,350 kg

Interpretation: These larger, engineered trusses are significantly heavier per unit (750 kg). The total applied load is also much higher due to the larger roof area and heavier specified materials/loads. The overall roof system is estimated to weigh nearly 50,000 kg, emphasizing the need for heavy-duty structural design and specialized lifting equipment. This highlights the importance of specifying precise loads when calculating the calculator weight of roof truss size for commercial projects.

How to Use This Calculator Weight of Roof Truss Size Calculator

Using the calculator weight of roof truss size is straightforward. Follow these steps to get your estimated roof truss weight:

  1. Select Truss Type: Choose the type of truss that best matches your project (e.g., Common, Gabled, Hip, Mono-Slope). This helps the calculator use appropriate geometric assumptions.
  2. Enter Span Width: Input the total horizontal distance your truss will span without intermediate support. Measure this accurately from exterior wall to exterior wall.
  3. Input Roof Pitch: Enter the roof pitch as a ratio (e.g., "4:12"). This defines the slope of your roof. For mono-slope roofs, the pitch input might be less critical than the overall height difference.
  4. Specify Truss Spacing: Enter the planned distance between the centers of each truss. Common spacings are 400mm, 600mm, 800mm, or 1200mm (0.4m to 1.2m).
  5. Enter Material Density: Input the density of the material you are using for the trusses. For standard softwood lumber (like pine or fir), a range of 450-550 kg/m³ is typical. For steel trusses, this value is much higher (~7850 kg/m³).
  6. Input Truss Height at Apex: Provide the vertical height from the base of the truss to its peak. This is crucial for volume calculations.
  7. Enter Overall Building Length: This dimension determines how many trusses will be needed along the length of your building.
  8. Input Additional Load: Add the estimated weight per square meter for all materials that will sit on top of the trusses. This includes roofing materials (shingles, tiles, metal sheets), underlayment, insulation, and crucially, any anticipated snow load or wind uplift pressures specific to your climate. Consult local building codes for minimum snow load requirements.

Reading the Results:

  • Primary Result (Total Estimated Roof Weight): This large, highlighted number is your overall estimate for the entire roof system's weight in kilograms.
  • Intermediate Values: These provide a breakdown:
    • Truss Volume: The estimated cubic meters of material making up a single truss.
    • Number of Trusses: The total count of trusses required for the building length.
    • Total Roof Area: The calculated surface area of the roof.
    • Total Dead Load (Truss Weight): The combined weight of all individual trusses.
    • Total Live/Applied Load: The estimated weight of all roofing materials and environmental loads.
  • Table & Chart: The table and chart offer a visual breakdown of load distribution per truss, separating the truss material weight from the applied loads. This helps in understanding where the majority of the weight comes from.

Decision-Making Guidance: The calculator weight of roof truss size provides an estimate, not a precise engineering specification. Use these results to:

  • Inform your structural engineer about the expected loads.
  • Discuss material quantities and potential costs with suppliers.
  • Plan for the transportation and lifting equipment needed on-site.
  • Identify potential structural requirements for supporting walls and foundations.
Always consult with a qualified structural engineer for final design and load-bearing calculations, especially for complex or large-scale projects.

Key Factors That Affect Calculator Weight of Roof Truss Size Results

Several critical factors significantly influence the final calculator weight of roof truss size. Understanding these will help you provide more accurate inputs and interpret the results effectively.

  • Truss Span and Depth: Longer spans inherently require deeper trusses to maintain structural integrity, leading to more material and thus greater weight. A wider span also increases the potential for bending under load.
  • Roof Pitch (Slope): A steeper roof pitch requires longer top chords and potentially more complex web member configurations, increasing the volume of material and overall truss weight compared to a shallower pitch for the same span.
  • Material Type and Density: This is a primary driver. Steel trusses are significantly denser and heavier than wood trusses of equivalent strength. The specific wood species and its moisture content also affect density. Using a precise density value is key.
  • Truss Design and Complexity: Different truss types (e.g., Fink, Howe, Pratt, Attic, Scissor, Hip) have varying internal bracing patterns and member arrangements. More complex designs with additional webbing or steeper angles typically use more material. Engineered trusses designed for specific loads might use larger members than standard designs.
  • Additional Loads (Dead and Live): This is a substantial component of the total roof weight.
    • Dead Loads: Include the weight of the roofing material itself (shingles, tiles, metal panels), underlayment, insulation, and ceiling finishes.
    • Live Loads: These are temporary or environmental loads, primarily snow and wind loads, which vary drastically by geographic location and building codes. Coastal areas might also consider high wind uplift forces.
    Accurately assessing these loads based on local climate and building codes is critical.
  • Truss Spacing: While closer spacing means more individual trusses for a given building length, each individual truss might be designed with smaller members because it supports less area. Wider spacing requires each truss to be stronger and heavier as it carries a larger portion of the roof load.
  • Quality of Lumber/Material: Variations in wood grade, knot content, and moisture level can slightly affect the actual density and strength of lumber used in wood trusses.
  • Manufacturing Tolerances: In real-world manufacturing, there are always slight variations in member dimensions and assembly, which can lead to minor deviations in the final weight.

The calculator weight of roof truss size provides a good estimate, but these factors underscore why a professional engineering analysis is essential for definitive structural design.

Frequently Asked Questions (FAQ)

What is the difference between dead load and live load for a roof?

Dead load refers to the permanent weight of the roof structure itself, including the trusses, sheathing, roofing materials, and finishes. Live load, on the other hand, includes temporary or variable loads such as snow, ice, wind pressure, and maintenance personnel. The calculator weight of roof truss size primarily estimates the dead load of the trusses and the applied dead load of roofing materials, but the 'Additional Load' input allows for incorporating live loads like snow.

How accurate is this calculator for the weight of roof truss size?

This calculator provides a strong estimate based on common engineering principles and typical material properties. However, it uses generalized geometric assumptions for truss volume. For precise weight calculations required for engineering sign-offs or very large structures, a detailed analysis by a structural engineer is necessary. The accuracy depends heavily on the precision of the inputs provided.

Can I use this calculator for attic trusses or scissor trusses?

While the calculator has a "Common Truss" option that can broadly represent many designs, attic and scissor trusses have unique geometries that significantly alter their volume and weight. For highly specialized truss types like these, it's best to consult the manufacturer's specifications or a structural engineer for accurate weight estimations. The general principles still apply, but the volume calculation will differ.

What happens if I overestimate or underestimate the additional load?

Underestimating the additional load (especially snow or wind loads) can lead to a roof structure that is not strong enough, potentially causing sagging or failure. Overestimating might lead to unnecessarily strong (and expensive) structures. Always err on the side of caution and consult local building codes for minimum load requirements. Your inputs directly impact the calculator weight of roof truss size and the subsequent structural design.

How does truss spacing affect the weight of individual trusses?

Wider truss spacing (e.g., 1.2 meters) means each individual truss must support a larger area of the roof, making it heavier and requiring larger, stronger members. Closer spacing (e.g., 0.6 meters) distributes the load among more trusses, allowing each to be lighter and potentially smaller. This calculator accounts for spacing in determining the total number of trusses and the total roof area.

Is the material density value critical?

Yes, material density is critical. A small change in density can significantly alter the calculated weight of the truss material. For wood, density varies by species and moisture content. Using an accurate, average density for the specific type of wood or steel being used is essential for a reliable calculator weight of roof truss size.

Does this calculator account for transportation and installation weight?

This calculator focuses on the static weight of the trusses themselves and the materials they will support. It does not directly calculate dynamic loads associated with lifting, handling, or transportation. However, knowing the estimated weight of individual trusses and the total roof system is a crucial first step in planning those logistical aspects.

Where can I find reliable data for material density and additional loads?

Material densities can be found in engineering handbooks, material supplier datasheets, or online material property databases. For additional loads, especially snow and wind, consult your local building codes. Building departments provide minimum design load requirements based on your geographic region. Roofing material manufacturers often provide weights per square meter for their products.

Related Tools and Internal Resources

© 2023 YourCompanyName. All rights reserved. This calculator provides estimates for informational purposes only. Consult with a qualified professional for structural design and safety assessments.

// Function to parse roof pitch like "4:12" into a decimal slope function parseRoofPitch(pitchString) { var parts = pitchString.split(':'); if (parts.length === 2) { var rise = parseFloat(parts[0]); var run = parseFloat(parts[1]); if (!isNaN(rise) && !isNaN(run) && run !== 0) { return rise / run; } } return null; // Indicate invalid format } // Function to calculate the length of a sloped chord based on span and pitch function calculateSlopedChordLength(span, pitchDecimal) { if (pitchDecimal === null) return 0; var halfSpan = span / 2; var rise = halfSpan * pitchDecimal; return Math.sqrt(Math.pow(halfSpan, 2) + Math.pow(rise, 2)); } // Function to estimate truss volume (simplified geometric approximation) // This is a critical part needing reasonable assumptions for a calculator. // We approximate the truss as two main chords and a base chord, plus simplified webs. function estimateTrussVolume(span, heightAtApex, buildingLength, trussSpacing, roofPitchDecimal) { var halfSpan = span / 2; var chordLength = calculateSlopedChordLength(span, roofPitchDecimal); var baseChordLength = span; // Approximation for bottom chord var approxWebMemberLength = Math.sqrt(Math.pow(chordLength, 2) – Math.pow(heightAtApex, 2)) * 2 + heightAtApex; // Very rough estimate // Assume average member dimensions for simplicity // These values would ideally come from engineering standards or truss design software var memberWidth = 0.05; // meters (e.g., 50mm) var memberThickness = 0.03; // meters (e.g., 30mm) var averageMemberArea = memberWidth * memberThickness; // Approximate total length of members per truss // This is a simplified model: Top chords + bottom chord + estimate for webs var totalMemberLength = (chordLength * 2) + baseChordLength + (approxWebMemberLength * 1.5); // Factor of 1.5 for web complexity // Volume calculation var volume = totalMemberLength * averageMemberArea; // Adjust volume based on truss type (e.g., mono-slope might be simpler) var trussType = document.getElementById('trussType').value; if (trussType === 'monoslope' && roofPitchDecimal !== null) { // Mono-slope has one long top chord and one shorter one. Height at apex is the high side. var highChordLength = calculateSlopedChordLength(span, roofPitchDecimal); var lowChordLength = span; // Base chord is effectively the low point span var avgTopChord = (highChordLength + lowChordLength)/2; // Rough average for top chord if not flat var slopeRise = heightAtApex; // For monoslope, height IS the rise var slopeLength = Math.sqrt(Math.pow(span, 2) + Math.pow(heightAtApex, 2)); // Simplified mono-slope volume approximation volume = (span * memberWidth * memberThickness) + (slopeLength * memberWidth * memberThickness) + (heightAtApex * memberWidth * memberThickness) * 2; // Base + Sloped Top + Vertical/Webs volume = volume * 1.2; // Add a factor for internal bracing complexity } else if (trussType === 'gabled' || trussType === 'hip') { // Hip trusses are more complex, might have slightly more material for hip junctions volume *= 1.15; } // Further refine volume based on overall span and height to account for overall truss depth/width volume = volume * (span / 10) * (heightAtApex / 2); // Scaling factor // Ensure volume isn't absurdly small or large if (volume 5) volume = 5; // Cap for very large trusses in this simplified model return volume; } function calculateTrussWeight() { // Get input values var trussType = document.getElementById('trussType').value; var spanWidth = parseFloat(document.getElementById('spanWidth').value); var roofPitchStr = document.getElementById('roofPitch').value; var trussSpacing = parseFloat(document.getElementById('trussSpacing').value); var materialDensity = parseFloat(document.getElementById('materialDensity').value); var trussHeight = parseFloat(document.getElementById('trussHeight').value); var overallLength = parseFloat(document.getElementById('overallLength').value); var additionalLoadPerSqm = parseFloat(document.getElementById('additionalLoad').value); // — Input Validation — var isValid = true; var errors = { spanWidth: "", roofPitch: "", trussSpacing: "", materialDensity: "", trussHeight: "", overallLength: "", additionalLoad: "" }; if (isNaN(spanWidth) || spanWidth <= 0) { errors.spanWidth = "Span width must be a positive number."; isValid = false; } if (isNaN(trussSpacing) || trussSpacing <= 0) { errors.trussSpacing = "Truss spacing must be a positive number."; isValid = false; } if (isNaN(materialDensity) || materialDensity <= 0) { errors.materialDensity = "Material density must be a positive number."; isValid = false; } if (isNaN(trussHeight) || trussHeight <= 0) { errors.trussHeight = "Truss height must be a positive number."; isValid = false; } if (isNaN(overallLength) || overallLength <= 0) { errors.overallLength = "Building length must be a positive number."; isValid = false; } if (isNaN(additionalLoadPerSqm) || additionalLoadPerSqm < 0) { errors.additionalLoad = "Additional load cannot be negative."; isValid = false; } var roofPitchDecimal = parseRoofPitch(roofPitchStr); if (roofPitchDecimal === null) { // Allow for simple slope values if pitch format is not strict (e.g. '0.3' for 30%) roofPitchDecimal = parseFloat(roofPitchStr); if (isNaN(roofPitchDecimal) || roofPitchDecimal < 0) { errors.roofPitch = "Invalid roof pitch format. Use 'rise:run' (e.g., 4:12) or a decimal slope."; isValid = false; } else { // Assume decimal is rise/run } } // Display errors document.getElementById('spanWidthError').innerText = errors.spanWidth; document.getElementById('spanWidthError').classList.toggle('visible', !!errors.spanWidth); document.getElementById('roofPitchError').innerText = errors.roofPitch; document.getElementById('roofPitchError').classList.toggle('visible', !!errors.roofPitch); document.getElementById('trussSpacingError').innerText = errors.trussSpacing; document.getElementById('trussSpacingError').classList.toggle('visible', !!errors.trussSpacing); document.getElementById('materialDensityError').innerText = errors.materialDensity; document.getElementById('materialDensityError').classList.toggle('visible', !!errors.materialDensity); document.getElementById('trussHeightError').innerText = errors.trussHeight; document.getElementById('trussHeightError').classList.toggle('visible', !!errors.trussHeight); document.getElementById('overallLengthError').innerText = errors.overallLength; document.getElementById('overallLengthError').classList.toggle('visible', !!errors.overallLength); document.getElementById('additionalLoadError').innerText = errors.additionalLoad; document.getElementById('additionalLoadError').classList.toggle('visible', !!errors.additionalLoad); if (!isValid) { resetResultsDisplay(); return; } // — Calculations — var trussVolume = estimateTrussVolume(spanWidth, trussHeight, overallLength, trussSpacing, roofPitchDecimal); var trussMaterialWeight = trussVolume * materialDensity; var numberOfTrusses = Math.ceil(overallLength / trussSpacing); // Calculate roof area more accurately based on pitch var roofAreaPerSide; if (trussType === 'monoslope' && roofPitchDecimal !== null) { // For mono-slope, the length of the slope is sqrt(span^2 + height^2) var slopeLength = Math.sqrt(Math.pow(spanWidth, 2) + Math.pow(trussHeight, 2)); roofAreaPerSide = slopeLength * overallLength; } else { // For gable/hip, use the calculated sloped chord length var slopedChordLength = calculateSlopedChordLength(spanWidth, roofPitchDecimal); roofAreaPerSide = slopedChordLength * overallLength; } // If it's a gable roof, we need area for both sides. Hip roofs are more complex but this is an approximation. var totalRoofArea = (trussType === 'gabled' || trussType === 'hip') ? (roofAreaPerSide * 2) : roofAreaPerSide; // Ensure minimum roof area if(totalRoofArea < spanWidth * overallLength) totalRoofArea = spanWidth * overallLength; var totalAppliedLoad = totalRoofArea * additionalLoadPerSqm; var totalTrussWeight = trussMaterialWeight * numberOfTrusses; var totalEstimatedRoofWeight = totalTrussWeight + totalAppliedLoad; // Intermediate results for table var weightPerTruss = trussMaterialWeight; // Weight of one truss material var appliedLoadPerTruss = totalAppliedLoad / numberOfTrusses; // Applied load distributed per truss var totalWeightPerTruss = weightPerTruss + appliedLoadPerTruss; var percentageTrussMaterial = (weightPerTruss / totalWeightPerTruss) * 100; var percentageAppliedLoad = (appliedLoadPerTruss / totalWeightPerTruss) * 100; // — Display Results — document.getElementById('primary-result').innerText = totalEstimatedRoofWeight.toFixed(2); document.getElementById('trussVolume').innerText = trussVolume.toFixed(3); document.getElementById('numberOfTrusses').innerText = numberOfTrusses; document.getElementById('totalRoofArea').innerText = totalRoofArea.toFixed(2); document.getElementById('totalTrussWeight').innerText = totalTrussWeight.toFixed(2); document.getElementById('totalAppliedLoad').innerText = totalAppliedLoad.toFixed(2); // Update table document.getElementById('tableTrussMaterialWeight').innerText = weightPerTruss.toFixed(2); document.getElementById('tableAppliedLoad').innerText = appliedLoadPerTruss.toFixed(2); document.getElementById('tableTotalWeightPerTruss').innerText = totalWeightPerTruss.toFixed(2); document.getElementById('tableTrussMaterialPercentage').innerText = isNaN(percentageTrussMaterial) ? '–' : percentageTrussMaterial.toFixed(2) + '%'; document.getElementById('tableAppliedLoadPercentage').innerText = isNaN(percentageAppliedLoad) ? '–' : percentageAppliedLoad.toFixed(2) + '%'; updateChart(totalTrussWeight, totalAppliedLoad); updateChartCaption(totalTrussWeight, totalAppliedLoad); } function resetResultsDisplay() { document.getElementById('primary-result').innerText = '–'; document.getElementById('trussVolume').innerText = '–'; document.getElementById('numberOfTrusses').innerText = '–'; document.getElementById('totalRoofArea').innerText = '–'; document.getElementById('totalTrussWeight').innerText = '–'; document.getElementById('totalAppliedLoad').innerText = '–'; var tableRows = document.querySelectorAll('#resultsTableBody tr td'); for (var i = 0; i < tableRows.length; i++) { tableRows[i].innerText = '–'; } // Clear chart var ctx = document.getElementById('trussWeightChart').getContext('2d'); ctx.clearRect(0, 0, ctx.canvas.width, ctx.canvas.height); } function resetTrussCalculator() { document.getElementById('trussType').value = 'common'; document.getElementById('spanWidth').value = '10'; document.getElementById('roofPitch').value = '4:12'; document.getElementById('trussSpacing').value = '0.6'; document.getElementById('materialDensity').value = '450'; document.getElementById('trussHeight').value = '2.5'; document.getElementById('overallLength').value = '15'; document.getElementById('additionalLoad').value = '50'; // Clear errors var errorSpans = document.querySelectorAll('.error-message'); for(var i = 0; i caption'); if (!chartCaption) { chartCaption = document.createElement('caption'); document.getElementById('chartContainer').prepend(chartCaption); } var totalWeight = totalTrussWeight + totalAppliedLoad; if (totalWeight > 0) { var percentTruss = (totalTrussWeight / totalWeight) * 100; var percentApplied = (totalAppliedLoad / totalWeight) * 100; chartCaption.innerHTML = `Load Distribution: Truss Material ${percentTruss.toFixed(1)}% | Applied Load ${percentApplied.toFixed(1)}%`; } else { chartCaption.innerHTML = "Load Distribution: No data yet."; } } // Initial calculation on page load window.onload = function() { calculateTrussWeight(); // Initialize chart with zero data first, then update updateChart(0, 0); updateChartCaption(0,0); }; // Enable FAQ toggling var faqItems = document.querySelectorAll('.faq-item h4'); faqItems.forEach(function(item) { item.addEventListener('click', function() { var content = this.nextElementSibling; if (content.style.display === 'block') { content.style.display = 'none'; } else { content.style.display = 'block'; } }); });

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