Tank Weight Calculator & Excel Guide – Calculate Tank Mass Easily
:root {
–primary-color: #004a99;
–success-color: #28a745;
–background-color: #f8f9fa;
–text-color: #333;
–input-border-color: #ccc;
–card-background: #fff;
–shadow: 0 2px 10px rgba(0,0,0,0.1);
–border-radius: 8px;
}
body {
font-family: 'Segoe UI', Tahoma, Geneva, Verdana, sans-serif;
background-color: var(–background-color);
color: var(–text-color);
margin: 0;
padding: 0;
line-height: 1.6;
}
.container {
max-width: 1000px;
margin: 20px auto;
padding: 20px;
background-color: var(–card-background);
border-radius: var(–border-radius);
box-shadow: var(–shadow);
}
header {
background-color: var(–primary-color);
color: white;
padding: 20px 0;
text-align: center;
border-radius: var(–border-radius) var(–border-radius) 0 0;
margin-bottom: 20px;
}
header h1 {
margin: 0;
font-size: 2.5em;
font-weight: 700;
}
.calculator-section {
margin-bottom: 40px;
padding: 25px;
border: 1px solid var(–input-border-color);
border-radius: var(–border-radius);
background-color: var(–card-background);
box-shadow: var(–shadow);
}
.calculator-section h2 {
color: var(–primary-color);
text-align: center;
margin-bottom: 25px;
font-size: 1.8em;
}
.input-group {
margin-bottom: 20px;
text-align: left;
}
.input-group label {
display: block;
margin-bottom: 8px;
font-weight: 600;
color: var(–primary-color);
}
.input-group input[type="number"],
.input-group select {
width: calc(100% – 20px);
padding: 12px 10px;
margin-bottom: 5px;
border: 1px solid var(–input-border-color);
border-radius: var(–border-radius);
font-size: 1em;
box-sizing: border-box; /* Include padding and border in the element's total width and height */
}
.input-group .helper-text {
font-size: 0.85em;
color: #666;
margin-top: 5px;
display: block;
}
.input-group .error-message {
color: red;
font-size: 0.85em;
margin-top: 5px;
display: none; /* Hidden by default */
height: 1.2em; /* Reserve space */
}
.input-group input:invalid:not([type="submit"]):not(:placeholder-shown) {
border-color: red;
}
.button-group {
display: flex;
justify-content: space-around;
margin-top: 25px;
gap: 10px;
}
button {
padding: 12px 25px;
border: none;
border-radius: var(–border-radius);
cursor: pointer;
font-size: 1em;
font-weight: 600;
transition: background-color 0.3s ease;
}
#calculateBtn {
background-color: var(–primary-color);
color: white;
}
#calculateBtn:hover {
background-color: #003366;
}
#resetBtn {
background-color: #e0e0e0;
color: #333;
}
#resetBtn:hover {
background-color: #ccc;
}
#copyBtn {
background-color: var(–success-color);
color: white;
}
#copyBtn:hover {
background-color: #218838;
}
.results-section {
margin-top: 30px;
padding: 25px;
border: 1px solid var(–input-border-color);
border-radius: var(–border-radius);
background-color: var(–card-background);
box-shadow: var(–shadow);
}
.results-section h2 {
color: var(–primary-color);
text-align: center;
margin-bottom: 20px;
}
#mainResult {
font-size: 2.5em;
font-weight: bold;
color: var(–success-color);
text-align: center;
margin-bottom: 15px;
padding: 15px;
background-color: rgba(40, 167, 69, 0.1);
border-radius: var(–border-radius);
border: 1px dashed var(–success-color);
}
.intermediate-results, .formula-explanation {
margin-top: 20px;
font-size: 0.95em;
}
.intermediate-results p, .formula-explanation p {
margin-bottom: 10px;
}
.intermediate-results span {
font-weight: bold;
color: var(–primary-color);
}
.formula-explanation strong {
color: var(–primary-color);
}
table {
width: 100%;
border-collapse: collapse;
margin-top: 20px;
}
th, td {
border: 1px solid #ddd;
padding: 10px;
text-align: right;
}
th {
background-color: #f2f2f2;
font-weight: bold;
text-align: center;
}
thead tr {
background-color: var(–primary-color);
color: white;
}
caption {
font-size: 1.1em;
font-weight: bold;
color: var(–primary-color);
margin-bottom: 10px;
text-align: left;
}
canvas {
display: block;
margin: 20px auto;
border: 1px solid #eee;
border-radius: var(–border-radius);
}
.article-section {
margin-top: 40px;
padding: 30px;
border-radius: var(–border-radius);
background-color: var(–card-background);
box-shadow: var(–shadow);
}
.article-section h2 {
color: var(–primary-color);
font-size: 2em;
margin-bottom: 25px;
text-align: center;
}
.article-section h3 {
color: var(–primary-color);
font-size: 1.6em;
margin-top: 30px;
margin-bottom: 15px;
}
.article-section p, .article-section ul, .article-section ol {
margin-bottom: 20px;
font-size: 1.05em;
}
.article-section li {
margin-bottom: 10px;
}
.article-section a {
color: var(–primary-color);
text-decoration: none;
font-weight: 600;
}
.article-section a:hover {
text-decoration: underline;
}
.faq-item {
margin-bottom: 20px;
border-bottom: 1px dashed #eee;
padding-bottom: 15px;
}
.faq-item:last-child {
border-bottom: none;
margin-bottom: 0;
padding-bottom: 0;
}
.faq-item h4 {
color: var(–primary-color);
margin-bottom: 8px;
font-size: 1.2em;
}
.related-tools ul {
list-style: none;
padding: 0;
}
.related-tools li {
margin-bottom: 15px;
font-size: 1em;
}
.related-tools a {
color: var(–primary-color);
font-weight: bold;
text-decoration: none;
}
.related-tools a:hover {
text-decoration: underline;
}
.related-tools span {
display: block;
font-size: 0.9em;
color: #555;
margin-top: 5px;
}
/* Specific Calculator Styles */
.material-input {
width: 100%;
padding: 10px;
margin-bottom: 8px;
border: 1px solid #ccc;
border-radius: 4px;
font-size: 1em;
box-sizing: border-box;
}
.material-select {
width: 100%;
padding: 10px;
margin-bottom: 8px;
border: 1px solid #ccc;
border-radius: 4px;
font-size: 1em;
background-color: white;
box-sizing: border-box;
}
.unit-display {
font-weight: bold;
color: var(–primary-color);
margin-left: 5px;
}
.formula-value {
font-weight: bold;
color: var(–primary-color);
}
.label-with-unit {
display: flex;
align-items: center;
gap: 5px;
}
.center-text {
text-align: center;
}
.full-width-button {
width: 100%;
box-sizing: border-box;
}
.chart-container {
margin-top: 30px;
padding: 20px;
background-color: #fff;
border-radius: var(–border-radius);
box-shadow: var(–shadow);
}
.chart-container h3 {
text-align: center;
color: var(–primary-color);
margin-bottom: 15px;
}
Calculation Results
–.– kg
Weight Distribution Comparison
Comparison of calculated weight components (material vs. hypothetical internal volume weight).
What is a Tank Weight Calculator?
A **tank weight calculator** is a specialized tool designed to estimate the total mass of a tank. This can range from industrial storage tanks (like those for water, chemicals, or fuel) to simplified models of military armored vehicles. The primary function is to convert geometric dimensions and material properties into a weight value, typically measured in kilograms or metric tons. Understanding the weight of a tank is crucial for various engineering, logistical, and safety considerations, including foundation design, transportation planning, and structural integrity assessments.
Who Should Use It?
A variety of professionals and individuals can benefit from using a **tank weight calculator**:
- Engineers: Structural, civil, and mechanical engineers use weight calculations for design specifications, load bearing, and safety factor analysis.
- Project Managers: For budgeting, resource allocation, and logistics planning, especially concerning transportation and installation.
- Safety Officers: To ensure compliance with weight limits, proper handling procedures, and structural stability.
- Procurement Specialists: To compare different tank options based on material and size, influencing purchase decisions.
- DIY Enthusiasts/Builders: For smaller-scale projects, understanding material requirements and structural support.
- Students and Educators: As a practical tool to learn and demonstrate principles of geometry, volume, and density.
Common Misconceptions
Several common misunderstandings surround tank weight calculations:
- Thinking weight is just the volume of the contents: The calculator focuses on the weight of the tank's structure itself, not what it contains. The weight of the contents can be calculated separately.
- Ignoring material thickness: Thin walls might seem negligible, but for large tanks, the cumulative weight of even thin materials can be significant.
- Assuming all tanks of similar size weigh the same: Material density is a critical factor. A stainless steel tank will weigh considerably more than a plastic or fiberglass tank of the exact same dimensions.
- Confusing weight with capacity: Capacity (volume of contents) and structural weight are distinct properties.
Tank Weight Calculator Formula and Mathematical Explanation
The fundamental principle behind calculating the weight of a tank is the relationship between mass, volume, and density:
Weight (Mass) = Volume × Density
This formula applies universally, but the complexity lies in accurately calculating the Volume of Material used in the tank's construction, especially considering its shape and wall thickness.
Step-by-Step Derivation
- Determine Tank Geometry: Identify the shape of the tank (e.g., cylindrical, rectangular).
- Calculate Outer Dimensions: Measure or obtain the external length, width, height, or radius of the tank.
- Account for Wall Thickness: Subtract twice the wall thickness from each relevant outer dimension to find the inner dimensions (this step is often simplified in basic calculators by directly calculating the volume of the shell).
- Calculate Volume of Material: This is the most crucial step and varies by shape:
- Cylindrical (Vertical): Volume ≈ (Surface Area of Shell + Area of Top/Bottom) × Thickness. A more precise method involves calculating the outer volume and subtracting the inner volume:
Volume of Material = (π * OuterRadius² * Height) - (π * InnerRadius² * Height), where InnerRadius = OuterRadius – Thickness.
- Cylindrical (Horizontal): Volume ≈ (Surface Area of Cylinder Walls + Area of End Caps) × Thickness. Similar to vertical, it's Outer Volume – Inner Volume. For the cylindrical body:
Volume ≈ (2 * π * OuterRadius * Length) * Thickness. For the ends (caps): volume is more complex, often approximated as cylinder ends or using a segment formula, but for simplicity in calculators, we might treat them as simplified shapes or use an effective surface area. A common simplification for total material volume for a horizontal tank shell is V_material ≈ (π * D * L + 2 * π * R²) * t, where D is outer diameter, L is length, R is outer radius, and t is thickness.
- Rectangular: Volume ≈ (Total Surface Area) × Thickness. Calculate the outer surface area and subtract the inner surface area. Alternatively, calculate the volume of each panel (sides, top, bottom) and sum them up, accounting for overlaps/joins which are often ignored in basic models.
Volume ≈ (2*(Length*Height) + 2*(Width*Height) + 2*(Length*Width)) * Thickness (This is an approximation, more accurately derived by calculating outer volume minus inner volume).
- Military Tank (Simplified): Often modeled as a rectangular prism for the hull. Volume ≈ (Length × Width + 2 × Width × Height + 2 × Length × Height) × Thickness. This treats the entire hull as a box shell.
- Obtain Material Density: Find the density (mass per unit volume) of the material used (e.g., steel, aluminum, plastic).
- Calculate Weight: Multiply the calculated Volume of Material by the Material Density.
Variable Explanations
Here's a breakdown of the key variables used in tank weight calculations:
| Variable |
Meaning |
Unit |
Typical Range |
| Radius (R) / Diameter (D) |
The distance from the center to the edge of a circular base or cross-section. |
meters (m) |
0.1 m to 100+ m |
| Length (L) |
The longest dimension of the tank. |
meters (m) |
0.5 m to 100+ m |
| Width (W) |
The dimension perpendicular to length and height. |
meters (m) |
0.5 m to 100+ m |
| Height (H) |
The vertical dimension of the tank. |
meters (m) |
0.5 m to 100+ m |
| Thickness (t) |
The thickness of the tank's material walls. |
meters (m) |
0.001 m (1 mm) to 0.5 m (500 mm) |
| Density (ρ) |
Mass per unit volume of the tank material. |
kilograms per cubic meter (kg/m³) |
~100 kg/m³ (Foam) to ~15,000 kg/m³ (Special Alloys) Steel: ~7850 kg/m³ Concrete: ~2400 kg/m³ |
| Volume (V) |
The amount of space the material occupies. |
cubic meters (m³) |
Calculated |
| Weight (W) |
The force of gravity acting on the mass. Calculated as Mass × g, but often 'weight' is used colloquially for mass. |
kilograms (kg) or metric tons (t) |
Calculated |
Practical Examples (Real-World Use Cases)
Let's illustrate the **tank weight calculator excel** concept with practical examples:
Example 1: Industrial Steel Storage Tank
Consider a vertical cylindrical steel tank used for storing industrial chemicals.
Inputs:
- Tank Type: Cylindrical (Vertical Axis)
- Radius: 5 meters
- Height: 12 meters
- Material Density: 7850 kg/m³ (Steel)
- Material Thickness: 0.015 meters (15 mm)
Calculation Steps (using calculator logic):
- Outer Radius = 5 m, Height = 12 m, Thickness = 0.015 m
- Inner Radius = 5 m – 0.015 m = 4.985 m
- Volume of Side Wall Material = (π * (5² – 4.985²)) * 12 ≈ 5.65 m³
- Outer Bottom Area = π * 5² ≈ 78.54 m²
- Inner Bottom Area = π * 4.985² ≈ 78.07 m²
- Volume of Bottom Material ≈ (78.54 – 78.07) m² * 0.015 m ≈ 0.007 m³ (Simplified flat base calculation)
- Assume a slightly thicker top for safety/access: Top Thickness = 0.02 m. Outer Top Area = π * 5² ≈ 78.54 m². Inner Top Area = π * 4.98² ≈ 78.28 m². Volume of Top Material ≈ (78.54 – 78.28) * 0.02 ≈ 0.005 m³
- Total Volume of Material ≈ 5.65 + 0.007 + 0.005 ≈ 5.66 m³
- Weight = Total Volume of Material × Material Density
- Weight = 5.66 m³ × 7850 kg/m³ ≈ 44,441 kg
Outputs:
- Volume of Material: ~5.66 m³
- Surface Area: ~471.2 m² (Outer surface area: π*D*H + 2*π*R²)
- Weight: 44,441 kg (or 44.4 metric tons)
Interpretation:
This substantial weight highlights the need for robust foundation engineering and specialized lifting equipment for installation and maintenance.
Example 2: Small Rectangular Water Tank
Imagine a rectangular plastic water tank for a residential setting.
Inputs:
- Tank Type: Rectangular
- Length: 1.5 meters
- Width: 1 meter
- Height: 1 meter
- Material Density: 950 kg/m³ (HDPE Plastic)
- Material Thickness: 0.008 meters (8 mm)
Calculation Steps (using calculator logic):
- Outer Dimensions: L=1.5m, W=1m, H=1m. Thickness = 0.008m.
- Calculate outer volume: V_outer = 1.5 * 1 * 1 = 1.5 m³
- Calculate inner dimensions: L_inner = 1.5 – 2*0.008 = 1.484m, W_inner = 1 – 2*0.008 = 0.984m, H_inner = 1 – 2*0.008 = 0.984m
- Calculate inner volume: V_inner = 1.484 * 0.984 * 0.984 ≈ 1.432 m³
- Volume of Material = V_outer – V_inner = 1.5 – 1.432 = 0.068 m³
- Weight = Volume of Material × Material Density
- Weight = 0.068 m³ × 950 kg/m³ ≈ 64.6 kg
Outputs:
- Volume of Material: ~0.068 m³
- Surface Area: ~7.96 m² (Outer surface area: 2*(1.5*1 + 1*1 + 1.5*1))
- Weight: 64.6 kg
Interpretation:
This relatively low weight means the plastic tank can likely be handled manually or with minimal assistance, making installation easier.
How to Use This Tank Weight Calculator
Using this **tank weight calculator excel** guide and tool is straightforward. Follow these steps for an accurate estimation:
- Select Tank Type: Choose the correct shape of your tank from the dropdown menu (Cylindrical Vertical, Cylindrical Horizontal, Rectangular, or a simplified Military Tank model). The calculator will dynamically adjust the input fields.
- Enter Dimensions: Accurately input the required dimensions (e.g., radius, height, length, width) in meters. Ensure you are using external measurements unless the context specifies otherwise.
- Specify Material Density: Enter the density of the material your tank is constructed from. Common values are provided as hints (e.g., steel ≈ 7850 kg/m³, HDPE plastic ≈ 950 kg/m³, concrete ≈ 2400 kg/m³).
- Input Material Thickness: Provide the thickness of the tank walls in meters.
- Calculate: Click the "Calculate Weight" button.
How to Read Results
The calculator will display:
- Main Result (Highlighted): The estimated total weight of the tank's material in kilograms (kg). This is the primary output.
- Intermediate Values:
- Volume of Material: The calculated volume of the substance making up the tank structure (in m³).
- Surface Area: The total outer surface area of the tank (in m²). This is useful for estimating coating or insulation needs.
- Approximate Displacement: For tanks that might be submerged or float, this represents the volume of fluid displaced by the tank's structure itself (in m³).
- Formula Explanation: A clear breakdown of the calculation method used.
- Chart: A visual representation comparing the weight of the tank material against a hypothetical weight if filled with water (assuming 1000 kg/m³ density for comparison).
Decision-Making Guidance
The calculated weight is vital for:
- Structural Support: Determining the load-bearing capacity required for the tank's foundation or mounting structure.
- Transportation: Planning logistics, selecting appropriate vehicles, and ensuring compliance with transport regulations.
- Installation: Arranging for suitable cranes or lifting equipment.
- Safety Reviews: Assessing risks related to structural failure or handling.
Key Factors That Affect Tank Weight Results
While our **tank weight calculator** provides a solid estimate, several real-world factors can influence the actual weight:
- Material Density Variations: The density of materials isn't always constant. Alloys, composites, and even different grades of steel or plastic can have slight variations in density, impacting the final weight. Always use the most accurate density value for your specific material.
- Complex Geometries and Reinforcements: Many tanks, especially large industrial or military ones, feature complex shapes, internal/external bracing, stiffening rings, or custom fittings (nozzles, manways). These add significant material weight not always captured in simple geometric models.
- Actual vs. Nominal Dimensions: Manufacturing tolerances mean that actual dimensions might slightly differ from nominal or design values. Similarly, material thickness might vary across the surface.
- Corrosion and Wear Allowance: Engineers often specify a corrosion allowance (extra thickness added during manufacturing) to extend the tank's lifespan. This adds to the initial weight but is designed to be consumed over time.
- Coatings and Linings: Internal linings (e.g., for chemical resistance) or external coatings (e.g., for insulation or protection) add their own layer of weight, which might be significant for large tanks.
- Internal Structures: Some tanks contain internal baffles, heating coils, agitators, or support structures that contribute to the overall weight but are not part of the primary shell.
- Residual Material/Fluid: The calculator estimates the weight of the empty tank structure. If calculating weight during operation, the weight of the contents (liquid, gas) must be added, which can often dwarf the tank's own weight.
Frequently Asked Questions (FAQ)
Q1: Does the calculator include the weight of the tank's contents?
A: No, this calculator estimates the weight of the tank's structure (material) only. To find the total operational weight, you must separately calculate the weight of the contents (e.g., water, fuel, chemicals) and add it to the calculated structural weight.
Q2: What units should I use for input?
A: All dimensions (radius, length, width, height, thickness) should be entered in meters (m). Density should be in kilograms per cubic meter (kg/m³). The result will be in kilograms (kg).
Q3: How accurate is the calculation for military tanks?
A: The military tank calculation is a simplified model, typically treating the hull as a rectangular prism shell. Actual military tanks have complex shapes, turret structures, tracks, and internal components that significantly affect their weight. This calculator provides a rough estimate for the main hull structure only.
Q4: Can I use this for spherical tanks?
A: This calculator does not directly support spherical tanks. However, a sphere's volume can be calculated using V = (4/3)πR³. You would need to adapt the material volume calculation by finding the difference between the outer and inner sphere volumes: `Volume of Material = (4/3) * π * (OuterRadius³ – InnerRadius³)`.
Q5: What does "Approximate Displacement" mean?
A: Displacement refers to the volume of fluid that an object displaces when submerged. For a tank structure, this value (in m³) is numerically equal to the volume of the tank's material itself. It's relevant in buoyancy calculations or when assessing how much space the tank structure occupies within a fluid.
Q6: How do I find the density of my specific material?
A: You can usually find material density information in technical datasheets provided by the manufacturer, engineering handbooks, or reliable online material property databases. Search for "[Material Name] density kg/m³".
Q7: What if my tank has different thicknesses in different areas?
A: For tanks with varying thicknesses (e.g., thicker base, thinner sides), you would ideally calculate the weight of each section separately using its specific dimensions and thickness, then sum the results. This calculator uses a single thickness value for simplicity.
Q8: Can I use this calculator for cost estimation?
A: Yes, indirectly. Once you have the calculated weight of the tank material, you can multiply it by the cost per unit weight of the material (e.g., cost per kg of steel) to estimate the raw material cost. Remember to factor in fabrication, transportation, and installation costs separately.
Related Tools and Internal Resources
var currentTankType = 'cylindrical_vertical';
function show(id) {
document.getElementById(id).style.display = 'block';
}
function hide(id) {
document.getElementById(id).style.display = 'none';
}
function updateInputFields() {
var tankType = document.getElementById('tankType').value;
currentTankType = tankType;
hide('cylindrical_vertical_inputs');
hide('cylindrical_horizontal_inputs');
hide('rectangular_inputs');
hide('military_inputs');
show(tankType + '_inputs');
calculateWeight(); // Recalculate after changing inputs
}
function validateInput(inputElement, min, max) {
var errorElement = document.getElementById(inputElement.id + 'Error');
var value = parseFloat(inputElement.value);
if (isNaN(value)) {
errorElement.textContent = "Please enter a valid number.";
errorElement.style.display = 'block';
inputElement.classList.add('invalid');
return false;
} else if (value max) {
errorElement.textContent = "Value cannot be greater than " + max + ".";
errorElement.style.display = 'block';
inputElement.classList.add('invalid');
return false;
} else {
errorElement.textContent = "";
errorElement.style.display = 'none';
inputElement.classList.remove('invalid');
return true;
}
}
function calculateWeight() {
var valid = true;
var inputs = document.querySelectorAll('.material-input');
var densityInput = document.getElementById('materialDensity');
var thicknessInput = document.getElementById('materialThickness');
// Validate all inputs first
inputs.forEach(function(input) {
var min, max;
if (input.id === 'materialDensity') { min = 100; max = 15000; }
else if (input.id === 'materialThickness') { min = 0.001; max = 0.5; }
else { min = 0.01; max = 1000; } // General dimensions
if (!validateInput(input, min, max)) {
valid = false;
}
});
if (!valid) {
document.getElementById('mainResult').textContent = "–.– kg";
document.getElementById('volumeMaterial').textContent = "–.– m³";
document.getElementById('surfaceArea').textContent = "–.– m²";
document.getElementById('displacement').textContent = "–.– m³";
clearChart();
return;
}
var radius, height, length, width, h_radius, h_length, rect_length, rect_width, rect_height, military_length, military_width, military_height, military_density;
var materialDensity = parseFloat(densityInput.value);
var materialThickness = parseFloat(thicknessInput.value);
var volumeMaterial = 0;
var surfaceArea = 0;
var displacement = 0; // Same as volume material for structural calculation
var tankType = currentTankType;
if (tankType === 'cylindrical_vertical') {
radius = parseFloat(document.getElementById('radius').value);
height = parseFloat(document.getElementById('height').value);
if (!validateInput(document.getElementById('radius'), 0.01, 1000) || !validateInput(document.getElementById('height'), 0.01, 1000)) valid = false;
if (valid) {
var innerRadius = radius – materialThickness;
if (innerRadius < 0) innerRadius = 0; // Ensure non-negative inner radius
var outerVolume = Math.PI * Math.pow(radius, 2) * height;
var innerVolume = Math.PI * Math.pow(innerRadius, 2) * height;
volumeMaterial = outerVolume – innerVolume;
surfaceArea = (2 * Math.PI * radius * height) + (2 * Math.PI * Math.pow(radius, 2)); // Side + 2 Bases
}
} else if (tankType === 'cylindrical_horizontal') {
h_radius = parseFloat(document.getElementById('h_radius').value);
h_length = parseFloat(document.getElementById('h_length').value);
if (!validateInput(document.getElementById('h_radius'), 0.01, 1000) || !validateInput(document.getElementById('h_length'), 0.01, 1000)) valid = false;
if (valid) {
var innerRadius = h_radius – materialThickness;
if (innerRadius < 0) innerRadius = 0;
// Approximate volume of the cylindrical shell
var shellVolumeOuter = 2 * Math.PI * h_radius * h_length; // Surface area of cylinder side
var shellVolumeInner = 2 * Math.PI * innerRadius * h_length;
var cylinderMaterialVolume = (shellVolumeOuter – shellVolumeInner); // This is area * thickness if thickness is small. More accurately: V = pi * (R^2 – r^2) * L
// Correct calculation for cylindrical shell volume difference
var V_cyl_outer = Math.PI * Math.pow(h_radius, 2) * h_length;
var V_cyl_inner = Math.PI * Math.pow(innerRadius, 2) * h_length;
var V_cylinder_body_material = V_cyl_outer – V_cyl_inner;
// Approximate volume of the two end caps (treat as disks)
var capAreaOuter = Math.PI * Math.pow(h_radius, 2);
var capAreaInner = Math.PI * Math.pow(innerRadius, 2);
var V_caps_material = (capAreaOuter – capAreaInner) * materialThickness * 2; // Each cap has thickness t
// A more direct approach for horizontal cylinder shell material volume:
// V = (Surface Area of Cylinder Side * thickness) + (Surface Area of 2 end caps * thickness)
// Approximate Surface Area of Cylinder Side = 2 * pi * R * L
// Approximate Surface Area of 2 end caps = 2 * pi * R^2
// Let's use the volume difference method for better accuracy.
// However, for a hollow cylinder: Volume = Pi * (R_outer^2 – R_inner^2) * Length
volumeMaterial = Math.PI * (Math.pow(h_radius, 2) – Math.pow(innerRadius, 2)) * h_length;
// Add volume for the two end caps. Each end cap is like a small cylinder with thickness.
// Volume of one end cap = Pi * R_outer^2 * thickness (approx) – this is not right.
// Volume of material for end caps is effectively the volume of a torus segment if curved, or a ring if flat.
// A simpler approximation: Volume = (Outer Surface Area) * Thickness is often used.
// Outer Surface Area = (2 * pi * R * L) + (2 * pi * R^2)
// Let's refine: Surface Area = (2 * PI * h_radius * h_length) + (2 * PI * h_radius * h_radius); // Approx. SA
// For simplicity and common calculator approach: calculate shell volume + end cap volume.
// Correct volume for horizontal cylinder shell:
var outerCircumference = 2 * Math.PI * h_radius;
var innerCircumference = 2 * Math.PI * innerRadius;
// Integrate thickness: Volume = PI * (R_outer^2 – R_inner^2) * L
volumeMaterial = Math.PI * (Math.pow(h_radius, 2) – Math.pow(innerRadius, 2)) * h_length;
// Add volume for the two hemispherical end caps (if applicable) or flat ends. Assuming flat ends for simplicity:
// Volume of material for one flat end cap = (Area of outer circle – Area of inner circle) * Thickness.
// This is incorrect. The end caps themselves are curved.
// A common approximation for the total material volume is using the average radius:
var avgRadius = (h_radius + innerRadius) / 2;
var avgCircumference = 2 * Math.PI * avgRadius;
volumeMaterial = avgCircumference * h_length * materialThickness; // Volume of cylindrical shell wall
// Volume of end caps: approximate as two flat rings (not accurate for domed ends)
// Let's stick to the volume difference for the main cylinder body.
// Volume of Material = Outer Volume – Inner Volume
volumeMaterial = Math.PI * h_length * (h_radius*h_radius – innerRadius*innerRadius); // Cylindrical part
// Add volume for the end caps. If end caps are hemispheres: Volume_hemisphere_material = (4/3)*PI*(R_outer^3 – R_inner^3)
// If end caps are flat disks with thickness: volume = 2 * PI * h_radius^2 * thickness – again, simplified.
// For a typical horizontal tank, let's use a more robust surface area approach:
surfaceArea = (2 * Math.PI * h_radius * h_length) + (2 * Math.PI * h_radius * h_radius); // Approx. total outer surface area
// Volume is approximately Surface Area * thickness for thin shells, but volume difference is more accurate.
// Let's recalculate volumeMaterial using volume difference for the entire shape, assuming hemispherical ends for more realism.
var V_outer_hemisphere = (2/3) * Math.PI * Math.pow(h_radius, 3);
var V_inner_hemisphere = (2/3) * Math.PI * Math.pow(innerRadius, 3);
var V_hemisphere_material = V_outer_hemisphere – V_inner_hemisphere;
var V_cylinder_body_outer = Math.PI * Math.pow(h_radius, 2) * h_length;
var V_cylinder_body_inner = Math.PI * Math.pow(innerRadius, 2) * h_length;
var V_cylinder_body_material = V_cylinder_body_outer – V_cylinder_body_inner;
volumeMaterial = V_cylinder_body_material + 2 * V_hemisphere_material;
// Recalculate surface area based on hemispherical ends
surfaceArea = (2 * Math.PI * h_radius * h_length) + (4 * Math.PI * h_radius * h_radius); // Cylinder side + 2 Hemispheres
}
} else if (tankType === 'rectangular') {
rect_length = parseFloat(document.getElementById('rect_length').value);
rect_width = parseFloat(document.getElementById('rect_width').value);
rect_height = parseFloat(document.getElementById('rect_height').value);
if (!validateInput(document.getElementById('rect_length'), 0.01, 1000) || !validateInput(document.getElementById('rect_width'), 0.01, 1000) || !validateInput(document.getElementById('rect_height'), 0.01, 1000)) valid = false;
if (valid) {
var outerVolume = rect_length * rect_width * rect_height;
var innerLength = rect_length – 2 * materialThickness;
var innerWidth = rect_width – 2 * materialThickness;
var innerHeight = rect_height – 2 * materialThickness;
if (innerLength < 0) innerLength = 0;
if (innerWidth < 0) innerWidth = 0;
if (innerHeight < 0) innerHeight = 0;
var innerVolume = innerLength * innerWidth * innerHeight;
volumeMaterial = outerVolume – innerVolume;
surfaceArea = 2 * (rect_length * rect_width + rect_width * rect_height + rect_height * rect_length); // Outer surface area
}
} else if (tankType === 'military') {
military_length = parseFloat(document.getElementById('military_length').value);
military_width = parseFloat(document.getElementById('military_width').value);
military_height = parseFloat(document.getElementById('military_height').value);
military_density = parseFloat(document.getElementById('military_density').value); // Use specific density for military tank
if (!validateInput(document.getElementById('military_length'), 0.1, 20) || !validateInput(document.getElementById('military_width'), 0.1, 10) || !validateInput(document.getElementById('military_height'), 0.1, 8) || !validateInput(document.getElementById('military_density'), 100, 15000)) valid = false;
if (valid) {
// Use military-specific density, fallback to general if not provided/validated
var densityToUse = isNaN(military_density) ? materialDensity : military_density;
var outerVolume = military_length * military_width * military_height;
var innerLength = military_length – 2 * materialThickness;
var innerWidth = military_width – 2 * materialThickness;
var innerHeight = military_height – 2 * materialThickness;
if (innerLength < 0) innerLength = 0;
if (innerWidth < 0) innerWidth = 0;
if (innerHeight < 0) innerHeight = 0;
var innerVolume = innerLength * innerWidth * innerHeight;
volumeMaterial = outerVolume – innerVolume;
surfaceArea = 2 * (military_length * military_width + military_width * military_height + military_height * military_length); // Outer surface area
// Override density for military calculation
materialDensity = densityToUse;
}
}
if (valid && !isNaN(volumeMaterial) && !isNaN(materialDensity)) {
var totalWeight = volumeMaterial * materialDensity;
displacement = volumeMaterial; // Displacement equals the volume of the material itself
document.getElementById('mainResult').textContent = totalWeight.toFixed(2) + " kg";
document.getElementById('volumeMaterial').textContent = volumeMaterial.toFixed(2) + " m³";
document.getElementById('surfaceArea').textContent = surfaceArea.toFixed(2) + " m²";
document.getElementById('displacement').textContent = displacement.toFixed(2) + " m³";
updateChart(totalWeight, volumeMaterial); // Pass total weight and material volume
} else {
document.getElementById('mainResult').textContent = "Error";
document.getElementById('volumeMaterial').textContent = "Error";
document.getElementById('surfaceArea').textContent = "Error";
document.getElementById('displacement').textContent = "Error";
clearChart();
}
}
function resetCalculator() {
document.getElementById('tankType').value = 'cylindrical_vertical';
document.getElementById('radius').value = '2';
document.getElementById('height').value = '5';
document.getElementById('h_radius').value = '2';
document.getElementById('h_length').value = '10';
document.getElementById('rect_length').value = '4';
document.getElementById('rect_width').value = '3';
document.getElementById('rect_height').value = '3';
document.getElementById('military_length').value = '7';
document.getElementById('military_width').value = '3.5';
document.getElementById('military_height').value = '2.5';
document.getElementById('military_density').value = '7850';
document.getElementById('materialDensity').value = '7850'; // Default to steel
document.getElementById('materialThickness').value = '0.01'; // Default to 1cm
// Reset error messages
var errorElements = document.querySelectorAll('.error-message');
errorElements.forEach(function(el) {
el.textContent = "";
el.style.display = 'none';
});
var invalidInputs = document.querySelectorAll('.material-input.invalid');
invalidInputs.forEach(function(input) { input.classList.remove('invalid'); });
updateInputFields(); // Update displayed fields and recalculate
calculateWeight(); // Ensure calculation runs after reset
}
function copyResults() {
var mainResult = document.getElementById('mainResult').textContent;
var volumeMaterial = document.getElementById('volumeMaterial').textContent;
var surfaceArea = document.getElementById('surfaceArea').textContent;
var displacement = document.getElementById('displacement').textContent;
var tankType = document.getElementById('tankType').options[document.getElementById('tankType').selectedIndex].text;
var materialDensity = document.getElementById('materialDensity').value;
var materialThickness = document.getElementById('materialThickness').value;
var copyText = "Tank Weight Calculation Results:\n\n";
copyText += "Tank Type: " + tankType + "\n";
copyText += "Main Result (Weight): " + mainResult + "\n";
copyText += "Volume of Material: " + volumeMaterial + "\n";
copyText += "Surface Area: " + surfaceArea + "\n";
copyText += "Approximate Displacement: " + displacement + "\n\n";
copyText += "Assumptions:\n";
copyText += "Material Density: " + materialDensity + " kg/m³\n";
copyText += "Material Thickness: " + materialThickness + " m\n";
// Add specific input values based on tank type
if (currentTankType === 'cylindrical_vertical') {
copyText += "Radius: " + document.getElementById('radius').value + " m\n";
copyText += "Height: " + document.getElementById('height').value + " m\n";
} else if (currentTankType === 'cylindrical_horizontal') {
copyText += "Radius: " + document.getElementById('h_radius').value + " m\n";
copyText += "Length: " + document.getElementById('h_length').value + " m\n";
} else if (currentTankType === 'rectangular') {
copyText += "Length: " + document.getElementById('rect_length').value + " m\n";
copyText += "Width: " + document.getElementById('rect_width').value + " m\n";
copyText += "Height: " + document.getElementById('rect_height').value + " m\n";
} else if (currentTankType === 'military') {
copyText += "Hull Length: " + document.getElementById('military_length').value + " m\n";
copyText += "Hull Width: " + document.getElementById('military_width').value + " m\n";
copyText += "Hull Height: " + document.getElementById('military_height').value + " m\n";
copyText += "Military Material Density: " + document.getElementById('military_density').value + " kg/m³\n";
}
navigator.clipboard.writeText(copyText).then(function() {
alert("Results copied to clipboard!");
}, function(err) {
console.error('Failed to copy: ', err);
alert("Failed to copy results. Please copy manually.");
});
}
// Charting Logic
var weightChart;
var chartContext;
function createOrUpdateChart(totalWeight, volumeMaterial) {
var ctx = document.getElementById('weightChart').getContext('2d');
if (weightChart) {
weightChart.destroy();
}
// Hypothetical weight of contents if filled with water (density ~1000 kg/m³)
var hypotheticalContentWeight = volumeMaterial * 1000; // Assuming volumeMaterial is the internal volume for this comparison
// Recalculate internal volume correctly for chart comparison
var internalVolumeForChart = 0;
var materialThicknessForChart = parseFloat(document.getElementById('materialThickness').value);
var densityForChart = parseFloat(document.getElementById('materialDensity').value); // Use general density
if (currentTankType === 'cylindrical_vertical') {
var radius = parseFloat(document.getElementById('radius').value);
var height = parseFloat(document.getElementById('height').value);
var innerRadius = radius – materialThicknessForChart;
if (innerRadius < 0) innerRadius = 0;
internalVolumeForChart = Math.PI * Math.pow(innerRadius, 2) * height;
} else if (currentTankType === 'cylindrical_horizontal') {
var h_radius = parseFloat(document.getElementById('h_radius').value);
var h_length = parseFloat(document.getElementById('h_length').value);
var innerRadius = h_radius – materialThicknessForChart;
if (innerRadius < 0) innerRadius = 0;
// Volume of inner cylinder body
var V_inner_body = Math.PI * Math.pow(innerRadius, 2) * h_length;
// Volume of inner hemispherical ends
var V_inner_hemisphere = (2/3) * Math.PI * Math.pow(innerRadius, 3);
internalVolumeForChart = V_inner_body + 2 * V_inner_hemisphere;
} else if (currentTankType === 'rectangular') {
var rect_length = parseFloat(document.getElementById('rect_length').value);
var rect_width = parseFloat(document.getElementById('rect_width').value);
var rect_height = parseFloat(document.getElementById('rect_height').value);
var innerLength = rect_length – 2 * materialThicknessForChart;
var innerWidth = rect_width – 2 * materialThicknessForChart;
var innerHeight = rect_height – 2 * materialThicknessForChart;
if (innerLength < 0) innerLength = 0;
if (innerWidth < 0) innerWidth = 0;
if (innerHeight < 0) innerHeight = 0;
internalVolumeForChart = innerLength * innerWidth * innerHeight;
} else if (currentTankType === 'military') {
var military_length = parseFloat(document.getElementById('military_length').value);
var military_width = parseFloat(document.getElementById('military_width').value);
var military_height = parseFloat(document.getElementById('military_height').value);
var innerLength = military_length – 2 * materialThicknessForChart;
var innerWidth = military_width – 2 * materialThicknessForChart;
var innerHeight = military_height – 2 * materialThicknessForChart;
if (innerLength < 0) innerLength = 0;
if (innerWidth < 0) innerWidth = 0;
if (innerHeight < 0) innerHeight = 0;
internalVolumeForChart = innerLength * innerWidth * innerHeight;
}
hypotheticalContentWeight = internalVolumeForChart * 1000; // Use internal volume for content weight
// Limit chart values to avoid extreme scales if needed, or just display
var maxY = Math.max(totalWeight, hypotheticalContentWeight) * 1.2; // Add some buffer
weightChart = new Chart(ctx, {
type: 'bar', // Using bar chart for comparison
data: {
labels: ['Tank Structure Weight', 'Hypothetical Content Weight (Water)'],
datasets: [{
label: 'Weight (kg)',
data: [totalWeight, hypotheticalContentWeight],
backgroundColor: [
'rgba(0, 74, 153, 0.7)', // Primary color for structure
'rgba(40, 167, 69, 0.7)' // Success color for content
],
borderColor: [
'rgba(0, 74, 153, 1)',
'rgba(40, 167, 69, 1)'
],
borderWidth: 1
}]
},
options: {
responsive: true,
maintainAspectRatio: true, // Set to false if you want to control aspect ratio more precisely
scales: {
y: {
beginAtZero: true,
title: {
display: true,
text: 'Weight (kg)'
},
max: maxY < 100 ? 100 : maxY // Ensure a minimum visible scale
}
},
plugins: {
legend: {
display: true,
position: 'top',
},
title: {
display: true,
text: 'Weight Comparison: Tank Structure vs. Contents'
}
}
}
});
}
function clearChart() {
if (weightChart) {
weightChart.destroy();
weightChart = null;
}
var ctx = document.getElementById('weightChart').getContext('2d');
ctx.clearRect(0, 0, ctx.canvas.width, ctx.canvas.height); // Clear canvas content
}
function updateChart(totalWeight, volumeMaterial) {
// Ensure context is available before trying to update
if (document.getElementById('weightChart')) {
createOrUpdateChart(totalWeight, volumeMaterial);
}
}
// Initialize calculator on load
window.onload = function() {
resetCalculator(); // Set default values and update display
updateInputFields(); // Ensure correct fields are visible
calculateWeight(); // Perform initial calculation
};