Stud Bolt Weight Calculator

Stud Bolt Weight Calculator: Calculate Bolt Mass Accurately :root { –primary-color: #004a99; –success-color: #28a745; –background-color: #f8f9fa; –text-color: #333; –secondary-text-color: #666; –border-color: #ddd; –card-background: #fff; –shadow: 0 2px 10px rgba(0, 0, 0, 0.1); } body { font-family: 'Segoe UI', Tahoma, Geneva, Verdana, sans-serif; background-color: var(–background-color); color: var(–text-color); line-height: 1.6; margin: 0; padding: 20px; display: flex; flex-direction: column; align-items: center; } .main-container { width: 100%; max-width: 1000px; background-color: var(–card-background); padding: 30px; border-radius: 8px; box-shadow: var(–shadow); margin-bottom: 30px; } header { text-align: center; margin-bottom: 30px; } h1 { color: var(–primary-color); font-size: 2.5em; margin-bottom: 0.5em; } .subtitle { font-size: 1.1em; color: var(–secondary-text-color); } .loan-calc-container { background-color: var(–card-background); padding: 25px; border-radius: 8px; box-shadow: var(–shadow); 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Stud Bolt Weight Calculator

Accurately determine the weight of your stud bolts based on dimensions and material properties.

Enter the nominal diameter of the stud bolt.
Enter the total length of the stud bolt.
Density of the material (e.g., 7850 kg/m³ for steel).
The distance between threads (e.g., 2.5 mm for M20 coarse thread).
Percentage of the total length that is threaded (e.g., 50%).

Calculation Results

Total Weight (kg)

Bolt Volume:
Threaded Section Volume:
Unthreaded Section Volume:

Weight Distribution Analysis

Comparison of weight from threaded and unthreaded sections.
Stud Bolt Weight Calculation Variables
Variable Meaning Unit Typical Range/Value
Diameter (D) Nominal outside diameter of the stud bolt. mm 10 – 100+
Length (L) Total length of the stud bolt. mm 50 – 1000+
Thread Pitch (P) Distance between adjacent thread crests. mm 1 – 6+
Thread Length Percentage Percentage of total length that is threaded. % 20 – 100
Material Density (ρ) Mass per unit volume of the bolt material. kg/m³ ~7850 (Steel), ~2700 (Aluminum)

What is a Stud Bolt Weight Calculator?

A stud bolt weight calculator is a specialized tool designed to estimate the mass or weight of a stud bolt. Unlike a standard bolt, a stud bolt is a threaded rod that has threads on both ends or is fully threaded, typically used with nuts to join two components. This calculator simplifies the complex geometry of a stud bolt, considering its diameter, length, thread characteristics, and the density of its material to provide an accurate weight estimation. Professionals in engineering, manufacturing, procurement, and construction rely on such calculators to manage inventory, ensure correct material specifications, estimate shipping costs, and verify load-bearing capacities, which are directly influenced by the bolt's mass and material strength.

Who Should Use a Stud Bolt Weight Calculator?

  • Engineers: For material selection, stress analysis, and ensuring structural integrity.
  • Procurement Specialists: To accurately order materials, manage inventory, and budget for projects.
  • Fabricators and Manufacturers: To calculate raw material needs and production costs.
  • Logistics and Shipping Personnel: To estimate shipping weights and optimize transport.
  • Maintenance and Operations Teams: For spare parts management and replacement planning.

Common Misconceptions

  • Weight is constant for a given size: This is false. The weight of a stud bolt can vary significantly based on the material density (e.g., steel vs. stainless steel vs. alloy steel) and the proportion of threaded versus unthreaded sections if applicable.
  • Calculators are overly simplistic: While simplified, a well-designed calculator accounts for crucial geometric and material properties, offering sufficient accuracy for most practical purposes. Advanced calculations might be needed for highly specialized applications.
  • Weight is irrelevant to performance: While strength and material properties are primary, the weight of fasteners contributes to the overall assembly mass, affecting dynamic loads, vibration response, and handling during installation.

Stud Bolt Weight Calculator Formula and Mathematical Explanation

The fundamental principle behind the stud bolt weight calculator is to determine the volume of the stud bolt and then multiply it by the material's density. Since stud bolts can have both threaded and unthreaded sections, the calculation breaks down the total volume into these components.

Derivation of the Formula

  1. Calculate Total Volume: The total volume of the stud bolt is approximated as the volume of a cylinder with its nominal diameter and total length. However, for greater accuracy, especially with significant threading, we consider the threaded and unthreaded portions separately.
  2. Determine Threaded Section Length: The length of the threaded section is calculated based on the total length and the specified thread length percentage.
    Threaded Length (Lt) = Total Length (L) * (Thread Length Percentage / 100)
  3. Determine Unthreaded Section Length: The remaining length is the unthreaded portion.
    Unthreaded Length (Lu) = Total Length (L) - Threaded Length (Lt)
  4. Calculate Volume of Unthreaded Section: This is the volume of a solid cylinder.
    Volume Unthreaded (Vu) = π * (Diameter / 2)² * Lu
  5. Calculate Volume of Threaded Section: This is more complex. A common approximation for the volume of a threaded rod uses the root diameter or an average diameter. For simplicity and common engineering practice, we often use an effective diameter that accounts for the thread's average profile. A more precise method involves calculating the volume based on the thread's geometry (major diameter, minor diameter, pitch). For this calculator, we will use an approximation based on the nominal diameter and an effective area reduction due to threads. A simpler approach is to consider the threaded portion as a cylinder of the nominal diameter and then adjust for the thread's material displacement. A more practical engineering approximation uses the density and subtracts the volume lost to thread grooves. A simplified effective volume calculation for the threaded section can be approximated as:
    Volume Threaded (Vt) = π * (Nominal Diameter / 2)² * Lt * (1 - Thread Engagement Factor)
    A common engineering approximation for stud bolts is to treat the threaded section's volume by considering its major diameter and adjusting for the material displaced by the threads. However, for a practical calculator, we often treat the threaded section's volume using the nominal diameter and apply a factor or simply calculate its volume as a cylinder of nominal diameter and length, assuming the density accounts for the net material. A more accurate method involves calculating the volume of the unthreaded cylinder and the volume of the threaded portion considering thread geometry. For this calculator, we will use a slightly simplified effective volume for the threaded part:
    Volume Threaded (Vt) ≈ π * (Nominal Diameter / 2)² * Threaded Length (Lt) (This assumes the nominal diameter is used as an effective diameter). A more refined approach for threaded sections considers the thread's root diameter or pitch diameter. However, for general estimation, using the nominal diameter is often sufficient, or a specific thread volume formula can be applied.
    Let's refine the threaded volume calculation: The volume of the threaded part is complex. A common engineering approach approximates the volume of the threaded section (Vt) using an effective diameter (often close to the pitch diameter for standard threads) or by considering the volume of the unthreaded core plus the material in the threads. For simplicity and common calculator implementations, we often treat the threaded section as a cylinder of the nominal diameter and length, assuming the density value accounts for the net material.
    A more precise approach might use:
    Volume Threaded (Vt) = π * (Pitch Diameter / 2)² * Threaded Length (Lt) OR
    Volume Threaded (Vt) = Volume of cylinder with nominal diameter and Lt - Volume of material removed by threads
    For this calculator, we'll use a simplified approach treating the threaded section as a cylinder of nominal diameter and length, acknowledging that real-world threads slightly reduce this effective volume. The significant factor is density.
    Volume Threaded (Vt) = π * (Diameter / 2)² * Lt (using nominal diameter as an approximation)
  6. Calculate Total Volume (V_total): Sum of the volumes of the threaded and unthreaded sections.
    V_total = Vu + Vt
  7. Calculate Weight: Multiply the total volume by the material density. Note that units must be consistent (e.g., volume in m³, density in kg/m³ yields weight in kg).
    Weight (kg) = V_total (m³) * Material Density (kg/m³)

Important Unit Conversions: Input dimensions are typically in millimeters (mm). However, density is usually in kilograms per cubic meter (kg/m³). Therefore, all input dimensions must be converted to meters (m) before calculating volume in cubic meters.

  • 1 mm = 0.001 m
  • Diameter in meters = Diameter (mm) / 1000
  • Length in meters = Length (mm) / 1000

So, the refined volume calculation becomes:

Diameter (m) = Diameter (mm) / 1000

Length (m) = Length (mm) / 1000

Threaded Length (m) = Length (m) * (Thread Length Percentage / 100)

Unthreaded Length (m) = Length (m) - Threaded Length (m)

Volume Unthreaded (Vu) = π * (Diameter (m) / 2)² * Unthreaded Length (m)

Volume Threaded (Vt) = π * (Diameter (m) / 2)² * Threaded Length (m) (Simplified approximation using nominal diameter)

Total Volume (V_total) = Vu + Vt

Weight (kg) = V_total * Material Density

Variables Table

Variable Meaning Unit Typical Range/Value
D Nominal Diameter mm 10 – 100+
L Total Length mm 50 – 1000+
P Thread Pitch mm 1 – 6+ (e.g., 2.5 for M20)
TL% Thread Length Percentage % 20 – 100
ρ Material Density kg/m³ ~7850 (Carbon Steel), ~8000 (Stainless Steel)

Practical Examples (Real-World Use Cases)

Example 1: Standard Steel Stud Bolt

Scenario: A mechanical engineer needs to determine the weight of a common M20 x 100 mm steel stud bolt. The steel has a standard density of 7850 kg/m³, and it's assumed that 60% of the bolt's length is threaded.

Inputs:

  • Nominal Diameter: 20 mm
  • Length: 100 mm
  • Material Density: 7850 kg/m³
  • Thread Pitch: 2.5 mm (typical for M20)
  • Thread Length Percentage: 60%

Calculation (as performed by the calculator):

  • Diameter (m) = 20 / 1000 = 0.02 m
  • Length (m) = 100 / 1000 = 0.1 m
  • Threaded Length (m) = 0.1 m * (60 / 100) = 0.06 m
  • Unthreaded Length (m) = 0.1 m – 0.06 m = 0.04 m
  • Unthreaded Volume (Vu) = π * (0.02 / 2)² * 0.04 ≈ 0.000012566 m³
  • Threaded Volume (Vt) = π * (0.02 / 2)² * 0.06 ≈ 0.000018850 m³
  • Total Volume (V_total) = 0.000012566 + 0.000018850 ≈ 0.000031416 m³
  • Weight = 0.000031416 m³ * 7850 kg/m³ ≈ 0.2467 kg

Result Interpretation: The M20 x 100 mm steel stud bolt weighs approximately 0.247 kg. This information is crucial for inventory management, ordering in bulk (e.g., ordering 1000 bolts would mean approximately 247 kg of material), and ensuring the correct handling procedures are followed.

Example 2: Stainless Steel Stud Bolt for Corrosive Environments

Scenario: A chemical plant requires a larger M42 x 200 mm stud bolt made of Stainless Steel (AISI 316) for a high-pressure flange connection. The density of AISI 316 is approximately 8000 kg/m³. The threads cover 70% of the length.

Inputs:

  • Nominal Diameter: 42 mm
  • Length: 200 mm
  • Material Density: 8000 kg/m³
  • Thread Pitch: 4.5 mm (typical for M42)
  • Thread Length Percentage: 70%

Calculation (as performed by the calculator):

  • Diameter (m) = 42 / 1000 = 0.042 m
  • Length (m) = 200 / 1000 = 0.2 m
  • Threaded Length (m) = 0.2 m * (70 / 100) = 0.14 m
  • Unthreaded Length (m) = 0.2 m – 0.14 m = 0.06 m
  • Unthreaded Volume (Vu) = π * (0.042 / 2)² * 0.06 ≈ 0.000083148 m³
  • Threaded Volume (Vt) = π * (0.042 / 2)² * 0.14 ≈ 0.000194047 m³
  • Total Volume (V_total) = 0.000083148 + 0.0000194047 ≈ 0.000277195 m³
  • Weight = 0.000277195 m³ * 8000 kg/m³ ≈ 2.218 kg

Result Interpretation: The M42 x 200 mm stainless steel stud bolt weighs approximately 2.22 kg. This substantial weight necessitates appropriate lifting equipment during installation. Knowing the precise weight helps in accurately calculating the total load on the flange assembly and ensuring compliance with material specifications for corrosive environments.

How to Use This Stud Bolt Weight Calculator

Using the stud bolt weight calculator is straightforward. Follow these steps to get accurate weight estimations for your fasteners:

  1. Input Nominal Diameter: Enter the main outside diameter of the stud bolt in millimeters (mm).
  2. Input Length: Provide the total length of the stud bolt in millimeters (mm).
  3. Input Material Density: Enter the density of the material the stud bolt is made from. Common values are provided as defaults (e.g., 7850 kg/m³ for steel). Ensure you use the correct value for the specific alloy (e.g., stainless steel, aluminum).
  4. Input Thread Pitch: Enter the thread pitch in millimeters (mm). This helps in identifying the type of thread, though it's less critical for volume calculation using nominal diameter.
  5. Input Thread Length Percentage: Specify what percentage of the total stud bolt length is threaded. A fully threaded bolt would be 100%.
  6. Click 'Calculate Weight': Once all fields are filled with valid numbers, click the button.

How to Read Results

  • Primary Result (Total Weight): This is the main output, displayed prominently in kilograms (kg). It represents the estimated weight of a single stud bolt.
  • Intermediate Values: The calculator also shows the calculated volumes for the threaded and unthreaded sections, and the total volume of the bolt. These provide insight into the geometric breakdown.
  • Chart: The visual chart offers a comparison between the weight contribution of the threaded versus unthreaded portions of the bolt.

Decision-Making Guidance

The results from the stud bolt weight calculator can inform several key decisions:

  • Procurement: Use the weight per bolt to estimate total order weight for large quantities, aiding in budget allocation and shipping cost calculation.
  • Material Handling: The weight helps determine if manual handling is feasible or if lifting equipment is required, especially for larger diameter or longer stud bolts.
  • Inventory Management: Track stock levels more effectively by knowing the weight of each type of stud bolt.
  • Engineering Design: While not directly used for stress calculations, understanding the mass helps in analyses involving dynamics, fatigue, or overall assembly weight constraints.

Remember to always use the 'Reset' button if you need to clear the form and start over, and the 'Copy Results' button to easily transfer the calculated data.

Key Factors That Affect Stud Bolt Weight Results

Several factors significantly influence the calculated weight of a stud bolt. Understanding these can help in interpreting the results and ensuring accuracy:

  1. Nominal Diameter: This is the most impactful factor. Weight scales with the square of the diameter (due to the area of the bolt's cross-section). A small increase in diameter leads to a substantial increase in weight.
  2. Length: Weight is directly proportional to the length of the stud bolt. Longer bolts naturally weigh more than shorter ones of the same diameter.
  3. Material Density: Different materials have vastly different densities. For instance, high-strength alloy steels are denser than aluminum alloys. Using the correct density value for the specific material (e.g., carbon steel vs. various grades of stainless steel) is critical for accurate weight calculations.
  4. Thread Percentage: While the calculator uses nominal diameter for simplicity, the actual volume of material in a threaded section is slightly less than a solid cylinder due to the gaps created by threads. A higher thread length percentage means a larger portion of the bolt's volume is affected by this geometric complexity, though the approximation using nominal diameter often suffices for practical weight estimations.
  5. Thread Form and Standards: Different thread forms (e.g., Unified National Coarse (UNC), Unified National Fine (UNF), Metric) have slightly different root and pitch diameters. While standard calculators often use the nominal diameter for volume estimation, highly precise calculations might consider these variations, impacting the exact material volume.
  6. Manufacturing Tolerances: Real-world stud bolts have manufacturing tolerances for both diameter and length. These variations can lead to slight deviations from the calculated weight. For critical applications, actual measured weights might be necessary.
  7. Head/Chamfer/Taper (if applicable): While stud bolts are typically smooth rods, some specialized designs might have features like reduced-diameter necks or specific end preparations that alter the total volume and thus the weight. This calculator assumes a standard cylindrical rod form.

Frequently Asked Questions (FAQ)

  • Q1: What is the difference between a bolt and a stud bolt?

    A standard bolt typically has a head on one end and is threaded on the other, designed to be used with a nut. A stud bolt is essentially a threaded rod with no head, threaded on both ends or fully threaded, used with nuts on both sides to fasten components.

  • Q2: Does the thread pitch affect the weight calculation significantly?

    For most practical estimations using nominal diameter, the pitch itself has a minor direct impact on the volume calculation. However, different pitches correspond to different thread standards (e.g., coarse vs. fine), which can slightly alter the effective cross-sectional area and thus weight. The calculator's simplified approach using nominal diameter generally provides sufficient accuracy.

  • Q3: Can I use this calculator for imperial units (e.g., inches)?

    This calculator is designed for metric units (millimeters for dimensions, kg/m³ for density). You would need to convert your imperial measurements to metric equivalents before using the calculator.

  • Q4: What if my stud bolt is made of a special alloy?

    Ensure you input the correct density (kg/m³) for that specific alloy. Material densities can vary significantly between different grades of steel, titanium, or other alloys.

  • Q5: How accurate is this stud bolt weight calculator?

    The calculator provides a highly accurate estimation for standard stud bolts based on geometric formulas and material density. Minor variations can occur due to manufacturing tolerances and the precise geometry of thread forms, which are simplified in the calculation.

  • Q6: What does the "Thread Length Percentage" mean?

    It indicates how much of the stud bolt's total length is covered by threads. For example, 100% means the entire bolt is threaded, while 50% means half the length is threaded, and the other half is unthreaded (smooth shank).

  • Q7: Can I calculate the weight of a headed stud?

    This calculator is primarily for rod-style stud bolts. For headed studs, you would need a calculator that accounts for the volume of the head as well.

  • Q8: Why is knowing the weight of stud bolts important?

    Accurate weight data is essential for logistics (shipping costs, handling equipment selection), inventory management, material cost estimation, and ensuring compliance with specifications in various industries like oil & gas, construction, and heavy machinery.

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var PI = Math.PI; function getInputValue(id) { var element = document.getElementById(id); return parseFloat(element.value); } function setErrorMessage(id, message) { var errorElement = document.getElementById(id); if (errorElement) { errorElement.textContent = message; } } function clearErrorMessages() { setErrorMessage("diameterError", ""); setErrorMessage("lengthError", ""); setErrorMessage("materialDensityError", ""); setErrorMessage("threadPitchError", ""); setErrorMessage("threadLengthPercentageError", ""); } function validateInputs() { var diameter = getInputValue("diameter"); var length = getInputValue("length"); var density = getInputValue("materialDensity"); var threadPitch = getInputValue("threadPitch"); var threadLengthPercentage = getInputValue("threadLengthPercentage"); var isValid = true; clearErrorMessages(); if (isNaN(diameter) || diameter <= 0) { setErrorMessage("diameterError", "Diameter must be a positive number."); isValid = false; } if (isNaN(length) || length <= 0) { setErrorMessage("lengthError", "Length must be a positive number."); isValid = false; } if (isNaN(density) || density <= 0) { setErrorMessage("materialDensityError", "Density must be a positive number."); isValid = false; } if (isNaN(threadPitch) || threadPitch <= 0) { setErrorMessage("threadPitchError", "Thread pitch must be a positive number."); isValid = false; } if (isNaN(threadLengthPercentage) || threadLengthPercentage 100) { setErrorMessage("threadLengthPercentageError", "Thread length percentage must be between 0 and 100."); isValid = false; } return isValid; } function calculateWeight() { if (!validateInputs()) { return; } var diameterMM = getInputValue("diameter"); var lengthMM = getInputValue("length"); var density = getInputValue("materialDensity"); var threadLengthPercentage = getInputValue("threadLengthPercentage"); var diameterM = diameterMM / 1000; var lengthM = lengthMM / 1000; var threadedLengthM = lengthM * (threadLengthPercentage / 100); var unthreadedLengthM = lengthM – threadedLengthM; var radiusM = diameterM / 2; var baseArea = PI * radiusM * radiusM; var unthreadedVolume = baseArea * unthreadedLengthM; var threadedVolume = baseArea * threadedLengthM; // Simplified approximation var totalVolume = unthreadedVolume + threadedVolume; var totalWeight = totalVolume * density; document.getElementById("totalWeight").textContent = totalWeight.toFixed(3); document.getElementById("boltVolume").textContent = totalVolume.toFixed(6); document.getElementById("threadedVolume").textContent = threadedVolume.toFixed(6); document.getElementById("unthreadedVolume").textContent = unthreadedVolume.toFixed(6); document.getElementById("formula-explanation").textContent = "Weight = (Volume Unthreaded + Volume Threaded) * Density. Volume is calculated using cylinder formulas based on diameter and length."; updateChart(threadedVolume, unthreadedVolume); } function resetCalculator() { document.getElementById("diameter").value = ""; document.getElementById("length").value = ""; document.getElementById("materialDensity").value = "7850"; document.getElementById("threadPitch").value = ""; document.getElementById("threadLengthPercentage").value = "50"; document.getElementById("totalWeight").textContent = "–"; document.getElementById("boltVolume").textContent = "–"; document.getElementById("threadedVolume").textContent = "–"; document.getElementById("unthreadedVolume").textContent = "–"; document.getElementById("formula-explanation").textContent = ""; clearErrorMessages(); resetChart(); } function copyResults() { var totalWeight = document.getElementById("totalWeight").textContent; var boltVolume = document.getElementById("boltVolume").textContent; var threadedVolume = document.getElementById("threadedVolume").textContent; var unthreadedVolume = document.getElementById("unthreadedVolume").textContent; var formula = document.getElementById("formula-explanation").textContent; var assumptions = "Key Assumptions:\n"; assumptions += "- Material Density: " + document.getElementById("materialDensity").value + " kg/m³\n"; assumptions += "- Thread Length Percentage: " + document.getElementById("threadLengthPercentage").value + " %\n"; assumptions += "- Using nominal diameter for volume calculation.\n"; var resultsText = "Stud Bolt Weight Calculation Results:\n"; resultsText += "———————————-\n"; resultsText += "Total Weight: " + totalWeight + " kg\n"; resultsText += "Bolt Volume: " + boltVolume + " m³\n"; resultsText += "Threaded Section Volume: " + threadedVolume + " m³\n"; resultsText += "Unthreaded Section Volume: " + unthreadedVolume + " m³\n"; resultsText += "\n" + formula + "\n"; resultsText += "\n" + assumptions; var textArea = document.createElement("textarea"); textArea.value = resultsText; document.body.appendChild(textArea); textArea.select(); try { document.execCommand("copy"); alert("Results copied to clipboard!"); } catch (err) { console.error("Failed to copy results: ", err); alert("Copying failed. Please manually copy the results."); } document.body.removeChild(textArea); } // Chart Functionality var weightChart; var chartContext; function initializeChart() { chartContext = document.getElementById('weightDistributionChart').getContext('2d'); weightChart = new Chart(chartContext, { type: 'bar', // Changed to bar for better comparison data: { labels: ['Threaded Section', 'Unthreaded Section'], datasets: [{ label: 'Volume (m³)', // Changed label to volume for clarity in the chart context data: [0, 0], backgroundColor: [ 'rgba(0, 74, 153, 0.7)', // Primary color for threaded 'rgba(108, 117, 125, 0.7)' // Secondary color for unthreaded ], borderColor: [ 'rgba(0, 74, 153, 1)', 'rgba(108, 117, 125, 1)' ], borderWidth: 1 }] }, options: { responsive: true, maintainAspectRatio: false, scales: { y: { beginAtZero: true, title: { display: true, text: 'Volume (m³)' } } }, plugins: { title: { display: true, text: 'Volume Distribution by Section' }, legend: { display: false // Hide legend as labels are clear } } } }); } function updateChart(threadedVolume, unthreadedVolume) { if (!weightChart) { initializeChart(); } weightChart.data.datasets[0].data = [threadedVolume, unthreadedVolume]; weightChart.options.plugins.title.text = 'Volume Distribution by Section'; // Update title weightChart.update(); } function resetChart() { if (weightChart) { weightChart.data.datasets[0].data = [0, 0]; weightChart.options.plugins.title.text = 'Volume Distribution by Section'; weightChart.update(); } } // Initialize chart on load window.onload = function() { initializeChart(); // Optionally pre-fill with default values and calculate // calculateWeight(); }; // Ensure chart.js is loaded (if using external library) // For native canvas, this is not needed. Assuming pure canvas for this example. // If using Chart.js, add: before this script. // For this implementation, we will simulate Chart.js behavior using native canvas API if possible, // or require Chart.js externally. For simplicity and to meet the "no external libraries" constraint, // let's assume a basic Chart.js import is allowed or provide a simplified SVG/Canvas drawing. // Since the requirement explicitly states "Pure SVG () OR Native ", and Chart.js is a library, // let's switch to a pure canvas implementation using basic shapes. // *** REVISING TO PURE CANVAS DRAWING *** var canvas; var ctx; function drawChart(threadedVol, unthreadedVol) { canvas = document.getElementById('weightDistributionChart'); ctx = canvas.getContext('2d'); ctx.clearRect(0, 0, canvas.width, canvas.height); // Clear previous drawing var totalVol = threadedVol + unthreadedVol; if (totalVol === 0) return; // Nothing to draw var chartWidth = canvas.width; var chartHeight = canvas.height; var padding = 40; var barWidth = (chartWidth – 2 * padding) / 2 * 0.8; // 80% of available space per bar var barSpacing = (chartWidth – 2 * padding) * 0.2 / 2; // Space between bars and padding var maxBarHeight = chartHeight – 2 * padding; var threadedHeight = (threadedVol / totalVol) * maxBarHeight; var unthreadedHeight = (unthreadedVol / totalVol) * maxBarHeight; // Draw Bars ctx.fillStyle = 'rgba(0, 74, 153, 0.7)'; // Threaded ctx.fillRect(padding + barSpacing, chartHeight – padding – threadedHeight, barWidth, threadedHeight); ctx.fillStyle = 'rgba(108, 117, 125, 0.7)'; // Unthreaded ctx.fillRect(padding + barSpacing + barWidth + barSpacing, chartHeight – padding – unthreadedHeight, barWidth, unthreadedHeight); // Draw Labels ctx.fillStyle = '#333′; ctx.font = '14px Segoe UI'; ctx.textAlign = 'center'; // X-axis labels ctx.fillText('Threaded Section', padding + barSpacing + barWidth / 2, chartHeight – padding / 2); ctx.fillText('Unthreaded Section', padding + barSpacing + barWidth + barSpacing + barWidth / 2, chartHeight – padding / 2); // Y-axis label and ticks (simplified) ctx.save(); ctx.translate(padding / 2, chartHeight / 2); ctx.rotate(-Math.PI/2); ctx.textAlign = 'center'; ctx.fillText('Volume (m³)', 0, 0); ctx.restore(); // Add some tick marks or value annotations if needed (optional for simplicity) // For example, draw a line for the total volume or peak value ctx.strokeStyle = '#ccc'; ctx.lineWidth = 1; ctx.beginPath(); ctx.moveTo(padding, chartHeight – padding – maxBarHeight); ctx.lineTo(chartWidth – padding, chartHeight – padding – maxBarHeight); ctx.stroke(); ctx.fillText('Max Volume', chartWidth – padding + 15, chartHeight – padding – maxBarHeight); // Add numerical labels above bars ctx.fillStyle = '#000′; ctx.font = '12px Segoe UI'; ctx.fillText(threadedVol.toFixed(6), padding + barSpacing + barWidth / 2, chartHeight – padding – threadedHeight – 10); ctx.fillText(unthreadedVol.toFixed(6), padding + barSpacing + barWidth + barSpacing + barWidth / 2, chartHeight – padding – unthreadedHeight – 10); } function updateChart(threadedVol, unthreadedVol) { // Adjust canvas size to fit content better if needed, or ensure fixed size. // For simplicity, assume fixed size and draw within it. drawChart(threadedVol, unthreadedVol); } function resetChart() { canvas = document.getElementById('weightDistributionChart'); ctx = canvas.getContext('2d'); ctx.clearRect(0, 0, canvas.width, canvas.height); } // Need to ensure canvas has a size. Adding it to style. // Re-initialize chart on load using the new canvas context. window.onload = function() { // Initial drawing with zeros, then actual calculation will update it. resetChart(); // calculateWeight(); // Optionally call calculateWeight on load if default values are set. };

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