Concrete Weight Calculator Cylinder

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Concrete Cylinder Weight Calculator

Accurately estimate the weight of concrete for your cylindrical projects.

Concrete Cylinder Weight Calculator

Enter the diameter of the concrete cylinder.
Enter the height of the concrete cylinder.
Typical density for standard concrete is around 2400 kg/m³.

Calculation Results

Cylinder Volume:
Concrete Weight: kg
Estimated Cost (per m³): $/m³
Total Estimated Cost: $

Formula Used: Volume (V) = π * (Diameter/2)² * Height. Weight (W) = Volume * Density. Total Cost = Volume * Cost Per Cubic Meter.

Weight vs. Volume Relationship

Observe how concrete weight scales with volume for a given density.

Volume (m³) Weight (kg) Cost ($)

What is Concrete Cylinder Weight?

The concrete cylinder weight refers to the total mass of concrete required to fill a cylindrical formwork. This calculation is fundamental in construction and engineering for projects involving cylindrical structures like columns, piers, foundations, or even precast concrete elements. Accurately determining the concrete cylinder weight helps in precise material ordering, efficient cost estimation, and planning for the logistical challenges of handling and transporting the concrete. Understanding the concrete cylinder weight is not just about a number; it's about ensuring structural integrity, budget adherence, and project success.

Who Should Use It: This calculator is invaluable for civil engineers, structural designers, contractors, project managers, builders, quantity surveyors, and even DIY enthusiasts undertaking projects that involve cylindrical concrete structures. Anyone responsible for specifying, ordering, or managing concrete quantities for forms shaped like cylinders will benefit from this tool.

Common Misconceptions: A common misconception is that all concrete weighs the same per cubic meter. In reality, concrete density varies significantly based on the mix design, aggregate type, and reinforcement. Another misconception is that simple measurements are sufficient without accounting for waste or compaction, which can lead to under or over-ordering. This concrete cylinder weight calculator helps mitigate such errors.

Concrete Cylinder Weight Formula and Mathematical Explanation

Calculating the concrete cylinder weight involves two primary steps: first, determining the volume of the cylinder, and second, multiplying that volume by the density of the concrete.

Volume of a Cylinder (V): The formula for the volume of a cylinder is V = π * r² * h, where 'r' is the radius and 'h' is the height. Since the calculator uses diameter (D), the radius is D/2. So, V = π * (D/2)² * h.

Weight of Concrete (W): Once the volume is calculated, the weight is found by multiplying the volume by the concrete's density (ρ): W = V * ρ.

Total Cost: If a cost per cubic meter (C) is known, the total estimated cost (TC) is TC = V * C.

Detailed Variable Explanations:

Variable Meaning Unit Typical Range
D (Diameter) The diameter of the cylindrical form. cm 10 – 300+ cm
h (Height) The height of the cylindrical form. cm 10 – 300+ cm
r (Radius) Half of the diameter (D/2). cm 5 – 150+ cm
π (Pi) Mathematical constant, approximately 3.14159. Unitless ~3.14159
V (Volume) The space occupied by the cylinder. Calculated value
ρ (Density) Mass per unit volume of the concrete mix. kg/m³ 2200 – 2500 kg/m³ (Standard concrete)
W (Weight) The total mass of the concrete. kg Calculated value
C (Cost per m³) The price of concrete per cubic meter. $/m³ $100 – $250+
TC (Total Cost) The estimated total cost for the concrete. $ Calculated value

Practical Examples

Understanding the concrete cylinder weight calculation is best illustrated with practical scenarios. These examples showcase how the calculator helps in real-world construction planning.

Example 1: Residential Concrete Column

A homeowner is building a decorative cylindrical column for their porch. The column has a diameter of 40 cm and a height of 2.5 meters (250 cm). The local concrete supplier quotes $150 per cubic meter for a standard mix with a density of 2350 kg/m³.

  • Inputs: Diameter = 40 cm, Height = 250 cm, Density = 2350 kg/m³, Cost per m³ = $150
  • Calculator Output:
    • Volume: ~0.314 m³
    • Concrete Weight: ~738 kg
    • Total Estimated Cost: ~$47.10
  • Interpretation: The homeowner needs approximately 0.314 cubic meters of concrete, weighing about 738 kg. The estimated cost for the concrete material itself is around $47.10. This low volume suggests a smaller, manageable project where ordering a single batch or even a smaller pre-mix bag might be feasible. Accurate concrete cylinder weight ensures they don't over-order.

Example 2: Commercial Foundation Pier

A construction company is pouring cylindrical foundation piers for a new building. Each pier has a diameter of 1 meter (100 cm) and a height of 3 meters (300 cm). The specified concrete mix has a density of 2450 kg/m³, and the supplier's price is $180 per cubic meter. They need to pour 10 such piers.

  • Inputs (per pier): Diameter = 100 cm, Height = 300 cm, Density = 2450 kg/m³, Cost per m³ = $180
  • Calculator Output (per pier):
    • Volume: ~2.356 m³
    • Concrete Weight: ~5775 kg
    • Total Estimated Cost (per pier): ~$424.08
  • Interpretation: Each foundation pier requires a significant volume of concrete (2.356 m³), weighing nearly 6 tons. The cost per pier is substantial ($424.08). For 10 piers, the total volume needed is 23.56 m³, weighing 57,750 kg (almost 58 metric tons), and costing approximately $4240.80. This scale necessitates bulk delivery, careful scheduling, and robust handling equipment. This detailed concrete cylinder weight calculation prevents costly ordering mistakes on large-scale projects.

How to Use This Concrete Cylinder Weight Calculator

Using the concrete cylinder weight calculator is straightforward and designed for quick, accurate estimations. Follow these simple steps:

  1. Measure Your Cylinder: Carefully measure the intended diameter and height of your concrete cylinder form in centimeters (cm). Ensure your measurements are as precise as possible.
  2. Input Dimensions: Enter the measured diameter and height into the respective fields: "Cylinder Diameter (cm)" and "Cylinder Height (cm)".
  3. Specify Concrete Density: Input the density of the concrete mix you plan to use. A standard concrete density is often around 2400 kg/m³, but specialized mixes may vary. Consult your concrete supplier if unsure. Enter this value in "Concrete Density (kg/m³)".
  4. Estimate Material Cost (Optional but Recommended): Enter the cost of concrete per cubic meter ($/m³) into the corresponding field. This allows the calculator to provide a total estimated material cost.
  5. Click 'Calculate Weight': Once all values are entered, click the "Calculate Weight" button.
  6. Review Results: The calculator will instantly display:
    • Cylinder Volume: The calculated volume in cubic meters (m³).
    • Concrete Weight: The estimated total weight of the concrete needed in kilograms (kg). This is the primary result.
    • Estimated Cost (per m³): How much you entered for cost per cubic meter.
    • Total Estimated Cost: The overall estimated material cost for the concrete.
  7. Use the 'Copy Results' Button: For convenience, click "Copy Results" to copy all calculated values and key inputs to your clipboard, making it easy to paste into reports or documents.
  8. Reset: If you need to start over or adjust values, click the "Reset" button to return to default settings.

Decision-Making Guidance: The calculated volume and weight are crucial for ordering the correct amount of concrete, planning transportation, and ensuring your budget is met. The total cost estimation helps in financial planning and securing quotes. Always consider adding a small percentage (e.g., 5-10%) for waste, spillage, or over-excavation, especially on complex or large projects.

Key Factors That Affect Concrete Cylinder Weight Results

While the core formula for concrete cylinder weight is precise, several real-world factors can influence the actual amount of concrete needed and its final weight. Understanding these factors is vital for accurate project planning.

  • Concrete Mix Design (Density): This is the most direct factor affecting weight. Different aggregates (gravel, sand, lightweight aggregates), cement content, and admixtures alter the concrete's density. Lightweight concrete will weigh less per cubic meter than standard or high-density concrete. The calculator uses your input density, so accuracy here is key.
  • Formwork Imperfections: Cylindrical forms might not be perfectly true. Bulges or deformations can slightly alter the actual volume enclosed. Minor imperfections usually result in negligible weight differences, but significant ones can impact material quantities.
  • Surface Irregularities: The calculation assumes a smooth, uniform cylinder. Rough internal surfaces of the formwork might slightly increase the required concrete volume to achieve the desired final shape.
  • Compaction and Vibration: During pouring, concrete is vibrated to remove air pockets and ensure proper consolidation. This process can slightly reduce the overall volume and increase density, thereby affecting the final weight. The typical density value used accounts for standard compaction.
  • Reinforcement Steel (Rebar): While concrete weight calculations typically focus on the concrete volume itself, large structural elements might contain significant amounts of steel rebar. The rebar displaces some concrete volume and adds its own weight. For precise calculations on heavily reinforced structures, the volume of rebar should ideally be subtracted from the total concrete volume.
  • Wastage and Spillage: It's standard practice to order slightly more concrete than the calculated volume to account for wastage during transportation, pouring, and finishing, as well as spillage from the formwork or equipment. A buffer of 5-10% is common. The calculator provides the theoretical minimum.
  • Temperature Effects: Extreme temperatures can affect concrete's properties during setting, but their impact on the final, cured weight per cubic meter is generally minimal compared to mix design variations.
  • Sub-base or Layer Variations: For foundation piers, the base beneath the cylinder might not be perfectly level, or the soil might compact unevenly, potentially requiring slightly more concrete than calculated for a perfect cylinder.

Frequently Asked Questions (FAQ)

Q1: What is the standard density of concrete for weight calculations?

A standard concrete mix typically has a density ranging from 2200 to 2500 kg/m³. A common average used for general calculations is 2400 kg/m³. However, densities can vary based on aggregate type (e.g., lightweight aggregates will result in lower density) and mix proportions. Always check with your supplier for the specific density of your concrete mix.

Q2: Do I need to account for the weight of steel reinforcement bars (rebar)?

For smaller projects like decorative columns, the weight of rebar is often negligible compared to the concrete. However, for large structural elements like foundation piers or heavily reinforced columns, the steel adds significant weight and displaces concrete volume. For precise structural calculations, you should subtract the volume of the rebar from the total cylinder volume before calculating the concrete weight.

Q3: What is the difference between volume and weight of concrete?

Volume refers to the amount of space a substance occupies (measured in cubic meters, m³), while weight (or more accurately, mass) refers to the amount of matter in that substance (measured in kilograms, kg). The relationship between them is density: Weight = Volume × Density. The calculator provides both.

Q4: My cylinder form has a slight bulge. How does this affect the calculation?

A slight bulge means the actual volume of concrete needed might be slightly more than calculated by the perfect cylinder formula. The calculator uses idealized geometry. For critical structural elements, it's wise to add a small contingency (e.g., 5%) to account for such minor formwork imperfections and ensure you have enough material.

Q5: How much extra concrete should I order for waste?

A common rule of thumb is to add 5% to 10% extra concrete to your calculated volume. This accounts for spillage during pouring, concrete left in the mixer truck chute, and slight variations in excavation or formwork dimensions. For smaller DIY projects, you might need less, but for larger commercial pours, 10% is safer.

Q6: Can this calculator be used for non-cylindrical shapes?

No, this specific calculator is designed exclusively for cylindrical shapes. For other shapes like slabs, beams, or rectangular footings, you would need different calculators that use their respective geometric volume formulas (e.g., length × width × height for a rectangular prism).

Q7: What does the "Cost per m³" input represent?

This input represents the price charged by your concrete supplier for one cubic meter of concrete. It usually includes the raw materials (cement, aggregate, water) and the cost of mixing. It does not typically include delivery fees, pump rental, or labor costs for pouring and finishing.

Q8: How does concrete density affect structural integrity?

Higher density concrete generally implies higher strength (compressive strength). While this calculator focuses on weight, the density chosen for a project is a critical engineering decision based on the required load-bearing capacity and durability of the structure. Always adhere to engineering specifications for density requirements.

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function calculateWeight() { var diameterCm = parseFloat(document.getElementById("diameter").value); var heightCm = parseFloat(document.getElementById("height").value); var densityKgPerM3 = parseFloat(document.getElementById("density").value); var costPerCubicMeter = parseFloat(document.getElementById("costPerCubicMeterResult").dataset.originalValue || document.getElementById("costPerCubicMeterResult").innerText.replace(/[^0-9.]/g, ")); // Assume input or default // Clear previous errors document.getElementById("diameterError").innerText = ""; document.getElementById("heightError").innerText = ""; document.getElementById("densityError").innerText = ""; var isValid = true; if (isNaN(diameterCm) || diameterCm <= 0) { document.getElementById("diameterError").innerText = "Diameter must be a positive number."; isValid = false; } if (isNaN(heightCm) || heightCm <= 0) { document.getElementById("heightError").innerText = "Height must be a positive number."; isValid = false; } if (isNaN(densityKgPerM3) || densityKgPerM3 <= 0) { document.getElementById("densityError").innerText = "Density must be a positive number."; isValid = false; } // Ensure costPerCubicMeter is set for calculations, if not already present if (isNaN(costPerCubicMeter) || costPerCubicMeter < 0) { costPerCubicMeter = 0; // Default to 0 if invalid or not set document.getElementById("costPerCubicMeterResult").innerText = "0.00"; document.getElementById("costPerCubicMeterResult").dataset.originalValue = "0.00"; } else { document.getElementById("costPerCubicMeterResult").innerText = costPerCubicMeter.toFixed(2); document.getElementById("costPerCubicMeterResult").dataset.originalValue = costPerCubicMeter.toFixed(2); } if (!isValid) { resetResults(); return; } // Convert cm to meters for volume calculation var diameterM = diameterCm / 100; var heightM = heightCm / 100; // Calculate Volume (V = π * r² * h) var radiusM = diameterM / 2; var volumeM3 = Math.PI * Math.pow(radiusM, 2) * heightM; // Calculate Weight (W = V * ρ) var weightKg = volumeM3 * densityKgPerM3; // Calculate Total Cost (TC = V * C) var totalCost = volumeM3 * costPerCubicMeter; // Display Results document.getElementById("volumeResult").innerText = volumeM3.toFixed(3); document.getElementById("weightResult").innerText = weightKg.toFixed(2); document.getElementById("totalCostResult").innerText = totalCost.toFixed(2); // Update chart data and table updateChartAndTable(volumeM3, weightKg, totalCost, costPerCubicMeter); } function resetResults() { document.getElementById("volumeResult").innerText = "–"; document.getElementById("weightResult").innerText = "–"; document.getElementById("costPerCubicMeterResult").innerText = "–"; document.getElementById("totalCostResult").innerText = "–"; document.getElementById("chartDataTable").innerHTML = "———"; // Clear canvas var canvas = document.getElementById("weightVolumeChart"); var ctx = canvas.getContext("2d"); ctx.clearRect(0, 0, canvas.width, canvas.height); } function resetCalculator() { document.getElementById("diameter").value = "30"; document.getElementById("height").value = "60"; document.getElementById("density").value = "2400"; document.getElementById("costPerCubicMeterResult").dataset.originalValue = "0.00"; // Reset this too if needed document.getElementById("costPerCubicMeterResult").innerText = "0.00"; document.getElementById("diameterError").innerText = ""; document.getElementById("heightError").innerText = ""; document.getElementById("densityError").innerText = ""; calculateWeight(); } function copyResults() { var volume = document.getElementById("volumeResult").innerText; var weight = document.getElementById("weightResult").innerText; var costPerM3 = document.getElementById("costPerCubicMeterResult").innerText; var totalCost = document.getElementById("totalCostResult").innerText; if (volume === "–" || weight === "–") { alert("No results to copy yet. Please perform a calculation first."); return; } var resultText = "— Concrete Cylinder Weight Calculation —" + "\n\n"; resultText += "Inputs:\n"; resultText += " Diameter: " + document.getElementById("diameter").value + " cm\n"; resultText += " Height: " + document.getElementById("height").value + " cm\n"; resultText += " Concrete Density: " + document.getElementById("density").value + " kg/m³\n"; resultText += " Cost per Cubic Meter: $" + costPerM3 + "\n\n"; resultText += "Results:\n"; resultText += " Cylinder Volume: " + volume + " m³\n"; resultText += " Concrete Weight: " + weight + " kg\n"; resultText += " Total Estimated Cost: $" + totalCost + "\n\n"; resultText += "Formula Used: Volume = π * (Diameter/2)² * Height; Weight = Volume * Density; Total Cost = Volume * Cost per Cubic Meter."; // Use a temporary textarea to copy to clipboard var textArea = document.createElement("textarea"); textArea.value = resultText; textArea.style.position = "fixed"; textArea.style.left = "-9999px"; document.body.appendChild(textArea); textArea.focus(); textArea.select(); try { var successful = document.execCommand('copy'); var msg = successful ? 'Results copied successfully!' : 'Failed to copy results.'; alert(msg); } catch (err) { alert('Oops, unable to copy. Please manually select and copy the text.'); } document.body.removeChild(textArea); } function updateChartAndTable(currentVolume, currentWeight, currentCost, costPerCubicMeter) { var canvas = document.getElementById("weightVolumeChart"); var ctx = canvas.getContext("2d"); canvas.width = canvas.clientWidth; // Ensure canvas scales correctly canvas.height = 300; // Fixed height for chart var chartDataTableBody = document.getElementById("chartDataTable"); chartDataTableBody.innerHTML = ""; // Clear previous table rows var dataPoints = 5; // Number of data points to show on chart var volumes = []; var weights = []; var costs = []; // Generate data points for the chart var maxVolume = currentVolume * 1.5 > 0.5 ? currentVolume * 1.5 : 0.5; // Ensure at least some data range var volumeStep = maxVolume / (dataPoints – 1); for (var i = 0; i < dataPoints; i++) { var vol = (i === dataPoints – 1) ? currentVolume : i * volumeStep; // Ensure currentVolume is plotted if (vol === 0) vol = 0.001; // Avoid division by zero if starting near zero var weight = vol * parseFloat(document.getElementById("density").value); var cost = vol * costPerCubicMeter; volumes.push(vol); weights.push(weight); costs.push(cost); // Populate table var row = chartDataTableBody.insertRow(); row.insertCell(0).innerText = vol.toFixed(3); row.insertCell(1).innerText = weight.toFixed(2); row.insertCell(2).innerText = cost.toFixed(2); } // Chart Configuration var chartAreaWidth = canvas.width – 60; // Subtract padding/margin var chartAreaHeight = canvas.height – 60; var padding = 30; ctx.clearRect(0, 0, canvas.width, canvas.height); // Draw axes ctx.strokeStyle = '#ccc'; ctx.lineWidth = 1; ctx.beginPath(); // Y-axis (Weight) ctx.moveTo(padding, padding); ctx.lineTo(padding, canvas.height – padding); // X-axis (Volume) ctx.lineTo(canvas.width – padding, canvas.height – padding); ctx.stroke(); // Find max values for scaling var maxWeight = Math.max.apply(null, weights); var maxCost = Math.max.apply(null, costs); var overallMax = Math.max(maxWeight, maxCost, currentWeight, currentCost); if (overallMax === 0) overallMax = 1; // Prevent division by zero // Y-axis labels (Weight and Cost) ctx.fillStyle = '#333'; ctx.font = '10px Arial'; ctx.textAlign = 'right'; ctx.textBaseline = 'middle'; var yStep = chartAreaHeight / 4; for (var i = 0; i <= 4; i++) { var yVal = canvas.height – padding – i * yStep; ctx.fillText((overallMax * (4 – i) / 4).toFixed(0), padding – 10, yVal); // Weight scale } // X-axis labels (Volume) ctx.textAlign = 'center'; ctx.textBaseline = 'top'; var xStep = chartAreaWidth / (dataPoints – 1); for (var i = 0; i < dataPoints; i++) { var xVal = padding + i * xStep; ctx.fillText(volumes[i].toFixed(2), xVal, canvas.height – padding + 10); // Volume scale } // Draw Data Series 1: Weight ctx.strokeStyle = '#004a99'; // Blue for weight ctx.lineWidth = 2; ctx.beginPath(); for (var i = 0; i < volumes.length; i++) { var x = padding + (volumes[i] / maxVolume) * chartAreaWidth; var y = canvas.height – padding – (weights[i] / overallMax) * chartAreaHeight; if (i === 0) { ctx.moveTo(x, y); } else { ctx.lineTo(x, y); } } ctx.stroke(); // Add points ctx.fillStyle = '#004a99'; for (var i = 0; i < volumes.length; i++) { var x = padding + (volumes[i] / maxVolume) * chartAreaWidth; var y = canvas.height – padding – (weights[i] / overallMax) * chartAreaHeight; ctx.beginPath(); ctx.arc(x, y, 4, 0, 2 * Math.PI); ctx.fill(); } // Draw Data Series 2: Cost ctx.strokeStyle = '#28a745'; // Green for cost ctx.lineWidth = 2; ctx.beginPath(); for (var i = 0; i < volumes.length; i++) { var x = padding + (volumes[i] / maxVolume) * chartAreaWidth; // Scale cost relative to overall max for comparison on the same y-axis visually var y = canvas.height – padding – (costs[i] / overallMax) * chartAreaHeight; if (i === 0) { ctx.moveTo(x, y); } else { ctx.lineTo(x, y); } } ctx.stroke(); // Add points ctx.fillStyle = '#28a745'; for (var i = 0; i < volumes.length; i++) { var x = padding + (volumes[i] / maxVolume) * chartAreaWidth; var y = canvas.height – padding – (costs[i] / overallMax) * chartAreaHeight; ctx.beginPath(); ctx.arc(x, y, 4, 0, 2 * Math.PI); ctx.fill(); } // Legend ctx.textAlign = 'left'; ctx.font = '12px Arial'; ctx.fillStyle = '#004a99'; ctx.fillText('Weight (kg)', padding + 5, padding + 15); ctx.fillStyle = '#28a745'; ctx.fillText('Cost ($)', padding + 5, padding + 30); } // Initial calculation on load window.onload = function() { // Set the cost input based on the result element's initial value or a default var costInputVal = parseFloat(document.getElementById("costPerCubicMeterResult").innerText); if (isNaN(costInputVal) || costInputVal === 0) { document.getElementById("costPerCubicMeterResult").dataset.originalValue = "150.00"; // Default practical value } else { document.getElementById("costPerCubicMeterResult").dataset.originalValue = costInputVal.toFixed(2); } calculateWeight(); };

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