FRP Tank Weight Calculator: Calculate Tank Mass Accurately
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FRP Tank Specifications
Calculation Results
Surface Area (m²):
—
Volume of Material (m³):
—
Estimated Weight (kg):
—
—
Weight Distribution by Component
Comparison of estimated weight contribution from different tank components.
| Variable |
Meaning |
Unit |
Typical Range |
| Diameter |
Diameter of the tank |
meters (m) |
0.5 – 20+ |
| Height |
Height of the tank |
meters (m) |
1 – 15+ |
| Length |
Length of the tank (for rectangular) |
meters (m) |
1 – 30+ |
| Wall Thickness |
Thickness of the FRP material |
millimeters (mm) |
3 – 25+ |
| Material Density |
Density of the FRP composite |
kilograms per cubic meter (kg/m³) |
1600 – 2000 |
What is FRP Tank Weight?
The term FRP tank weight refers to the total mass of a tank constructed from Fiberglass Reinforced Plastic (FRP). FRP is a composite material made of a polymer matrix reinforced with glass fibers. This material is chosen for its excellent corrosion resistance, high strength-to-weight ratio, durability, and design flexibility, making it suitable for storing a wide variety of liquids and chemicals. Calculating the FRP tank weight is crucial for several engineering, logistical, and safety considerations. It impacts structural design, foundation requirements, transportation planning, lifting procedures, and overall project costing. Understanding the precise FRP tank weight ensures that all associated infrastructure and handling equipment are adequately specified, preventing potential failures or accidents.
Who should use it?
Engineers, project managers, procurement specialists, safety officers, and logistics coordinators involved in the design, installation, or maintenance of FRP tanks will find this calculation indispensable. It's particularly relevant in industries like chemical processing, water treatment, petrochemicals, pharmaceuticals, and food & beverage, where FRP tanks are commonly deployed.
Common Misconceptions:
A common misconception is that all FRP tanks weigh the same for similar dimensions. However, the exact FRP tank weight can vary significantly based on the specific resin system used, the type and orientation of glass fibers, the manufacturing process (e.g., filament winding, hand lay-up), and the presence of internal or external coatings, liners, or structural reinforcements. Another mistake is underestimating the importance of wall thickness; even small variations can lead to noticeable differences in weight.
FRP Tank Weight Formula and Mathematical Explanation
The fundamental principle behind calculating the FRP tank weight is:
Total Weight = Volume of FRP Material × Density of FRP Material
The primary challenge lies in accurately determining the Volume of FRP Material, as it depends on the tank's geometry and construction. The density of the FRP material itself is a key parameter that needs to be known or reasonably estimated.
Deriving the Volume of FRP Material
The calculation differs based on the tank's shape. Our calculator handles the most common configurations: cylindrical, rectangular, and spherical.
1. Cylindrical Tanks (Vertical):
For a standard cylindrical tank, the FRP material forms the cylindrical shell and the top/bottom heads.
- Cylindrical Shell Volume: This is approximated by the surface area of the cylinder wall multiplied by the wall thickness. Surface Area (Shell) = π × Diameter × Height. Volume (Shell) ≈ (π × Diameter × Height) × Wall Thickness.
- Head Volume (e.g., Torispherical, Elliptical, Flat): The volume calculation for tank heads is more complex and depends on the head's specific profile. For simplicity in many calculators, and especially for thinner walls, the head volume is often approximated using an average surface area for the heads multiplied by the wall thickness. A more precise calculation would consider the geometry of the specific head type.
The total material volume is the sum of the shell volume and the head volumes. The calculator uses an effective surface area approach for simplification, where the total surface area (including heads, approximated) is multiplied by the wall thickness.
2. Rectangular Tanks:
For a rectangular tank, the FRP material forms the six faces (top, bottom, and four sides).
- Total External Surface Area: Area = 2 × (Length × Width + Length × Height + Width × Height).
- Volume of Material: To calculate the volume of the material itself, we need to consider the wall thickness on all sides. A common approach is to calculate the external surface area and multiply it by the wall thickness. However, this overestimates volume at the corners. A more accurate method involves calculating the volume of the outer box and subtracting the volume of the inner hollow space.
Outer Volume = Length × Width × Height
Inner Length = Length – 2 × Wall Thickness (converted to meters)
Inner Width = Width – 2 × Wall Thickness (converted to meters)
Inner Height = Height – 2 × Wall Thickness (converted to meters)
Inner Volume = Inner Length × Inner Width × Inner Height
Volume of Material = Outer Volume – Inner Volume
Our calculator simplifies this by using an adjusted surface area calculation that accounts for thickness.
3. Spherical Tanks:
A spherical tank's material volume is calculated based on the difference between the outer and inner spheres.
- Outer Sphere Volume: V_outer = (4/3) × π × (Radius_outer)³.
- Inner Sphere Radius: Radius_inner = Radius_outer – Wall Thickness (converted to meters).
- Inner Sphere Volume: V_inner = (4/3) × π × (Radius_inner)³.
- Volume of Material: V_material = V_outer – V_inner.
Alternatively, for thin shells, it can be approximated by the surface area of the sphere multiplied by the wall thickness: Surface Area = 4 × π × (Radius_outer)². Volume (Material) ≈ (4 × π × (Radius_outer)²) × Wall Thickness.
Variables Explanation Table:
| Variable |
Meaning |
Unit |
Typical Range |
| Diameter (D) |
Internal or external diameter of the tank's cylindrical or spherical body. For this calculator, assume it's the primary dimension used for surface area calculation. |
meters (m) |
0.5 – 20+ |
| Height (H) |
Overall height of the tank, including heads if applicable. For rectangular tanks, it's the vertical dimension. |
meters (m) |
1 – 15+ |
| Length (L) |
The longest horizontal dimension of a rectangular tank. |
meters (m) |
1 – 30+ |
| Width (W) |
The shorter horizontal dimension of a rectangular tank. |
meters (m) |
1 – 30+ |
| Wall Thickness (t) |
The thickness of the FRP laminate forming the tank wall. Must be converted from mm to meters for volume calculations. |
millimeters (mm) / meters (m) |
3 – 25+ mm |
| Material Density (ρ) |
The mass per unit volume of the specific FRP composite material used. This varies based on resin type, fiber content, and additives. |
kilograms per cubic meter (kg/m³) |
1600 – 2000 |
| Surface Area (A) |
The external surface area of the tank's shell and heads. Calculated based on dimensions. |
square meters (m²) |
Varies greatly |
| Volume of Material (V) |
The calculated volume occupied by the FRP material itself. |
cubic meters (m³) |
Varies greatly |
| Weight (W) |
The final estimated mass of the empty FRP tank. |
kilograms (kg) |
Varies greatly |
Practical Examples (Real-World Use Cases)
Example 1: Chemical Storage Tank
A chemical plant needs to install a new vertical cylindrical FRP tank for storing sulfuric acid. The tank has a diameter of 4 meters, a height of 8 meters, and a wall thickness of 12 mm. The specific FRP composite used has a density of 1750 kg/m³.
Inputs:
- Tank Type: Cylindrical
- Diameter: 4 m
- Height: 8 m
- Wall Thickness: 12 mm
- Material Density: 1750 kg/m³
Calculation Steps (as performed by the calculator):
- Convert wall thickness to meters: 12 mm = 0.012 m.
- Calculate the surface area of the cylindrical shell: A_shell = π × D × H = π × 4 m × 8 m ≈ 100.53 m².
- Estimate the surface area of the two domed heads (using an approximation for calculation simplicity, say equivalent to 2 × π × Radius² for hemispheres): A_heads ≈ 2 × π × (2 m)² ≈ 25.13 m².
- Total Approximate Surface Area: A_total = A_shell + A_heads ≈ 100.53 + 25.13 = 125.66 m².
- Calculate the Volume of FRP Material: V = A_total × Wall Thickness = 125.66 m² × 0.012 m ≈ 1.51 m³.
- Calculate the Estimated Weight: Weight = V × Density = 1.51 m³ × 1750 kg/m³ ≈ 2642.5 kg.
Output:
- Surface Area: ~125.66 m²
- Volume of Material: ~1.51 m³
- Estimated Weight: ~2643 kg
Interpretation: The empty tank weighs approximately 2643 kg. This weight is critical for determining the required crane capacity for installation and ensuring the foundation can support this load plus the weight of the stored liquid.
Example 2: Rectangular Water Tank
A municipal water treatment facility requires a rectangular FRP tank for storing treated water. The tank dimensions are 10 meters long, 5 meters wide, and 3 meters high. The wall thickness is specified as 8 mm, and the FRP density is estimated at 1800 kg/m³.
Inputs:
- Tank Type: Rectangular
- Length: 10 m
- Width: 5 m
- Height: 3 m
- Wall Thickness: 8 mm
- Material Density: 1800 kg/m³
Calculation Steps (using the more accurate volume subtraction method implicitly):
- Convert wall thickness to meters: 8 mm = 0.008 m.
- Calculate the total external volume: V_ext = L × W × H = 10 m × 5 m × 3 m = 150 m³.
- Calculate inner dimensions:
Inner L = 10 m – 2 × 0.008 m = 9.984 m
Inner W = 5 m – 2 × 0.008 m = 4.984 m
Inner H = 3 m – 2 × 0.008 m = 2.984 m
- Calculate the inner volume: V_int = 9.984 m × 4.984 m × 2.984 m ≈ 148.80 m³.
- Calculate the Volume of FRP Material: V_material = V_ext – V_int = 150 m³ – 148.80 m³ ≈ 1.20 m³.
- Calculate the Estimated Weight: Weight = V_material × Density = 1.20 m³ × 1800 kg/m³ ≈ 2160 kg.
Output:
- Surface Area (approximate external): ~160 m² (Calculated as 2*(10*5 + 10*3 + 5*3) = 2*(50+30+15) = 190 m² – Note: This is just a component, not directly used in the final weight calculation via volume subtraction)
- Volume of Material: ~1.20 m³
- Estimated Weight: ~2160 kg
Interpretation: The empty rectangular tank weighs approximately 2160 kg. This figure is essential for transportation logistics, ensuring the delivery vehicle has adequate payload capacity, and for planning the site where the tank will be placed. The calculation highlights how the volume subtraction method provides a more precise material volume than simple surface area multiplication for thick-walled rectangular structures.
How to Use This FRP Tank Weight Calculator
Using our FRP tank weight calculator is straightforward. Follow these steps to get an accurate estimate:
-
Select Tank Type: Choose the correct shape of your FRP tank from the 'Tank Type' dropdown menu (Cylindrical, Rectangular, or Spherical). This ensures the correct geometric formulas are applied.
-
Input Dimensions: Enter the primary dimensions of your tank in the respective fields:
- For Cylindrical tanks: Enter the Diameter and Height.
- For Rectangular tanks: Enter the Length, Width, and Height.
- For Spherical tanks: Enter the Diameter (which represents the sphere's diameter) and Height (which effectively is the diameter for a sphere, but used here for consistency with other types).
Ensure all dimensions are entered in meters (m).
-
Enter Wall Thickness: Input the wall thickness of the FRP material in millimeters (mm). Be precise, as this significantly affects the material volume.
-
Input Material Density: Provide the density of the specific FRP composite material being used in kilograms per cubic meter (kg/m³). A typical range is 1600-2000 kg/m³, but consult your manufacturer's data for the most accurate value. A default value is provided.
-
Calculate: Click the "Calculate Weight" button. The calculator will process your inputs and display the results.
How to Read Results:
The calculator provides the following key outputs:
- Surface Area (m²): The approximate external surface area of the tank. Useful for material estimation and comparison.
- Volume of Material (m³): The calculated volume occupied solely by the FRP material.
- Estimated Weight (kg): The final calculated weight of the empty FRP tank. This is the primary result.
The primary highlighted result shows the Estimated Weight in kilograms (kg). This is the most critical figure for practical applications.
Decision-Making Guidance:
The estimated FRP tank weight is vital for:
- Foundation Design: Ensuring the supporting structure can handle the static weight.
- Transportation Logistics: Verifying payload capacities of trucks and delivery methods.
- Lifting and Installation: Selecting appropriate cranes, rigging, and ensuring safe handling procedures.
- Cost Estimation: Contributing to the overall project budget, including material and handling costs.
- Safety Compliance: Meeting regulatory requirements for handling and installing large structures.
Key Factors That Affect FRP Tank Weight Results
While the calculator provides a robust estimate, several real-world factors can influence the actual FRP tank weight:
-
Specific Gravity / Material Density Variations: FRP density can vary significantly based on the type of resin (polyester, vinyl ester, epoxy), the percentage and type of glass fiber (mat, roving, woven), and the manufacturing process. Using an accurate density value is paramount.
-
Wall Thickness Uniformity: Manufacturing processes aim for uniform thickness, but slight variations can occur. Thickness may be intentionally increased in areas subjected to higher stress. Our calculator assumes uniform thickness based on the input value.
-
Tank Geometry Complexity: The calculation for head volumes (domed, flat, conical) can be complex. Our calculator uses standard approximations; highly customized or non-standard head designs might introduce slight deviations.
-
Reinforcements and Structural Elements: Tanks may include external stiffening ribs, support saddles, lifting lugs, or internal baffles made of FRP or other materials. These add to the overall weight and are typically not included in basic geometric calculations unless explicitly accounted for.
-
Liners and Coatings: Some FRP tanks have specific internal liners (e.g., for enhanced chemical resistance) or external coatings. While often thin, they contribute to the total weight.
-
Manufacturing Tolerances: Standard manufacturing tolerances for dimensions (diameter, height, thickness) can lead to slight variations in the final product's weight compared to the calculated value.
-
Additives and Fillers: Certain additives or fillers might be incorporated into the FRP resin to modify properties like fire retardancy or UV resistance, potentially altering the material density.
-
Temperature Effects: While less significant for weight itself, extreme temperatures can affect material properties and potentially lead to minor dimensional changes, although this is usually negligible for weight calculations.
Frequently Asked Questions (FAQ)
What is the typical density of FRP material?
The density of Fiberglass Reinforced Plastic (FRP) typically ranges from 1600 kg/m³ to 2000 kg/m³. The exact value depends heavily on the specific resin system used (e.g., polyester, vinyl ester, epoxy) and the glass fiber content and type. Always refer to the manufacturer's specifications for the most accurate density.
Does the calculator account for the weight of tank contents?
No, this calculator is specifically designed to determine the FRP tank weight, which is the weight of the empty tank structure itself. The weight of the contents (liquid, gas, etc.) must be calculated separately based on the volume of the tank's interior and the density of the substance being stored.
What units should I use for the inputs?
Please use meters (m) for all linear dimensions (Diameter, Height, Length, Width) and kilograms per cubic meter (kg/m³) for Material Density. Wall thickness should be entered in millimeters (mm), and the calculator will automatically convert it to meters for the volume calculation.
How accurate is the FRP tank weight calculation?
The accuracy depends on the precision of your input values, particularly the material density and wall thickness. The geometric formulas used are standard for common tank shapes. Factors like manufacturing tolerances, reinforcement structures, and non-standard head designs can introduce slight variations. For critical applications, always consult detailed engineering drawings and manufacturer data.
Can this calculator be used for horizontal cylindrical tanks?
This calculator is primarily set up for vertical cylindrical tanks, rectangular tanks, and spherical tanks. Calculating the weight of a horizontal cylindrical tank would require accounting for the saddle supports and potentially different head configurations. While the basic material volume calculation might be similar, the overall structural weight can differ.
What if my tank has a non-standard shape?
This calculator handles standard geometric shapes. For tanks with complex or non-standard geometries, a detailed CAD model or specialized structural analysis software would be required for accurate weight calculation. You may be able to approximate using the closest standard shape if deviations are minor.
How does wall thickness affect the FRP tank weight?
Wall thickness has a direct, linear impact on the FRP tank weight. Doubling the wall thickness will approximately double the volume of the FRP material used, and therefore, double the tank's weight, assuming all other dimensions and density remain constant. This highlights the importance of accurate thickness specification during design and manufacturing.
What is the difference between surface area and volume of material?
Surface area is the 2D measurement of the tank's outer surface. The volume of material is the 3D space occupied by the FRP composite itself. The calculator estimates the volume of material by multiplying the surface area by the wall thickness (with geometric adjustments for accuracy). Weight is derived from this material volume.
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var height = getInputValue('height');
var length = getInputValue('length'); // For rectangular
var wallThicknessMM = getInputValue('wallThickness');
var materialDensity = getInputValue('materialDensity');
var wallThicknessM = wallThicknessMM / 1000.0; // Convert mm to meters
var surfaceArea = 0;
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if (tankType === 'cylindrical') {
var radius = diameter / 2.0;
var shellArea = Math.PI * diameter * height;
// Approximate area for two domed heads (e.g., torispherical, elliptical)
// Using a simple approximation: area equivalent to two circles + half the shell area for heads
var headAreaApprox = 2 * Math.PI * radius * radius * 1.5; // This is a rough approximation
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var innerVolume = innerLength * innerWidth * innerHeight;
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// Surface area for rectangular tank
surfaceArea = 2 * (outerLength * outerWidth + outerLength * outerHeight + outerWidth * outerHeight);
} else if (tankType === 'spherical') {
var radius = diameter / 2.0; // Diameter is the sphere's diameter
var outerRadius = radius;
var innerRadius = Math.max(0, outerRadius – wallThicknessM);
var outerVolume = (4/3) * Math.PI * Math.pow(outerRadius, 3);
var innerVolume = (4/3) * Math.PI * Math.pow(innerRadius, 3);
materialVolume = outerVolume – innerVolume;
surfaceArea = 4 * Math.PI * Math.pow(outerRadius, 2);
}
// Ensure calculated values are not negative due to edge cases or incorrect inputs
materialVolume = Math.max(0, materialVolume);
surfaceArea = Math.max(0, surfaceArea);
var estimatedWeight = materialVolume * materialDensity;
document.getElementById('surfaceAreaResult').textContent = surfaceArea.toFixed(2);
document.getElementById('materialVolumeResult').textContent = materialVolume.toFixed(3);
document.getElementById('estimatedWeightResult').textContent = estimatedWeight.toFixed(1);
document.getElementById('mainResult').textContent = estimatedWeight.toFixed(1) + ' kg';
// Update Chart Data
updateChart(tankType, diameter, height, length, wallThicknessMM, materialDensity, surfaceArea, materialVolume, estimatedWeight);
}
function resetCalculator() {
document.getElementById('tankType').value = 'cylindrical';
document.getElementById('diameter').value = '';
document.getElementById('height').value = '';
document.getElementById('length').value = ''; // Reset length too
document.getElementById('wallThickness').value = '';
document.getElementById('materialDensity').value = '1800'; // Reset to default
// Clear error messages and borders
var errorSpans = document.querySelectorAll('.error-message');
errorSpans.forEach(function(span) {
span.style.display = 'none';
});
var inputs = document.querySelectorAll('#calculatorForm input[type="number"]');
inputs.forEach(function(input) {
input.style.borderColor = '#ddd';
});
// Reset results display
document.getElementById('surfaceAreaResult').textContent = '–';
document.getElementById('materialVolumeResult').textContent = '–';
document.getElementById('estimatedWeightResult').textContent = '–';
document.getElementById('mainResult').textContent = '–';
if (weightChart) {
weightChart.destroy(); // Destroy previous chart instance
weightChart = null; // Ensure it's null
}
// Optionally redraw with initial defaults or empty state
updateChart('cylindrical', 0, 0, 0, 0, 1800, 0, 0, 0);
}
function copyResults() {
var surfaceArea = document.getElementById('surfaceAreaResult').textContent;
var materialVolume = document.getElementById('materialVolumeResult').textContent;
var estimatedWeight = document.getElementById('estimatedWeightResult').textContent;
var mainResult = document.getElementById('mainResult').textContent;
var tankType = document.getElementById('tankType').options[document.getElementById('tankType').selectedIndex].text;
var diameter = document.getElementById('diameter').value || 'N/A';
var height = document.getElementById('height').value || 'N/A';
var length = document.getElementById('length').value || 'N/A';
var wallThickness = document.getElementById('wallThickness').value || 'N/A';
var materialDensity = document.getElementById('materialDensity').value || 'N/A';
var assumptions = "Assumptions:\n";
assumptions += "- Tank Type: " + tankType + "\n";
if (tankType === "Rectangular") {
assumptions += "- Length: " + length + " m\n";
assumptions += "- Width (from Diameter input): " + diameter + " m\n"; // Clarify this mapping
assumptions += "- Height: " + height + " m\n";
} else {
assumptions += "- Diameter: " + diameter + " m\n";
assumptions += "- Height: " + height + " m\n";
}
if(document.getElementById('length').offsetParent !== null && tankType === "Rectangular") { // Check if length input is visible and relevant
assumptions += "- Length: " + length + " m\n";
}
assumptions += "- Wall Thickness: " + wallThickness + " mm\n";
assumptions += "- Material Density: " + materialDensity + " kg/m³\n";
var textToCopy = "FRP Tank Weight Calculation Results:\n\n";
textToCopy += "Primary Result:\n" + mainResult + "\n\n";
textToCopy += "Key Values:\n";
textToCopy += "- Surface Area: " + surfaceArea + " m²\n";
textToCopy += "- Volume of Material: " + materialVolume + " m³\n";
textToCopy += "- Estimated Weight: " + estimatedWeight + " kg\n\n";
textToCopy += assumptions;
navigator.clipboard.writeText(textToCopy).then(function() {
// Success feedback (optional)
var copyButton = document.querySelector('button.primary[onclick="copyResults()"]');
copyButton.textContent = 'Copied!';
copyButton.style.backgroundColor = 'var(–success-color)';
setTimeout(function() {
copyButton.textContent = 'Copy Results';
copyButton.style.backgroundColor = 'var(–primary-color)';
}, 2000);
}).catch(function(err) {
console.error('Failed to copy text: ', err);
var copyButton = document.querySelector('button.primary[onclick="copyResults()"]');
copyButton.textContent = 'Copy Failed!';
copyButton.style.backgroundColor = 'red';
setTimeout(function() {
copyButton.textContent = 'Copy Results';
copyButton.style.backgroundColor = 'var(–primary-color)';
}, 2000);
});
}
function updateChart(tankType, diameter, height, length, wallThicknessMM, materialDensity, surfaceArea, materialVolume, estimatedWeight) {
if (weightChart) {
weightChart.destroy(); // Destroy previous chart instance before creating a new one
}
var wallThicknessM = wallThicknessMM / 1000.0;
var dataSeries1 = []; // Component Weight (e.g., Shell, Heads)
var dataSeries2 = []; // Placeholder or related metric
var labels = [];
// Define component weights (approximations)
var shellWeight = 0;
var headsWeight = 0;
var totalWeight = estimatedWeight; // Use the already calculated total weight
if (tankType === 'cylindrical') {
labels = ['Shell', 'Heads', 'Total Tank'];
var radius = diameter / 2.0;
var shellArea = Math.PI * diameter * height;
var headAreaApprox = 2 * Math.PI * radius * radius * 1.5; // Approximation
var shellVolume = shellArea * wallThicknessM;
var headVolume = headAreaApprox * wallThicknessM;
shellWeight = shellVolume * materialDensity;
headsWeight = headVolume * materialDensity;
dataSeries1 = [shellWeight, headsWeight, totalWeight];
dataSeries2 = [shellWeight * 0.8, headsWeight * 0.9, totalWeight]; // Example secondary data, less meaningful here
} else if (tankType === 'rectangular') {
labels = ['Walls', 'Top/Bottom', 'Total Tank'];
var rectWidth = diameter; // Assuming diameter maps to width
var outerVolume = length * rectWidth * height;
var innerLength = Math.max(0, length – 2 * wallThicknessM);
var innerWidth = Math.max(0, rectWidth – 2 * wallThicknessM);
var innerHeight = Math.max(0, height – 2 * wallThicknessM);
var innerVolume = innerLength * innerWidth * innerHeight;
materialVolume = outerVolume – innerVolume; // Recalculate for consistency
var estimatedWeightRect = materialVolume * materialDensity; // Recalculate for consistency
// Approximate split for walls vs top/bottom
var sideWallArea = 2 * (length * height) + 2 * (rectWidth * height);
var topBottomArea = 2 * (length * rectWidth);
var totalAreaApprox = sideWallArea + topBottomArea;
var sideWallVolume = (sideWallArea / totalAreaApprox) * materialVolume;
var topBottomVolume = (topBottomArea / totalAreaApprox) * materialVolume;
var sideWeight = sideWallVolume * materialDensity;
var topBottomWeight = topBottomVolume * materialDensity;
dataSeries1 = [sideWeight, topBottomWeight, estimatedWeightRect];
dataSeries2 = [sideWeight * 0.85, topBottomWeight * 0.95, estimatedWeightRect]; // Example secondary data
} else if (tankType === 'spherical') {
labels = ['Sphere Surface', 'Total Tank']; // Only one primary component
// Re-calculate volumes for better breakdown if possible, though it's complex for spherical shell
var radius = diameter / 2.0;
var outerRadius = radius;
var innerRadius = Math.max(0, outerRadius – wallThicknessM);
var outerVolume = (4/3) * Math.PI * Math.pow(outerRadius, 3);
var innerVolume = (4/3) * Math.PI * Math.pow(innerRadius, 3);
var sphereMaterialVolume = outerVolume – innerVolume;
var sphereWeight = sphereMaterialVolume * materialDensity;
dataSeries1 = [sphereWeight, totalWeight]; // Sphere weight, Total Weight
dataSeries2 = [sphereWeight * 0.9, totalWeight]; // Example secondary data
}
// Ensure data is not NaN or infinite
dataSeries1 = dataSeries1.map(function(val) { return isFinite(val) ? val : 0; });
dataSeries2 = dataSeries2.map(function(val) { return isFinite(val) ? val : 0; });
weightChart = new Chart(ctx, {
type: 'bar',
data: {
labels: labels,
datasets: [{
label: 'Component Weight (kg)',
data: dataSeries1,
backgroundColor: [
'rgba(0, 74, 153, 0.6)', // Primary color for Shell/Walls
'rgba(40, 167, 69, 0.6)', // Success color for Heads/TopBottom
'rgba(255, 193, 7, 0.8)' // Warning color for Total
],
borderColor: [
'rgba(0, 74, 153, 1)',
'rgba(40, 167, 69, 1)',
'rgba(255, 193, 7, 1)'
],
borderWidth: 1
}
// You can add more datasets here if needed
// {
// label: 'Secondary Metric',
// data: dataSeries2,
// backgroundColor: 'rgba(108, 117, 125, 0.5)',
// borderColor: 'rgba(108, 117, 125, 1)',
// borderWidth: 1
// }
]
},
options: {
responsive: true,
maintainAspectRatio: false,
scales: {
y: {
beginAtZero: true,
title: {
display: true,
text: 'Weight (kg)'
}
}
},
plugins: {
legend: {
position: 'top',
},
title: {
display: true,
text: 'Estimated Weight Breakdown by Tank Component'
}
}
}
});
}
// Initial chart draw on page load
document.addEventListener('DOMContentLoaded', function() {
// Set initial values for inputs to trigger calculation on load if desired, or leave empty
// document.getElementById('diameter').value = '3.5';
// document.getElementById('height').value = '6.0';
// document.getElementById('wallThickness').value = '10';
// document.getElementById('materialDensity').value = '1800';
updateChart('cylindrical', 0, 0, 0, 0, 1800, 0, 0, 0); // Draw initial empty chart
});