Gsm to Basis Weight Calculator

GSM to Basis Weight Calculator: Convert Units Effortlessly :root { –primary-color: #004a99; –success-color: #28a745; –background-color: #f8f9fa; –text-color: #333; –border-color: #ddd; –shadow-color: rgba(0, 0, 0, 0.1); –card-background: #fff; –error-color: #dc3545; } body { font-family: 'Segoe UI', Tahoma, Geneva, Verdana, sans-serif; background-color: var(–background-color); color: var(–text-color); line-height: 1.6; margin: 0; padding: 0; display: flex; flex-direction: column; align-items: center; padding-top: 20px; padding-bottom: 40px; } .container { width: 100%; max-width: 960px; background-color: var(–card-background); padding: 30px; border-radius: 8px; box-shadow: 0 4px 15px var(–shadow-color); margin-bottom: 30px; } h1, h2, h3 { color: var(–primary-color); text-align: center; margin-bottom: 15px; } h1 { font-size: 2.5em; margin-bottom: 30px; } h2 { font-size: 1.8em; margin-top: 30px; border-bottom: 2px solid var(–primary-color); padding-bottom: 8px; } h3 { font-size: 1.4em; margin-top: 25px; 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GSM to Basis Weight Calculator

Effortlessly convert paper weight units between grams per square meter (GSM) and various Basis Weights.

GSM to Basis Weight Converter

Enter the paper weight in grams per square meter (e.g., 80, 100, 150).
Bond Cover Index Newsprint Cardstock Select the base paper type for conversion.
Enter the width of the paper sheet in inches (e.g., 25 for 25×38).
Enter the height of the paper sheet in inches (e.g., 38 for 25×38).

Conversion Results

–.–
Basis Weight: –.– | Unit: — | Weight per 500 Reams: –.– lbs
Formula Used: Basis Weight (lbs/ream) = (GSM * Sheet Width (in) * Sheet Height (in) * 500) / 703

GSM vs. Basis Weight Comparison

Comparison of GSM values and their equivalent Basis Weight for standard 25×38 inch Bond paper.

Common Paper Weights and Types

Paper Type Basis Weight (lbs/ream) Grammage (GSM) Common Uses
Typical Basis Weight and GSM for common paper types.

What is GSM to Basis Weight Conversion?

The GSM to Basis Weight calculator is a vital tool in the paper industry, bridging the gap between two primary methods of measuring paper weight. In essence, it allows users to convert a paper's weight from grams per square meter (GSM) into its equivalent basis weight, typically expressed in pounds per ream (e.g., lbs/ream). Understanding this conversion is crucial for anyone involved in paper manufacturing, purchasing, printing, or specification, ensuring accurate communication and precise material selection. Whether you're dealing with everyday printing paper or specialized cardstock, knowing how to navigate these units simplifies procurement and production processes. This tool is indispensable for paper merchants, printers, designers, and even consumers trying to understand product specifications.

Who Should Use a GSM to Basis Weight Calculator?

A wide range of professionals and businesses benefit from using a GSM to Basis Weight calculator:

  • Printers: To determine the correct paper stock for specific printing jobs, understand printer capabilities, and manage inventory based on common industry standards.
  • Paper Merchants & Distributors: To accurately label and sell paper products, compare different paper grades, and fulfill customer orders precisely.
  • Paper Manufacturers: For quality control, product development, and ensuring consistency across production batches.
  • Graphic Designers & Art Directors: To specify paper for projects, ensuring the final printed piece has the desired weight, feel, and performance characteristics.
  • Purchasing Agents: To compare quotes and specifications from different suppliers, ensuring they are getting the right paper for the best price.
  • Stationery Manufacturers: To create invitations, business cards, and other paper goods with specific weight requirements.
  • Anyone Involved in Paper Specification: If you need to understand or communicate paper weight accurately, this calculator is your go-to resource.

Common Misconceptions About Paper Weight Units

Several misunderstandings can arise when discussing paper weight:

  • Confusion between GSM and Basis Weight: People often think they are interchangeable without understanding the underlying calculation, which depends on the base sheet size.
  • Ignoring Base Sheet Size: A common mistake is assuming a "basis weight" value applies universally. Basis weight is specific to a standard sheet size (e.g., 25×38 inches for Bond and Cover). A 60 lb Bond paper is not the same as 60 lb Cover paper, even though both might be expressed in pounds per ream. The calculator helps clarify this by using your specified sheet dimensions.
  • Assuming GSM is a Direct Measure of Thickness: While heavier GSM generally means thicker paper, GSM is a measure of weight per area, not density or thickness directly. Two papers with the same GSM can have slightly different thicknesses depending on their fiber composition and manufacturing process.
  • Confusing "Ream" Quantity: A ream conventionally means 500 sheets, but historically, it could vary. Modern industry standards mostly adhere to 500 sheets for basis weight calculations.

GSM to Basis Weight Formula and Mathematical Explanation

The conversion between GSM and Basis Weight relies on understanding the relationship between area, weight, and a standard reference size. Basis Weight is defined as the weight of a ream (typically 500 sheets) of paper of a specific standard size. GSM is a direct measure of mass per unit area.

The Core Calculation

To convert GSM to Basis Weight (in pounds per ream for a specific sheet size), we follow these steps:

  1. Calculate the area of one sheet in square meters: Area (m²) = (Sheet Width (in) * Sheet Height (in)) / 603.185 (conversion factor from square inches to square meters, approx. 39.37 * 39.37).
  2. Calculate the weight of one sheet in grams: Weight (g) = GSM * Area (m²).
  3. Calculate the weight of 500 sheets (one ream) in grams: Ream Weight (g) = Weight (g) * 500.
  4. Convert the ream weight from grams to pounds: Ream Weight (lbs) = Ream Weight (g) / 453.592 (grams per pound).

Combining these, we get the formula used in the calculator:

Basis Weight (lbs/ream) = (GSM * Sheet Width (in) * Sheet Height (in) * 500) / 703

The constant 703 is derived from the conversion factors:

703 ≈ (453.592 g/lb * 0.092903 m²/ft²) * (144 in²/ft²) * (500 sheets/ream) / (Sheet Area in m²)

More directly, it accounts for converting square inches to square meters and grams to pounds for a ream of 500 sheets of a specific base size.

Variable Explanations

Here's a breakdown of the variables involved:

Variable Meaning Unit Typical Range
GSM Grammage – the mass of paper in grams per one square meter of area. g/m² 20 – 400+
Sheet Width The width of a single sheet of paper. inches (in) Varies (e.g., 17, 25, 28)
Sheet Height The height (or length) of a single sheet of paper. inches (in) Varies (e.g., 22, 38, 40)
Basis Weight The weight of a standard ream (500 sheets) of paper of a specific size. lbs/ream 10 – 150+
Paper Type Standard classification for paper based on its intended use (e.g., Bond, Cover). Determines the standard sheet size used historically for defining basis weight. N/A Bond, Cover, Index, etc.

Practical Examples (Real-World Use Cases)

Example 1: Converting Standard Printer Paper

Let's say you have a ream of paper specified as 80 GSM. You know this paper is typically cut to a 25 x 38 inch sheet size for printing purposes. You want to know its basis weight in pounds per ream.

  • Inputs:
    • GSM: 80 g/m²
    • Paper Type: Bond (implies standard 25×38 base size for comparison)
    • Sheet Width: 25 inches
    • Sheet Height: 38 inches
  • Calculation:
    • Basis Weight = (80 * 25 * 38 * 500) / 703
    • Basis Weight = 38,000,000 / 703
    • Basis Weight ≈ 54.05 lbs/ream
  • Result Interpretation: The 80 GSM paper is equivalent to approximately 54 lb Bond paper. This is a common weight for everyday office printing and copying.

Example 2: Determining Basis Weight for Cardstock

You are looking at a heavy cardstock with a grammage of 300 GSM. The typical sheet size for this type of cardstock is 28 x 40 inches.

  • Inputs:
    • GSM: 300 g/m²
    • Paper Type: Cover (implies standard 20×26 base size, but we'll use actual sheet dimensions)
    • Sheet Width: 28 inches
    • Sheet Height: 40 inches
  • Calculation:
    • Basis Weight = (300 * 28 * 40 * 500) / 703
    • Basis Weight = 168,000,000 / 703
    • Basis Weight ≈ 238.98 lbs/ream
  • Result Interpretation: The 300 GSM cardstock is equivalent to approximately 239 lb Cover stock. This indicates a very thick and stiff paper, suitable for high-quality business cards, posters, or packaging.

How to Use This GSM to Basis Weight Calculator

Our GSM to Basis Weight calculator is designed for simplicity and accuracy. Follow these steps:

  1. Enter Grammage (GSM): Input the paper's weight in grams per square meter into the 'Grammage (GSM)' field.
  2. Select Paper Type: Choose the general paper category (Bond, Cover, etc.). This helps contextualize the results and suggests standard sheet dimensions, though you can override these.
  3. Input Sheet Dimensions: Enter the specific width and height (in inches) of the paper sheet you are working with. If you selected 'Bond', the default 25×38 inches is commonly used. If you selected 'Cover', the default 20×26 inches is typical. Adjust these values if your paper has different dimensions.
  4. Click 'Convert': Press the 'Convert' button to see the results.

Reading the Results:

  • Main Result (Basis Weight): This is the primary output, showing the calculated basis weight in pounds per ream (lbs/ream) for your specified sheet size.
  • Basis Weight Unit: Confirms the unit (lbs/ream).
  • Weight per 500 Reams: Indicates the total weight if you were to stack 500 reams of this paper.
  • Formula Explanation: Provides a clear understanding of how the calculation was performed.

Decision-Making Guidance:

Use the results to make informed decisions:

  • Procurement: Compare prices from different suppliers by ensuring you're comparing equivalent basis weights and GSMs.
  • Printing Requirements: Ensure your chosen paper weight is compatible with your printing equipment and meets the desired aesthetic and functional requirements of your project. For instance, a thick cover stock (high basis weight) is needed for durable covers, while a lighter bond paper is suitable for internal documents.
  • Inventory Management: Standardize your understanding of paper stock, regardless of how it's specified (GSM or Basis Weight).

Don't forget to use the 'Reset' button to clear fields and start over, and the 'Copy Results' button to easily transfer the key figures elsewhere.

Key Factors That Affect GSM to Basis Weight Results

While the conversion formula itself is straightforward, several underlying factors influence the GSM and Basis Weight measurements and their perception:

  1. Sheet Size Definition: This is the most direct factor. Basis weight is inherently tied to a standard sheet size (e.g., 25×38 for Bond, 20×26 for Cover). Using the correct sheet dimensions for your paper type in the calculator is critical for accurate conversion. A 70 lb Cover stock is based on a 20×26 inch sheet, while 70 lb Bond is based on a 25×38 inch sheet – they represent different amounts of paper.
  2. Paper Density and Thickness (Caliper): While GSM measures weight per area, paper thickness (caliper) and density can vary. Two papers with the same GSM might have slightly different thicknesses due to fiber composition, pressing, and finishing. This doesn't change the GSM to Basis Weight calculation itself, but it affects the perceived 'bulk' or 'thickness' of the final product.
  3. Moisture Content: Paper is hygroscopic, meaning it absorbs moisture from the air. Variations in moisture content can slightly alter the weight of the paper, and thus its GSM and Basis Weight. Standard testing conditions aim to control this, but environmental factors can play a role.
  4. Fiber Composition: Different types of fibers (wood pulp, cotton, synthetics) and their processing can affect the final density and characteristics of the paper, indirectly influencing weight measurements under non-standard conditions. However, the conversion formula remains consistent based on measured GSM.
  5. Manufacturing Consistency: Paper machines are designed for consistency, but minor variations in the papermaking process can lead to slight fluctuations in GSM across a roll or sheet. Quality control measures aim to keep these within acceptable tolerances.
  6. Units of Measurement Precision: Accuracy in measuring the input GSM, sheet dimensions, and applying the correct conversion factors ensures the precision of the output Basis Weight. Using more decimal places in intermediate calculations can enhance accuracy.

Frequently Asked Questions (FAQ)

Q1: What is the standard sheet size for Bond paper? A1: The traditional standard sheet size for Bond paper used in defining its basis weight is 25 inches by 38 inches. Q2: What is the standard sheet size for Cover paper? A2: The standard sheet size for Cover paper is typically 20 inches by 26 inches. Q3: Can I convert GSM to Basis Weight without knowing the sheet size? A3: No, not accurately. Basis weight is defined relative to a specific standard sheet size. You must know the sheet dimensions (width and height) to perform a correct conversion from GSM. Our calculator requires you to input these dimensions. Q4: Is Basis Weight the same as paper thickness? A4: No. Basis weight (lbs/ream or GSM) measures the weight of paper per unit area. Paper thickness, often measured in points or mils (thousandths of an inch), is a measure of caliper. While heavier papers (higher basis weight) are often thicker, they are not the same measurement. Q5: Does the 'Paper Type' selection affect the calculation? A5: The 'Paper Type' selection primarily influences the default sheet dimensions suggested. The core calculation uses the GSM and the sheet dimensions you enter. However, understanding the correct paper type is crucial for selecting the appropriate standard sheet size (like 25×38 for Bond or 20×26 for Cover) if you don't know your exact sheet dimensions. Q6: What does 703 represent in the formula? A6: The number 703 is a conversion constant derived from the units involved (grams, pounds, inches, meters, reams) and the standard basis weight definition. It allows us to directly convert GSM and sheet dimensions into pounds per ream for a 500-sheet ream. Q7: Can this calculator handle metric units for sheet size? A7: Currently, this calculator is configured to accept sheet dimensions in inches, as this is standard for basis weight definitions in many regions. You would need to convert metric dimensions to inches before entering them. Q8: How does GSM relate to paper quality? A8: GSM is a measure of weight, not directly quality. Higher GSM generally indicates a heavier, often thicker and stiffer paper, which can be perceived as higher quality for certain applications like cardstock or premium brochures. However, quality also depends on fiber type, brightness, smoothness, and other factors.
function getInputValue(id) { var input = document.getElementById(id); return input ? parseFloat(input.value) : NaN; } function setHelperText(id, text) { var helper = document.getElementById(id); if (helper) { helper.textContent = text; } } function displayError(inputId, message) { var errorDivId = inputId + "Error"; var errorDiv = document.getElementById(errorDivId); if (errorDiv) { errorDiv.textContent = message; errorDiv.style.display = message ? 'block' : 'none'; } var input = document.getElementById(inputId); if (input) { input.style.borderColor = message ? 'var(–error-color)' : 'var(–border-color)'; } } function clearErrors() { displayError('gsmValue', "); displayError('sheetSizeWidth', "); displayError('sheetSizeHeight', "); } function calculateGsmToBasisWeight() { clearErrors(); var gsm = getInputValue('gsmValue'); var width = getInputValue('sheetSizeWidth'); var height = getInputValue('sheetSizeHeight'); var paperType = document.getElementById('paperType').value; var errors = false; if (isNaN(gsm) || gsm < 0) { displayError('gsmValue', 'Please enter a valid non-negative number for GSM.'); errors = true; } if (isNaN(width) || width <= 0) { displayError('sheetSizeWidth', 'Please enter a valid positive number for sheet width.'); errors = true; } if (isNaN(height) || height <= 0) { displayError('sheetSizeHeight', 'Please enter a valid positive number for sheet height.'); errors = true; } if (errors) { document.getElementById('resultsContainer').style.display = 'none'; return; } // Basis Weight (lbs/ream) = (GSM * Sheet Width (in) * Sheet Height (in) * 500) / 703 var basisWeight = (gsm * width * height * 500) / 703; var reamsWeight = basisWeight; // Already per ream of 500 sheets // Convert basisWeight to a more readable format, considering different paper types var displayBasisWeight = basisWeight.toFixed(2); var displayReamsWeight = reamsWeight.toFixed(2); document.getElementById('mainResult').textContent = displayBasisWeight; document.getElementById('basisWeightResult').textContent = 'Basis Weight: ' + displayBasisWeight + ' lbs/ream'; document.getElementById('basisWeightUnit').textContent = 'Unit: lbs/ream'; document.getElementById('reamsWeight').textContent = 'Weight per 500 Sheets: ' + displayReamsWeight + ' lbs'; document.getElementById('resultsContainer').style.display = 'block'; // Update Chart updateChart(gsm, basisWeight, paperType, width, height); // Update Table updateTable(gsm, width, height); } function resetCalculator() { document.getElementById('gsmValue').value = 100; document.getElementById('paperType').value = 'bond'; document.getElementById('sheetSizeWidth').value = 25; document.getElementById('sheetSizeHeight').value = 38; clearErrors(); document.getElementById('resultsContainer').style.display = 'none'; // Reset chart and table to defaults or clear them updateChart(100, (100 * 25 * 38 * 500) / 703, 'bond', 25, 38); updateTable(100, 25, 38); } function copyResults() { var mainResult = document.getElementById('mainResult').textContent; var basisWeightResult = document.getElementById('basisWeightResult').textContent; var reamsWeightResult = document.getElementById('reamsWeight').textContent; var formula = "Formula Used: Basis Weight (lbs/ream) = (GSM * Sheet Width (in) * Sheet Height (in) * 500) / 703"; var copyText = "GSM to Basis Weight Conversion Results:\n\n"; copyText += "Primary Result: " + mainResult + "\n"; copyText += basisWeightResult + "\n"; copyText += reamsWeightResult + "\n\n"; copyText += formula + "\n\n"; copyText += "Assumptions:\n"; copyText += " – GSM Value: " + document.getElementById('gsmValue').value + "\n"; copyText += " – Paper Type: " + document.getElementById('paperType').options[document.getElementById('paperType').selectedIndex].text + "\n"; copyText += " – Sheet Width: " + document.getElementById('sheetSizeWidth').value + " inches\n"; copyText += " – Sheet Height: " + document.getElementById('sheetSizeHeight').value + " inches\n"; // Use a temporary textarea to copy text var textArea = document.createElement("textarea"); textArea.value = copyText; 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!' : 'Failed to copy!'; alert(msg); // Simple feedback } catch (err) { alert('Unable to copy, please copy manually.'); } document.body.removeChild(textArea); } // — Charting Logic — var myChart; var chartData = { labels: [], // GSM values datasets: [{ label: 'Basis Weight (lbs/ream)', data: [], // Corresponding Basis Weight borderColor: 'var(–primary-color)', backgroundColor: 'rgba(0, 74, 153, 0.1)', fill: true, yAxisID: 'y-axis-basis', tension: 0.1 }, { label: 'GSM', data: [], // Corresponding GSM values (for dual axis comparison) borderColor: 'var(–success-color)', backgroundColor: 'rgba(40, 167, 69, 0.1)', fill: true, yAxisID: 'y-axis-gsm', tension: 0.1 }] }; function initializeChart() { var ctx = document.getElementById('gsmBasisWeightChart').getContext('2d'); myChart = new Chart(ctx, { type: 'line', data: chartData, options: { responsive: true, maintainAspectRatio: false, scales: { x: { title: { display: true, text: 'Grammage (GSM)' } }, 'y-axis-basis': { type: 'linear', position: 'left', title: { display: true, text: 'Basis Weight (lbs/ream)' }, grid: { drawOnChartArea: true, } }, 'y-axis-gsm': { type: 'linear', position: 'right', title: { display: true, text: 'GSM' }, grid: { drawOnChartArea: false, } } }, plugins: { legend: { position: 'top', }, title: { display: true, text: 'GSM vs. Basis Weight Comparison (Standard 25×38 Bond)' } } } }); } function updateChart(currentGsm, currentBasisWeight, paperType, width, height) { if (!myChart) { initializeChart(); } var baseWidth = width || 25; // Default to 25 for chart if not provided var baseHeight = height || 38; // Default to 38 for chart if not provided var label = paperType === 'cover' ? 'Cover (20×26)' : 'Bond (25×38)'; // Simplified for demo if (paperType === 'cover') { baseWidth = 20; baseHeight = 26; } else { baseWidth = 25; baseHeight = 38; } var gsmRange = [40, 60, 80, 100, 120, 150, 200, 250, 300]; var basisWeightData = []; var gsmData = []; gsmRange.forEach(function(gsmVal) { var calculatedBW = (gsmVal * baseWidth * baseHeight * 500) / 703; basisWeightData.push(calculatedBW.toFixed(2)); gsmData.push(gsmVal); }); myChart.data.labels = gsmRange; myChart.data.datasets[0].data = basisWeightData; myChart.data.datasets[1].data = gsmData; // Use GSM values for the second axis var chartTitle = 'GSM vs. Basis Weight Comparison'; if (label) { chartTitle += ' for ' + label + ' paper'; } myChart.options.plugins.title.text = chartTitle; myChart.options.scales['y-axis-basis'].title.text = 'Basis Weight (' + (paperType === 'cover' ? 'lbs/ream (20×26)' : 'lbs/ream (25×38)') + ')'; myChart.options.scales['y-axis-gsm'].title.text = 'GSM'; myChart.update(); } // — Table Population — var paperData = [ { type: "Newsprint", basisWeight: "25-30", gsm: "45-55", uses: "Newspapers, flyers" }, { type: "Bond", basisWeight: "16-24", gsm: "60-90", uses: "Copy paper, letterheads, stationery" }, { type: "Book", basisWeight: "50-80", gsm: "75-120", uses: "Magazines, novels, inserts" }, { type: "Index", basisWeight: "60-110", gsm: "90-160", uses: "Cards, index tabs, light covers" }, { type: "Cover", basisWeight: "65-130", gsm: "100-200", uses: "Brochure covers, postcards, business cards" }, { type: "Cardstock", basisWeight: "100+", gsm: "150+", uses: "High-quality cards, invitations, packaging" } ]; function updateTable(currentGsm, currentWidth, currentHeight) { var tableBody = document.querySelector('#paperWeightTable tbody'); tableBody.innerHTML = ''; // Clear previous content var defaultWidth = 25; var defaultHeight = 38; var baseType = 'bond'; // Default for the table context // Adjust default for Cover type if (document.getElementById('paperType').value === 'cover') { defaultWidth = 20; defaultHeight = 26; baseType = 'cover'; } paperData.forEach(function(data) { var row = tableBody.insertRow(); row.innerHTML = '' + data.type + '' + '' + data.basisWeight + ' lbs/ream (base ' + (data.type.toLowerCase() === 'cover' ? '20×26′ : '25×38′) + ')' + '' + data.gsm + ' gsm' + '' + data.uses + ''; }); // Optionally, add the currently calculated value as a special row or highlight var calculatedBW = (currentGsm * currentWidth * currentHeight * 500) / 703; var calculatedRow = tableBody.insertRow(); calculatedRow.style.backgroundColor = 'var(–primary-color)'; calculatedRow.style.color = 'white'; calculatedRow.innerHTML = 'Your Calculation' + '' + calculatedBW.toFixed(2) + ' lbs/ream (base ' + currentWidth + 'x' + currentHeight + ')' + '' + currentGsm.toFixed(2) + ' gsm' + '(Based on your inputs)'; } // Initial population on load document.addEventListener('DOMContentLoaded', function() { updateChart(); // Initialize chart with default values updateTable(); // Populate table with default data calculateGsmToBasisWeight(); // Calculate initial result based on defaults });

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