How to Calculate Unit Weight of Soil

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Soil Unit Weight Calculator

Calculate Unit Weight of Soil

Enter the volume of the soil sample (e.g., cubic meters, cubic feet).
Enter the weight of the soil sample (e.g., kilograms, pounds).
Metric (kg, m³) Imperial (lbs, ft³) Select the unit system for your inputs and outputs.

Soil Unit Weight Comparison Chart

Bulk Density | Dry Density | Unit Weight

Typical Soil Densities and Unit Weights

Approximate values for common soil types
Soil Type Typical Unit Weight (kN/m³ or pcf) Typical Dry Density (kg/m³ or lb/ft³)
Clay (Soft) 17-19 kN/m³ (108-121 pcf) 1400-1600 kg/m³ (87-100 lb/ft³)
Clay (Stiff) 19-21 kN/m³ (121-134 pcf) 1600-1800 kg/m³ (100-112 lb/ft³)
Sand (Loose) 17-19 kN/m³ (108-121 pcf) 1500-1700 kg/m³ (94-106 lb/ft³)
Sand (Dense) 19-22 kN/m³ (121-140 pcf) 1700-1900 kg/m³ (106-118 lb/ft³)
Gravel 18-21 kN/m³ (115-134 pcf) 1600-1900 kg/m³ (100-118 lb/ft³)
Silt 17-19 kN/m³ (108-121 pcf) 1450-1650 kg/m³ (90-103 lb/ft³)
Rock Fill 20-23 kN/m³ (127-146 pcf) 1800-2100 kg/m³ (112-131 lb/ft³)

Understanding and Calculating Unit Weight of Soil

{primary_keyword} is a fundamental property in civil engineering, construction, and environmental science. It quantizes how much a given volume of soil weighs. This metric is crucial for a wide range of applications, from foundation design to earthwork calculations. Accurately determining the unit weight of soil helps engineers and builders predict soil behavior under load, estimate volumes, and plan material quantities.

What is Unit Weight of Soil?

The {primary_keyword} of soil, often denoted by the Greek letter gamma (γ), is defined as the weight of a unit volume of soil. It's essentially the density of the soil considering the force of gravity. Unlike mass density, which measures mass per unit volume, unit weight accounts for the gravitational pull on that mass, giving a value in units of force per unit volume (e.g., kN/m³ or lb/ft³).

Who should use it?

  • Civil Engineers: For designing foundations, retaining walls, slopes, and earth dams. Unit weight is critical for calculating bearing capacity and slope stability.
  • Geotechnical Engineers: To assess soil properties for subsurface investigations and ground improvement projects.
  • Construction Managers: For estimating the volume and weight of excavated or imported soil, planning compaction efforts, and calculating haulage costs.
  • Environmental Scientists: In landfill design, groundwater flow studies, and soil remediation projects.
  • Agricultural Engineers: To understand soil structure and its impact on water retention and root growth.

Common Misconceptions:

  • Confusing Unit Weight with Density: While related, unit weight is weight per volume (force/volume), whereas density is mass per volume. In many practical contexts, especially when dealing with standard gravitational acceleration, they are used interchangeably or one is directly derived from the other. However, technically, unit weight accounts for gravity.
  • Assuming Uniformity: Soil is rarely uniform. Unit weight can vary significantly even within a small area due to differences in particle size, shape, compaction, and moisture content. The calculated value is often an average for a specific sample or layer.
  • Ignoring Water Content: The presence and amount of water significantly affect the unit weight of soil. Saturated soil will have a higher unit weight than dry soil of the same type and compaction.

Unit Weight of Soil Formula and Mathematical Explanation

The fundamental formula for calculating the unit weight of soil is straightforward:

γ = W / V

Where:

  • γ (gamma) represents the Unit Weight of the soil.
  • W represents the total Weight of the soil sample.
  • V represents the total Volume occupied by the soil sample.

This formula tells us that if you know the weight of a specific volume of soil, you can directly compute its unit weight by dividing the weight by the volume. This value is often expressed in units of force per unit volume, such as kilonewtons per cubic meter (kN/m³) in the SI system or pounds per cubic foot (lb/ft³) in the imperial system.

Variable Explanations

Variable Meaning Unit (Typical) Typical Range (for most soils)
γ (Unit Weight) The weight of soil per unit of its volume, considering gravity. kN/m³ or lb/ft³ 15 – 22 kN/m³ (95 – 140 lb/ft³)
W (Weight) The total mass of the soil sample multiplied by the acceleration due to gravity. kN or lb (or kg, lbs for mass) Varies widely based on sample size.
V (Volume) The total space occupied by the soil sample, including solids, water, and air voids. m³ or ft³ Varies based on sample size.
w (Water Content) Ratio of the weight of water to the weight of soil solids, usually expressed as a percentage. % 0% (dry) to >50% (saturated and organic)
Gs (Specific Gravity of Solids) Ratio of the density of soil solids to the density of water. Typically around 2.65-2.75 for mineral soils. Dimensionless 2.6 – 3.0
e (Void Ratio) Ratio of the volume of voids (air and water) to the volume of soil solids. Dimensionless 0.2 – 1.5+
n (Porosity) Ratio of the volume of voids to the total volume of the soil. % or Dimensionless 15% – 60%

It's important to note that Unit Weight (γ) is distinct from Dry Density (ρd) and Bulk Density (ρb). Bulk density is mass per unit volume (e.g., kg/m³ or lb/ft³), and is often what people mean colloquially by "soil density." Unit weight is derived from bulk density by multiplying by the acceleration due to gravity (g): γ = ρb * g. Often, when people measure "weight" in lbs or kg, they are implicitly referring to mass. For practical calculation using common scales, dividing mass by volume gives you bulk density. If you need true unit weight in kN/m³ or pcf, you'd convert mass to weight using g.

The calculator above directly computes unit weight using the provided Weight and Volume, aligning with the formula γ = W / V. For clarity, it displays both the input values and the computed unit weight in the selected unit system.

Practical Examples (Real-World Use Cases)

Understanding how to calculate and interpret unit weight is vital. Here are a couple of examples:

Example 1: Foundation Design

A geotechnical engineer is investigating a site for a new building. They take a cylindrical core sample of the soil at the proposed foundation level. The sample has a volume of 0.02 m³ and weighs 38 kg (which is approximately 373 kN when considering gravity, or we can use the mass directly and get bulk density and convert). Let's assume for simplicity they are calculating bulk density first, which is often what's practically measured. Then we can derive unit weight.

  • Input:
  • Sample Volume (V) = 0.02 m³
  • Sample Weight (W) = 38 kg (mass)
  • Unit System = Metric

Calculation (using the calculator):

The calculator would compute:

  • Bulk Density (ρb) = Weight / Volume = 38 kg / 0.02 m³ = 1900 kg/m³
  • If we assume standard gravity (g ≈ 9.81 m/s²), then Weight (W) = mass * g = 38 kg * 9.81 m/s² ≈ 372.78 N. So, Unit Weight (γ) = 372.78 N / 0.02 m³ ≈ 18639 N/m³ ≈ 18.64 kN/m³.

Interpretation: This unit weight of approximately 18.64 kN/m³ indicates a moderately dense soil. The engineer can use this value, along with other soil properties (like shear strength and compressibility), to calculate the allowable bearing capacity of the soil and ensure the foundation design is safe and stable for the proposed building loads. This falls within the typical range for dense sand or stiff clay.

Example 2: Earthwork Volume Estimation

A construction company is excavating soil for a large commercial project. They need to estimate the volume of soil to be hauled away. They perform a field test using a standardized volume container (e.g., a 1-cubic-foot cylinder). A sample fills the container and weighs 115 lbs.

  • Input:
  • Sample Volume (V) = 1 ft³
  • Sample Weight (W) = 115 lbs (mass)
  • Unit System = Imperial

Calculation (using the calculator):

The calculator would compute:

  • Bulk Density (ρb) = Weight / Volume = 115 lbs / 1 ft³ = 115 lb/ft³
  • Assuming standard gravity, Unit Weight (γ) = 115 lb/ft³ (in the imperial system, pounds can represent both mass and force in many contexts, so 115 lb/ft³ is often directly used as unit weight).

Interpretation: The unit weight of 115 lb/ft³ suggests the soil is likely a medium-dense sand or gravelly soil. If the excavation area requires removing 50,000 cubic feet of this soil, the total weight of soil to be hauled would be approximately 50,000 ft³ * 115 lb/ft³ = 5,750,000 lbs. This estimate is crucial for planning the number of trucks required, disposal costs, and site logistics. This value is typical for sand and gravel.

How to Use This Soil Unit Weight Calculator

Our Soil Unit Weight Calculator is designed for simplicity and accuracy. Follow these steps:

  1. Measure Your Sample: Obtain a representative sample of the soil you wish to test. Accurately measure its total volume (V) in your preferred units (e.g., cubic meters or cubic feet).
  2. Weigh Your Sample: Determine the total weight (W) of the soil sample using a scale. Ensure the weight corresponds to the volume measured (e.g., if volume is in m³, use kg or kN; if volume is in ft³, use lbs or pcf).
  3. Select Unit System: Choose the 'Metric' or 'Imperial' option based on the units you used for volume and weight. This ensures the output is displayed correctly.
  4. Input Values: Enter the measured Sample Volume and Sample Weight into the respective fields.
  5. Calculate: Click the "Calculate" button. The calculator will instantly compute the soil's unit weight.
  6. Review Results: The primary result (Unit Weight) will be displayed prominently. You will also see the input values confirmed and some assumed parameters for context.
  7. Interpret: Compare your calculated unit weight to typical values for different soil types (see the table provided) to get an idea of your soil's characteristics. This information is vital for engineering and construction decisions.
  8. Reset: If you need to perform a new calculation, click "Reset" to clear the fields and default values.
  9. Copy: Use the "Copy Results" button to easily transfer the key calculated values and assumptions for your reports or documentation.

The calculator provides a quick and reliable way to determine this essential soil property, helping you make informed decisions in your projects.

Key Factors Affecting Soil Unit Weight Results

Several factors can influence the measured or calculated unit weight of soil. Understanding these helps in interpreting results and ensuring accurate measurements:

  1. Soil Type and Mineralogy: Different soil particles (clay, silt, sand, gravel) have different inherent densities. For example, soils with heavier mineral compositions will naturally have higher unit weights. This is reflected in the Typical Soil Densities table.
  2. Particle Shape and Size Distribution (Gradation): Well-graded soils (a mix of particle sizes) tend to pack more densely than poorly-graded soils (mostly one size), leading to higher unit weights. Angular particles interlock better than rounded ones, potentially increasing unit weight.
  3. Water Content: This is one of the most significant factors. As water fills the void spaces between soil particles, it adds weight, increasing the bulk unit weight. Saturated soils have the highest bulk unit weights. Dry unit weight (weight of solids only per total volume) is a separate measure.
  4. Compaction Effort: How densely the soil is packed significantly impacts unit weight. Construction sites often specify a required level of compaction (e.g., 95% Standard Proctor Density) to achieve optimal strength and stability. Higher compaction leads to higher unit weight.
  5. Void Ratio (e) and Porosity (n): These relate to the amount of empty space within the soil. Soils with a higher void ratio or porosity (more air/water pockets) will generally have lower unit weights, assuming other factors are equal.
  6. Organic Content: Soils with a high percentage of organic matter (like peat) are typically much lighter (lower unit weight) than mineral soils due to the low density of organic materials.
  7. Overburden Pressure: In situ, deeper soils are under greater pressure from the weight of the soil above them. This pressure tends to compress the soil, reducing void spaces and increasing the unit weight compared to a surface sample of the same material.

Frequently Asked Questions (FAQ)

What is the difference between unit weight, dry density, and bulk density?
  • Bulk Unit Weight (γb): Weight per unit volume of soil in its natural state, including solids, water, and air. (Force/Volume, e.g., kN/m³ or pcf).
  • Dry Unit Weight (γd): Weight of soil solids per unit volume of total soil. It's the unit weight if all the pore space were filled with air. Calculated as γd = γ / (1 + w), where w is water content. (Force/Volume, e.g., kN/m³ or pcf).
  • Bulk Density (ρb): Mass per unit volume of soil in its natural state. (Mass/Volume, e.g., kg/m³ or lb/ft³). It is numerically related to bulk unit weight by ρb = γb / g.
  • This calculator directly calculates Unit Weight (γ) from provided Weight (W) and Volume (V). If your "weight" input is mass, the result will be bulk density in mass/volume units, which is often practically interpreted as unit weight.
Does the calculator account for soil moisture?
The calculator uses the total weight and total volume provided. If your sample is wet, the calculated unit weight will reflect that moisture content (i.e., it will be the bulk unit weight). To find the dry unit weight, you would need to know the water content (w) and use the formula: γd = γ / (1 + w). Our calculator assumes the weight provided is the total weight of the sample as-is.
How accurate is the calculation?
The accuracy of the calculation depends entirely on the accuracy of your input measurements: the volume of the sample container and the weight of the soil sample. Ensure your tools are calibrated and measurements are taken carefully. The formula itself (Weight / Volume) is precise.
What is a typical unit weight for soil?
Typical unit weights for common soils range from about 15 kN/m³ to 22 kN/m³ (or 95 lb/ft³ to 140 lb/ft³). The exact value depends heavily on the soil type, density, and moisture content. Refer to the table in this guide for typical ranges.
Can I use this for compacted fill?
Yes, absolutely. For compacted fill, you would measure the volume and weight of a sample *after* it has been compacted to its desired density. This will give you the unit weight of the compacted material, which is crucial for foundation and structural design.
What if my soil is saturated?
If your soil sample is saturated, the weight you measure will include the weight of both the soil solids and the water within the pores. The calculator will compute the saturated bulk unit weight. This is often a critical value for assessing stability in saturated conditions, such as below the water table.
How does specific gravity relate to unit weight?
Specific Gravity (Gs) is the ratio of the density of soil solids to the density of water. It's used in more complex soil mechanics calculations, like determining void ratio or degree of saturation if you know the dry unit weight. While not directly used in the basic unit weight calculation (W/V), it influences the potential range of unit weights a soil can achieve. For instance, soils with higher Gs have denser solids.
Why do engineers care about unit weight?
Unit weight is fundamental for calculating loads. For example, the weight of an earth embankment, the pressure exerted by soil on a retaining wall, or the load on a foundation are all directly dependent on the soil's unit weight. It's essential for stability analyses, settlement predictions, and earthwork volume/cost estimations.

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var ctx; var soilChart; var initialSampleVolume = 1; var initialSampleWeight = 1500; function initializeChart() { var canvas = document.getElementById('soilChart'); if (canvas && canvas.getContext) { ctx = canvas.getContext('2d'); soilChart = new Chart(ctx, { type: 'bar', data: { labels: ['Bulk Density', 'Dry Density', 'Unit Weight'], datasets: [{ label: 'Metric Units (kg/m³)', data: [], // Will be populated by updateChart backgroundColor: 'rgba(0, 74, 153, 0.7)', borderColor: 'rgba(0, 74, 153, 1)', borderWidth: 1 }, { label: 'Imperial Units (lb/ft³)', data: [], // Will be populated by updateChart backgroundColor: 'rgba(40, 167, 69, 0.6)', borderColor: 'rgba(40, 167, 69, 1)', borderWidth: 1 }] }, options: { responsive: true, maintainAspectRatio: true, scales: { y: { beginAtZero: true, title: { display: true, text: 'Value' } } }, plugins: { tooltip: { callbacks: { label: function(context) { var label = context.dataset.label || "; if (label) { label += ': '; } if (context.parsed.y !== null) { label += context.parsed.y.toFixed(2); } return label; } } } } } }); } } function updateChart() { if (!soilChart) return; var sampleVolume = parseFloat(document.getElementById('sampleVolume').value); var sampleWeight = parseFloat(document.getElementById('sampleWeight').value); var unitSystem = document.getElementById('unitSystem').value; var bulkDensityMetric = 0; var dryDensityMetric = 0; var unitWeightMetric_kN = 0; var bulkDensityImperial = 0; var dryDensityImperial = 0; var unitWeightImperial_pcf = 0; // Basic validation for chart data if (!isNaN(sampleVolume) && sampleVolume > 0 && !isNaN(sampleWeight) && sampleWeight > 0) { // Metric calculations (assuming input is mass for kg/m^3 and weight for kN/m^3) if (unitSystem === 'metric') { bulkDensityMetric = sampleWeight / sampleVolume; // kg/m³ unitWeightMetric_kN = (sampleWeight * 9.81) / sampleVolume / 1000; // kN/m³ // Assume a typical water content (e.g., 20%) for dry density calculation IF needed // For simplicity, let's use a typical range for dry density for comparison dryDensityMetric = bulkDensityMetric * 0.85; // A rough estimate for illustration } else { // Imperial calculations (assuming input is mass for lb/ft^3 and weight for pcf) bulkDensityImperial = sampleWeight / sampleVolume; // lb/ft³ unitWeightImperial_pcf = sampleWeight / sampleVolume; // pcf in imperial often means lb/ft³ // Assume a typical water content (e.g., 20%) for dry density calculation IF needed dryDensityImperial = bulkDensityImperial * 0.85; // A rough estimate for illustration } } // Data for the chart – Use illustrative typical values if inputs are invalid for clarity var chartDataMetric = [ isNaN(bulkDensityMetric) || bulkDensityMetric <= 0 ? 1700 : bulkDensityMetric, // Bulk Density (kg/m³) isNaN(dryDensityMetric) || dryDensityMetric <= 0 ? 1500 : dryDensityMetric, // Dry Density (kg/m³) isNaN(unitWeightMetric_kN) || unitWeightMetric_kN <= 0 ? 18.0 : unitWeightMetric_kN // Unit Weight (kN/m³) ]; var chartDataImperial = [ isNaN(bulkDensityImperial) || bulkDensityImperial <= 0 ? 106 : bulkDensityImperial, // Bulk Density (lb/ft³) isNaN(dryDensityImperial) || dryDensityImperial <= 0 ? 100 : dryDensityImperial, // Dry Density (lb/ft³) isNaN(unitWeightImperial_pcf) || unitWeightImperial_pcf <= 0 ? 115 : unitWeightImperial_pcf // Unit Weight (pcf) ]; // Adjust datasets for the selected unit system for better comparison if (unitSystem === 'metric') { soilChart.data.datasets[0].label = 'Bulk Density (kg/m³)'; soilChart.data.datasets[1].label = 'Dry Density (kg/m³)'; soilChart.data.datasets[0].data = [chartDataMetric[0], 0, 0]; // Only show relevant metric value soilChart.data.datasets[1].data = [0, chartDataMetric[1], 0]; // Only show relevant metric value // Add a third dataset for kN/m³ if desired, or map it to one of the existing ones visually // For simplicity, let's represent Unit Weight (kN/m³) on the y-axis scale, maybe using the second dataset if space allows or adding a third conceptually // Let's map Unit Weight (kN/m³) to the third conceptual slot if we imagine more bars, or adapt existing ones. // For this specific chart structure, let's repurpose dataset 1 and 2 to show representative values. // To show 3 series properly, we need 3 datasets or a different chart type. // Let's show Bulk Density (metric), Dry Density (metric), and Unit Weight (metric in kN/m3 converted for comparison scale if needed) // For this example, let's show Bulk Density (kg/m³), Dry Density (kg/m³), and Unit Weight (kN/m³ represented on a comparable scale) // Let's modify the chart to show 3 distinct series based on the calculated values soilChart.data.labels = ['Bulk Density', 'Dry Density', 'Unit Weight']; soilChart.data.datasets[0].data = [chartDataMetric[0], 0, 0]; // Bulk Density kg/m³ soilChart.data.datasets[1].data = [0, chartDataMetric[1], 0]; // Dry Density kg/m³ // For Unit Weight, let's use the kN/m³ value, but scale it if necessary or acknowledge the unit difference. // Let's assume the primary output is unit weight (kN/m³). We can adjust the chart structure. // A better approach for 3 data points requires 3 datasets or a different chart type. // Let's simplify and show representative values for common soil types instead of direct calculation on chart, or map inputs better. // **REVISED CHART STRATEGY:** Let's show calculation results for Bulk Density, Dry Density, and Unit Weight. // We'll use 3 datasets if possible or map values carefully. // Given the structure: labels: ['Bulk Density', 'Dry Density', 'Unit Weight'] // Dataset 1: Metric values // Dataset 2: Imperial values // This requires careful labeling. // Let's stick to the original plan: 3 data points, 2 series representing metric vs imperial representation for each. // Labels: ['Bulk Density', 'Dry Density', 'Unit Weight'] // Series 1: Metric values for each // Series 2: Imperial values for each soilChart.data.labels = ['Bulk Density', 'Dry Density', 'Unit Weight']; soilChart.data.datasets[0].data = [chartDataMetric[0], chartDataMetric[1], chartDataMetric[2]]; // Metric values soilChart.data.datasets[1].data = [chartDataImperial[0], chartDataImperial[1], chartDataImperial[2]]; // Imperial values soilChart.data.datasets[0].label = 'Metric Units (kg/m³ or kN/m³)'; // Updated label soilChart.data.datasets[1].label = 'Imperial Units (lb/ft³)'; // Updated label } else { // Imperial system selected, prioritize imperial representations soilChart.data.labels = ['Bulk Density', 'Dry Density', 'Unit Weight']; soilChart.data.datasets[0].data = [chartDataImperial[0], chartDataImperial[1], chartDataImperial[2]]; // Imperial values soilChart.data.datasets[1].data = [chartDataMetric[0], chartDataMetric[1], chartDataMetric[2]]; // Metric values (as reference) soilChart.data.datasets[0].label = 'Imperial Units (lb/ft³)'; // Updated label soilChart.data.datasets[1].label = 'Metric Units (kg/m³ or kN/m³)'; // Updated label } soilChart.update(); } function calculateUnitWeight() { var volumeInput = document.getElementById('sampleVolume'); var weightInput = document.getElementById('sampleWeight'); var volumeError = document.getElementById('sampleVolumeError'); var weightError = document.getElementById('sampleWeightError'); var resultsContainer = document.getElementById('results-container'); // Clear previous errors volumeError.style.display = 'none'; weightError.style.display = 'none'; volumeInput.classList.remove('error-border'); weightInput.classList.remove('error-border'); var sampleVolume = parseFloat(volumeInput.value); var sampleWeight = parseFloat(weightInput.value); var unitSystem = document.getElementById('unitSystem').value; var isValid = true; if (isNaN(sampleVolume) || sampleVolume <= 0) { volumeError.textContent = "Please enter a valid positive number for volume."; volumeError.style.display = 'block'; volumeInput.classList.add('error-border'); isValid = false; } if (isNaN(sampleWeight) || sampleWeight <= 0) { weightError.textContent = "Please enter a valid positive number for weight."; weightError.style.display = 'block'; weightInput.classList.add('error-border'); isValid = false; } if (isValid) { var unitWeight = sampleWeight / sampleVolume; // This calculates bulk density in the units provided var displayUnit = ''; var weightUnit = ''; var volumeUnit = ''; var assumedSoilType = ''; var assumedWaterContent = ''; var assumedSpecificGravity = ''; if (unitSystem === 'metric') { displayUnit = 'kg/m³ (Bulk Density)'; // Often referred to as unit weight in practice weightUnit = 'kg'; volumeUnit = 'm³'; // Estimate unit weight in kN/m³ var unitWeight_kN_m3 = (sampleWeight * 9.81) / sampleVolume / 1000; // Convert kg to kN, then divide by volume var displayUnitWeight_kN_m3 = unitWeight_kN_m3.toFixed(2) + ' kN/m³'; // Compare calculated bulk density/unit weight to typical ranges if (unitWeight_kN_m3 = 17.0 && unitWeight_kN_m3 = 19.0 && unitWeight_kN_m3 < 21.0) { assumedSoilType = "Medium Dense / Stiff Clay"; } else { assumedSoilType = "Dense / Hard Soil"; } assumedWaterContent = "Typical for sample moisture"; assumedSpecificGravity = "Approx. 2.65-2.75"; document.getElementById('unitWeightResult').innerHTML = unitWeight.toFixed(2) + ' ' + displayUnit + '(Approx. ' + displayUnitWeight_kN_m3 + ')'; } else { // Imperial displayUnit = 'lb/ft³ (Bulk Density)'; // Often referred to as unit weight in practice weightUnit = 'lb'; volumeUnit = 'ft³'; // In imperial, lb/ft³ is often directly used as pcf (pounds per cubic foot) for unit weight var displayUnitWeight_pcf = unitWeight.toFixed(2) + ' pcf'; // Compare calculated bulk density/unit weight to typical ranges if (unitWeight = 100 && unitWeight = 120 && unitWeight < 140) { assumedSoilType = "Medium Dense / Stiff Clay"; } else { assumedSoilType = "Dense / Hard Soil"; } assumedWaterContent = "Typical for sample moisture"; assumedSpecificGravity = "Approx. 2.65-2.75"; document.getElementById('unitWeightResult').innerHTML = displayUnitWeight_pcf; } document.getElementById('displaySampleWeight').textContent = sampleWeight.toFixed(2) + ' ' + weightUnit; document.getElementById('displaySampleVolume').textContent = sampleVolume.toFixed(2) + ' ' + volumeUnit; document.getElementById('soilTypeAssumption').textContent = assumedSoilType; document.getElementById('waterContentAssumption').textContent = assumedWaterContent; document.getElementById('specificGravityAssumption').textContent = assumedSpecificGravity; resultsContainer.classList.remove('hidden'); updateChart(); } else { resultsContainer.classList.add('hidden'); } } function resetCalculator() { document.getElementById('sampleVolume').value = initialSampleVolume; document.getElementById('sampleWeight').value = initialSampleWeight; document.getElementById('unitSystem').value = 'metric'; // Reset to default // Clear errors document.getElementById('sampleVolumeError').textContent = ''; document.getElementById('sampleVolumeError').style.display = 'none'; document.getElementById('sampleVolume').classList.remove('error-border'); document.getElementById('sampleWeightError').textContent = ''; document.getElementById('sampleWeightError').style.display = 'none'; document.getElementById('sampleWeight').classList.remove('error-border'); document.getElementById('results-container').classList.add('hidden'); updateChart(); // Update chart with reset values or default state } function copyResults() { var unitWeightResult = document.getElementById('unitWeightResult').innerText; var displaySampleWeight = document.getElementById('displaySampleWeight').innerText; var displaySampleVolume = document.getElementById('displaySampleVolume').innerText; var soilType = document.getElementById('soilTypeAssumption').innerText; var waterContent = document.getElementById('waterContentAssumption').innerText; var specificGravity = document.getElementById('specificGravityAssumption').innerText; var formula = "Unit Weight (γ) = Weight (W) / Volume (V)"; var resultsText = "— Soil Unit Weight Calculation Results —\n\n"; resultsText += "Primary Result:\n" + unitWeightResult + "\n\n"; resultsText += "Input Values:\n"; resultsText += "- Sample Weight: " + displaySampleWeight + "\n"; resultsText += "- Sample Volume: " + displaySampleVolume + "\n\n"; resultsText += "Assumptions:\n"; resultsText += "- Soil Type (Estimated): " + soilType + "\n"; resultsText += "- Water Content: " + waterContent + "\n"; resultsText += "- Specific Gravity: " + specificGravity + "\n\n"; resultsText += "Formula Used:\n" + formula + "\n"; try { navigator.clipboard.writeText(resultsText).then(function() { // Optional: Provide feedback to user var copyButton = document.querySelector('button[onclick="copyResults()"]'); var originalText = copyButton.innerText; copyButton.innerText = 'Copied!'; setTimeout(function() { copyButton.innerText = originalText; }, 2000); }, function(err) { console.error('Failed to copy results: ', err); alert('Failed to copy results. Please copy manually.'); }); } catch (e) { console.error('Clipboard API not available: ', e); alert('Clipboard API not available. Please copy the text manually.'); } } function toggleFaq(element) { var faqItem = element.closest('.faq-item'); faqItem.classList.toggle('open'); var answer = faqItem.querySelector('.answer'); if (faqItem.classList.contains('open')) { answer.style.display = 'block'; } else { answer.style.display = 'none'; } } // Initialize the chart when the page loads window.onload = function() { initializeChart(); // Perform an initial calculation with default values to populate results and chart calculateUnitWeight(); };

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