Basis Weight Calculator

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Basis Weight Calculator

Accurate Calculations for Paper & Pulp Industry Standards

Enter the width of the paper sheet in inches.
Enter the length of the paper sheet in inches.
Enter the basis weight value (e.g., lbs/ream).
lbs/ream (e.g., 80 lb) g/m² (grams per square meter) Select the unit for your basis weight.
Enter how many reams (500 sheets) make up 1000 sheets. Typically 2.

Calculation Results

Calculated Basis Weight (g/m²)
Sheet Area: sq. in.
Weight per Sheet: lbs
Total Sheet Weight (1000 Sheets): lbs
Formula Used: Basis Weight (g/m²) = (Weight per 1000 Sheets in lbs * 453.592) / (Area of 1000 Sheets in m²)
Basis Weight vs. Sheet Dimensions
Parameter Value Unit
Sheet Width inches
Sheet Length inches
Input Basis Weight Value
Reams per C (1000 Sheets) reams/1000 sheets
Calculated Sheet Area sq. in.
Calculated Weight per Sheet lbs
Calculated Weight per 1000 Sheets lbs
Calculated Basis Weight (GSM) g/m²

What is Basis Weight?

Basis weight is a fundamental measurement in the paper and pulp industry, defining the weight of a specific quantity of paper. It essentially quantifies how much a standard sheet of paper weighs. This metric is crucial for understanding paper properties, quality control, and cost estimations. Unlike grammage (g/m²), which is a direct measure of mass per area, basis weight is historically tied to specific paper types and their manufacturing standards, often expressed as the weight of a certain number of sheets of a defined size.

Who Should Use It: Anyone involved in the paper manufacturing, printing, converting, and distribution industries will find basis weight calculations essential. This includes paper mill operators, quality control technicians, purchasing managers, printers, designers specifying paper for projects, and even consumers who want to understand paper specifications. It's a key differentiator between various paper grades, from tissue paper to heavy cardstock.

Common Misconceptions:

  • Confusing Basis Weight with Thickness: While heavier basis weight often correlates with thicker paper, it's not a direct measure of caliper (thickness). Two papers with the same basis weight can have different thicknesses due to factors like bulk and compressibility.
  • Assuming All Basis Weight is in lbs/ream: Basis weight can be expressed in various units (e.g., pounds per specific ream size, grams per square meter – GSM). Understanding the context is key.
  • Ignoring Standard Sheet Size: The definition of basis weight intrinsically links the weight to a standard sheet size for a particular paper grade (e.g., 25″x38″ for many fine papers).

Basis Weight Formula and Mathematical Explanation

The calculation of basis weight, particularly converting it to the internationally recognized grammage (grams per square meter – g/m²), involves understanding the relationship between the weight of a known quantity of paper sheets and their total area.

Core Calculation Steps:

  1. Determine the Area of a Single Sheet: Calculate the area of one sheet of paper using its given width and length.
    Area (sq. in.) = Width (in.) × Length (in.)
  2. Calculate the Total Weight for a Standard Quantity: The most common "standard quantity" in basis weight discussions relates to 1000 sheets. If the input is in lbs/ream (where a ream is typically 500 sheets), you'll need to double it to get the weight of 1000 sheets.
    Weight per 1000 Sheets (lbs) = Basis Weight Value (lbs/ream) × Reams per C (1000 Sheets) (Note: 'Reams per C' is often 2, meaning 2×500 sheets = 1000 sheets)
  3. Convert Total Weight to Grams: Since 1 pound is approximately 453.592 grams.
    Total Weight (grams) = Weight per 1000 Sheets (lbs) × 453.592
  4. Convert Total Area to Square Meters: Convert the total area of 1000 sheets from square inches to square meters.
    Area of 1000 Sheets (sq. in.) = Sheet Area (sq. in.) × 1000
    Area of 1000 Sheets (m²) = Area of 1000 Sheets (sq. in.) / 1550.0031 (sq. in./m²)
  5. Calculate Basis Weight (Grammage): Divide the total weight in grams by the total area in square meters.
    Basis Weight (g/m²) = Total Weight (grams) / Area of 1000 Sheets (m²)

Variable Explanations Table:

Variable Meaning Unit Typical Range/Notes
Sheet Width The width dimension of a single paper sheet. inches (in.) Varies widely (e.g., 8.5, 11, 25, 35)
Sheet Length The length dimension of a single paper sheet. inches (in.) Varies widely (e.g., 11, 14, 38)
Basis Weight Value The numerical value representing the paper's weight. lbs/ream or g/m² (GSM) e.g., 20 lb, 80 lb, 100 gsm, 200 gsm
Basis Weight Unit The unit accompanying the Basis Weight Value. Unit Type lbs/ream, gsm
Reams per C (1000 Sheets) The number of reams (500 sheets) that constitute 1000 sheets of paper. reams/1000 sheets Typically 2 for standard paper grades.
Sheet Area The surface area of one paper sheet. square inches (sq. in.) Calculated
Weight per 1000 Sheets The total weight of 1000 sheets of the paper. pounds (lbs) Calculated
Total Weight (grams) The total weight of 1000 sheets converted to grams. grams (g) Calculated
Area of 1000 Sheets (m²) The total surface area of 1000 sheets converted to square meters. square meters (m²) Calculated
Basis Weight (g/m²) The final calculated grammage of the paper. grams per square meter (g/m²) Direct measure of paper density.

Practical Examples (Real-World Use Cases)

Understanding basis weight is vital for various applications in the paper industry. Here are a couple of practical examples demonstrating its use:

Example 1: Determining GSM for Printing Paper

A print shop receives a large order for brochures. The client specifies using a paper that weighs 24 lbs per standard ream (25″x38″ size). The print shop needs to know the equivalent grammage (GSM) to compare it with other paper stocks and ensure it meets the desired quality and printability.

  • Inputs:
    • Sheet Width: 25 inches
    • Sheet Length: 38 inches
    • Basis Weight Value: 24
    • Basis Weight Unit: lbs/ream
    • Reams per C (1000 Sheets): 2
  • Calculation:
    • Sheet Area = 25 in * 38 in = 950 sq. in.
    • Weight per 1000 Sheets = 24 lbs/ream * 2 reams/1000 sheets = 48 lbs
    • Total Weight (grams) = 48 lbs * 453.592 g/lb ≈ 21772.4 g
    • Area of 1000 Sheets (sq. in.) = 950 sq. in./sheet * 1000 sheets = 950,000 sq. in.
    • Area of 1000 Sheets (m²) = 950,000 sq. in. / 1550.0031 sq. in./m² ≈ 612.9 m²
    • Basis Weight (g/m²) = 21772.4 g / 612.9 m² ≈ 35.5 g/m²
  • Interpretation: The 24 lb paper (using the 25″x38″ standard) is equivalent to approximately 35.5 g/m². This is considered a lightweight paper, suitable for things like flyers or inserts, but perhaps not substantial enough for a high-quality brochure cover. The print shop can now compare this value directly with other papers specified in GSM. This is an important factor when considering paper density.

Example 2: Calculating Weight for a Custom Order

A packaging company is designing a new box. They are using a thick cardstock with a known grammage of 200 gsm. They need to know the weight of 1000 sheets of this cardstock, given their specific sheet dimensions, to estimate shipping costs and material usage.

  • Inputs:
    • Sheet Width: 30 inches
    • Sheet Length: 40 inches
    • Basis Weight Value: 200
    • Basis Weight Unit: gsm
    • Reams per C (1000 Sheets): 2 (assuming this ream structure for calculation clarity)
  • Calculation:
    • Sheet Area = 30 in * 40 in = 1200 sq. in.
    • Area of 1000 Sheets (sq. in.) = 1200 sq. in./sheet * 1000 sheets = 1,200,000 sq. in.
    • Area of 1000 Sheets (m²) = 1,200,000 sq. in. / 1550.0031 sq. in./m² ≈ 774.2 m²
    • (We use the provided GSM to find the weight)
    • Total Weight (grams) = Basis Weight (g/m²) * Area of 1000 Sheets (m²)
    • Total Weight (grams) = 200 g/m² * 774.2 m² ≈ 154,840 g
    • Total Weight (lbs) = 154,840 g / 453.592 g/lb ≈ 341.3 lbs
  • Interpretation: Each 1000 sheets of this 30″x40″ cardstock at 200 gsm weighs approximately 341.3 lbs. This information is critical for logistics, material handling, and ensuring the final packaged product does not exceed weight limits for shipping or structural integrity. This is directly related to understanding the material yield.

How to Use This Basis Weight Calculator

Our Basis Weight Calculator is designed for simplicity and accuracy, providing essential insights for professionals in the paper industry. Follow these steps to get your calculations:

Step-by-Step Guide:

  1. Input Sheet Dimensions: Enter the exact width and length of your paper sheet in inches into the "Sheet Width" and "Sheet Length" fields.
  2. Enter Basis Weight Details: Input the numerical value of the paper's basis weight into the "Basis Weight Value" field. Crucially, select the correct unit (either "lbs/ream" or "g/m²") from the "Basis Weight Unit" dropdown.
  3. Specify Ream Structure: Enter the number of reams (of 500 sheets) that make up 1000 sheets in the "Reams per C (1000 Sheets)" field. For most standard paper, this value is '2'.
  4. Calculate: Click the "Calculate Basis Weight" button.

How to Read Results:

  • Primary Result (Calculated Basis Weight – GSM): This is prominently displayed in a large, highlighted box. It shows the equivalent grammage in grams per square meter (g/m²), a universal standard.
  • Intermediate Values: Below the primary result, you'll find key intermediate calculations:
    • Sheet Area: The area of a single sheet in square inches.
    • Weight per Sheet: The calculated weight of a single sheet in pounds.
    • Total Sheet Weight (1000 Sheets): The total weight of 1000 sheets in pounds.
  • Formula Explanation: A brief description of the mathematical formula used for clarity.
  • Table: A detailed table summarizes all your inputs and the calculated outputs for easy reference and verification.
  • Chart: Visualizes the relationship between the sheet dimensions and the calculated weight.

Decision-Making Guidance:

Use the calculated GSM value to:

  • Compare different paper stocks objectively.
  • Ensure your paper choice meets project specifications (e.g., for print quality, durability, or postal regulations).
  • Communicate paper requirements effectively with suppliers and clients.
  • Estimate material costs and shipping weights more accurately.
The "Copy Results" button allows you to easily paste the key figures and assumptions into reports or documents. The "Reset" button clears all fields, allowing you to start fresh.

Key Factors That Affect Basis Weight Calculations

While the calculation itself is straightforward, several factors influence the interpretation and accuracy of basis weight measurements and their real-world implications:

  1. Paper Type and Fiber Composition: Different types of paper (e.g., wood pulp, cotton rag, recycled fibers) have varying densities. The ratio of virgin pulp to recycled content can affect the final basis weight even for papers of similar thickness. Understanding the fiber content is key.
  2. Manufacturing Process (Calendering & Pressing): The intensity of pressing and calendering (smoothing) during paper production significantly impacts its density and thickness. Highly pressed paper might have a lower caliper but a similar or higher basis weight compared to a bulkier sheet.
  3. Moisture Content: Paper is hygroscopic, meaning it absorbs moisture from the environment. Fluctuations in humidity can slightly alter the weight of the paper. Standard conditions (e.g., 50% relative humidity, 73°F) are often used for precise measurements. This impacts overall paper moisture content.
  4. Coating and Finishing: Adding coatings (like clay or polymers for gloss or printability) or other finishes increases the paper's weight. A coated paper will have a higher basis weight than an uncoated paper of the same base stock and thickness. This is directly tied to paper coating methods.
  5. Sheet Size Tolerance: Minor variations in the cutting of sheets can lead to slight differences in the measured area, impacting the calculated basis weight per unit area. Manufacturers maintain tight tolerances, but absolute precision can vary.
  6. Accuracy of Input Data: The most critical factor is the accuracy of the initial measurements: sheet dimensions and the stated basis weight value and unit. Errors in these inputs will directly lead to incorrect calculated results. Always double-check your source data.
  7. Ream Definition: While 'ream' typically means 500 sheets, and 'C' means 1000, there can be historical or regional variations in what constitutes a 'ream' for specific paper types. Ensure consistency in this definition.

Frequently Asked Questions (FAQ)

What is the difference between basis weight and grammage (GSM)?
Basis weight is a traditional term, often tied to specific historical sheet sizes and units (like lbs/ream). Grammage (GSM – grams per square meter) is a more universal and direct measure of a paper's mass per unit area. Our calculator primarily converts various basis weight inputs into the standardized GSM value for easier comparison and understanding across different paper types and regions.
Why is 'Reams per C' usually 2?
The term 'C' in paper trade historically refers to 1000 sheets. A standard 'ream' is defined as 500 sheets. Therefore, to get 1000 sheets, you typically need 2 reams (500 sheets/ream * 2 reams = 1000 sheets). This is why 'Reams per C' is commonly 2 when dealing with basis weight standards like '20 lb bond' or '80 lb cover', which are based on 500-sheet reams.
Can this calculator handle all types of paper?
Yes, this calculator can convert basis weight values for most standard paper and paperboard products, provided you input the correct sheet dimensions and basis weight specifications (including the unit). It's designed for common industrial and commercial paper grades.
What if my paper's basis weight is already in GSM?
Simply select "g/m²" from the "Basis Weight Unit" dropdown and enter the GSM value. The calculator will then perform the reverse calculation to show the equivalent weight in lbs/ream (based on standard sheet sizes) and confirm the GSM value.
How does basis weight relate to paper thickness (caliper)?
Basis weight measures mass per area, while thickness (caliper) measures physical dimension. While heavier papers (higher basis weight) are often thicker, the relationship isn't linear. Paper density, bulk, and how much it's pressed during manufacturing affect both properties independently. You cannot determine thickness solely from basis weight, or vice versa. Consider checking paper density for more insights.
What are standard sheet sizes for basis weight calculations?
Different paper grades have historically used different standard sheet sizes for their basis weight definitions. For example, "Bond" papers often use 17″x22″, "Book" papers might use 25″x38″, and "Cover" papers also commonly use 25″x38″. Our calculator uses the *provided* sheet dimensions for its calculations, making it versatile. However, when referencing industry standards (like "80 lb cover"), be aware of the associated standard sheet size for that designation.
Can I use this for custom paper sizes?
Absolutely. The calculator is designed to work with any custom sheet dimensions you input, accurately calculating the basis weight (GSM) based on the specific size and provided basis weight value. This is useful for specialty printing or packaging applications.
What is the typical range for basis weight in g/m²?
The range is vast, depending on the paper type. Tissues and lightweight papers might be as low as 10-30 g/m². Standard printing paper (like copy paper) is often around 70-90 g/m². Heavier cardstocks and packaging materials can range from 150 g/m² up to 500 g/m² or even higher for specialty boards.

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var canvas = document.getElementById('basisWeightChart'); var ctx = canvas.getContext('2d'); var basisWeightChart = null; // Initialize chart variable function validateInput(value, id, errorMessageId, fieldName) { var errorElement = document.getElementById(errorMessageId); errorElement.style.display = 'none'; if (value === ") { errorElement.innerText = fieldName + ' cannot be empty.'; errorElement.style.display = 'block'; return false; } var numberValue = parseFloat(value); if (isNaN(numberValue)) { errorElement.innerText = fieldName + ' must be a valid number.'; errorElement.style.display = 'block'; return false; } if (numberValue <= 0) { errorElement.innerText = fieldName + ' must be a positive number.'; errorElement.style.display = 'block'; return false; } return numberValue; } function calculateBasisWeight() { var sheetWidthInput = document.getElementById('sheetWidth'); var sheetLengthInput = document.getElementById('sheetLength'); var basisWeightValueInput = document.getElementById('basisWeightValue'); var basisWeightUnitInput = document.getElementById('basisWeightUnit'); var reamsPerCInput = document.getElementById('reamsPerC'); var sheetWidth = sheetWidthInput.value; var sheetLength = sheetLengthInput.value; var basisWeightValue = basisWeightValueInput.value; var basisWeightUnit = basisWeightUnitInput.value; var reamsPerC = reamsPerCInput.value; var validatedSheetWidth = validateInput(sheetWidth, 'sheetWidth', 'sheetWidthError', 'Sheet Width'); var validatedSheetLength = validateInput(sheetLength, 'sheetLength', 'sheetLengthError', 'Sheet Length'); var validatedBasisWeightValue = validateInput(basisWeightValue, 'basisWeightValue', 'basisWeightValueError', 'Basis Weight Value'); var validatedReamsPerC = validateInput(reamsPerC, 'reamsPerC', 'reamsPerCError', 'Reams per C'); if (!validatedSheetWidth || !validatedSheetLength || !validatedBasisWeightValue || !validatedReamsPerC) { return; } var sheetAreaSqIn = validatedSheetWidth * validatedSheetLength; var sheetAreaSqM = sheetAreaSqIn / 1550.0031; // Conversion factor: sq. in. to sq. m. var weightPer1000SheetsLbs; var calculatedBasisWeightGSM; if (basisWeightUnit === 'lbs_ream') { // Convert lbs/ream to lbs per 1000 sheets weightPer1000SheetsLbs = validatedBasisWeightValue * validatedReamsPerC; // Convert lbs to grams var totalWeightGrams = weightPer1000SheetsLbs * 453.592; // Calculate GSM calculatedBasisWeightGSM = totalWeightGrams / sheetAreaSqM; } else { // gsm // Convert GSM to grams for 1000 sheets based on the calculated area var totalWeightGrams = validatedBasisWeightValue * sheetAreaSqM; // Convert grams to lbs weightPer1000SheetsLbs = totalWeightGrams / 453.592; // The input was already GSM, so this is the primary result calculatedBasisWeightGSM = validatedBasisWeightValue; } var weightPerSheetLbs = weightPer1000SheetsLbs / 1000; document.getElementById('calculatedBasisWeightGSM').innerText = calculatedBasisWeightGSM.toFixed(2); document.getElementById('sheetArea').innerText = sheetAreaSqIn.toFixed(2); document.getElementById('weightPerSheet').innerText = weightPerSheetLbs.toFixed(3); document.getElementById('weightPer1000Sheets').innerText = weightPer1000SheetsLbs.toFixed(2); // Update table document.getElementById('tableSheetWidth').innerText = validatedSheetWidth.toFixed(2); document.getElementById('tableSheetLength').innerText = validatedSheetLength.toFixed(2); document.getElementById('tableInputBasisWeight').innerText = validatedBasisWeightValue.toFixed(2); document.getElementById('tableInputBasisWeightUnit').innerText = basisWeightUnit === 'lbs_ream' ? 'lbs/ream' : 'g/m²'; document.getElementById('tableReamsPerC').innerText = validatedReamsPerC.toFixed(1); document.getElementById('tableSheetArea').innerText = sheetAreaSqIn.toFixed(2); document.getElementById('tableWeightPerSheet').innerText = weightPerSheetLbs.toFixed(3); document.getElementById('tableWeightPer1000Sheets').innerText = weightPer1000SheetsLbs.toFixed(2); document.getElementById('tableCalcBasisWeightGSM').innerText = calculatedBasisWeightGSM.toFixed(2); updateChart(validatedSheetWidth, validatedSheetLength, calculatedBasisWeightGSM); } function resetCalculator() { document.getElementById('sheetWidth').value = '25'; document.getElementById('sheetLength').value = '38'; document.getElementById('basisWeightValue').value = '80'; document.getElementById('basisWeightUnit').value = 'lbs_ream'; document.getElementById('reamsPerC').value = '2'; // Clear errors document.getElementById('sheetWidthError').style.display = 'none'; document.getElementById('sheetLengthError').style.display = 'none'; document.getElementById('basisWeightValueError').style.display = 'none'; document.getElementById('basisWeightUnitError').style.display = 'none'; document.getElementById('reamsPerCError').style.display = 'none'; // Reset results to defaults document.getElementById('calculatedBasisWeightGSM').innerText = '–'; document.getElementById('sheetArea').innerText = '–'; document.getElementById('weightPerSheet').innerText = '–'; document.getElementById('weightPer1000Sheets').innerText = '–'; // Reset table document.getElementById('tableSheetWidth').innerText = '–'; document.getElementById('tableSheetLength').innerText = '–'; document.getElementById('tableInputBasisWeight').innerText = '–'; document.getElementById('tableInputBasisWeightUnit').innerText = '–'; document.getElementById('tableReamsPerC').innerText = '–'; document.getElementById('tableSheetArea').innerText = '–'; document.getElementById('tableWeightPerSheet').innerText = '–'; document.getElementById('tableWeightPer1000Sheets').innerText = '–'; document.getElementById('tableCalcBasisWeightGSM').innerText = '–'; if (basisWeightChart) { basisWeightChart.destroy(); // Destroy previous chart instance basisWeightChart = null; } // Clear canvas ctx.clearRect(0, 0, canvas.width, canvas.height); } function copyResults() { var primaryResult = document.getElementById('calculatedBasisWeightGSM').innerText; var sheetArea = document.getElementById('sheetArea').innerText; var weightPerSheet = document.getElementById('weightPerSheet').innerText; var weightPer1000Sheets = document.getElementById('weightPer1000Sheets').innerText; var assumptions = "Basis Weight Calculation:\n"; assumptions += "Sheet Width: " + document.getElementById('sheetWidth').value + " inches\n"; assumptions += "Sheet Length: " + document.getElementById('sheetLength').value + " inches\n"; assumptions += "Basis Weight Value: " + document.getElementById('basisWeightValue').value + "\n"; assumptions += "Basis Weight Unit: " + document.getElementById('basisWeightUnit').selectedOptions[0].text + "\n"; assumptions += "Reams per C: " + document.getElementById('reamsPerC').value + "\n"; var resultsText = "Key Results:\n"; resultsText += "Calculated Basis Weight (GSM): " + primaryResult + " g/m²\n"; resultsText += "Sheet Area: " + sheetArea + " sq. in.\n"; resultsText += "Weight per Sheet: " + weightPerSheet + " lbs\n"; resultsText += "Total Weight (1000 Sheets): " + weightPer1000Sheets + " lbs\n\n"; resultsText += assumptions; var textArea = document.createElement("textarea"); textArea.value = resultsText; document.body.appendChild(textArea); textArea.select(); try { var successful = document.execCommand('copy'); var msg = successful ? 'Results copied successfully!' : 'Failed to copy results.'; console.log(msg); // Optional: Show a temporary message to the user var tempAlert = document.createElement('div'); tempAlert.style.cssText = 'position: fixed; top: 50%; left: 50%; transform: translate(-50%, -50%); background-color: #28a745; color: white; padding: 15px; border-radius: 5px; z-index: 10000; font-size: 1.2em;'; tempAlert.textContent = msg; document.body.appendChild(tempAlert); setTimeout(function() { document.body.removeChild(tempAlert); }, 2000); } catch (err) { console.error('Unable to copy results', err); } document.body.removeChild(textArea); } function updateChart(width, length, gsm) { if (basisWeightChart) { basisWeightChart.destroy(); } canvas.height = 300; // Set a fixed height for the canvas var dataSeries1 = [width, width * 2, width * 0.5]; // Scaled width variations var dataSeries2 = [length, length * 0.5, length * 2]; // Scaled length variations var gsmValues = [gsm, gsm * 0.8, gsm * 1.2]; // Scaled GSM values basisWeightChart = new Chart(ctx, { type: 'bar', // Changed to bar chart for better visualization of discrete values data: { labels: ['Width x ' + gsmValues[0].toFixed(0) + ' GSM', 'Length x ' + gsmValues[1].toFixed(0) + ' GSM', 'Avg Dim x ' + gsmValues[2].toFixed(0) + ' GSM'], datasets: [{ label: 'Sheet Dimension Effect', data: [dataSeries1[0], dataSeries2[0], (dataSeries1[0] + dataSeries2[0])/2], // Using avg dimension as a proxy backgroundColor: 'rgba(0, 74, 153, 0.6)', borderColor: 'rgba(0, 74, 153, 1)', borderWidth: 1 }, { label: 'Basis Weight (GSM) Equivalent', data: [gsmValues[0], gsmValues[1], gsmValues[2]], backgroundColor: 'rgba(40, 167, 69, 0.6)', borderColor: 'rgba(40, 167, 69, 1)', borderWidth: 1 }] }, options: { responsive: true, maintainAspectRatio: false, scales: { y: { beginAtZero: true, title: { display: true, text: 'Value' } } }, plugins: { legend: { position: 'top', }, title: { display: true, text: 'Relationship between Dimensions and Basis Weight' } } } }); } // Initial calculation on load if default values are present document.addEventListener('DOMContentLoaded', function() { // Trigger reset to load default values and initial calculation resetCalculator(); calculateBasisWeight(); // Add event listeners for real-time updates (optional, but good UX) var inputs = document.querySelectorAll('.loan-calc-container input, .loan-calc-container select'); for (var i = 0; i < inputs.length; i++) { inputs[i].addEventListener('input', calculateBasisWeight); inputs[i].addEventListener('change', calculateBasisWeight); } // FAQ Toggle functionality var faqQuestions = document.querySelectorAll('.faq-question'); for (var i = 0; i < faqQuestions.length; i++) { faqQuestions[i].addEventListener('click', function(event) { var faqItem = event.target.closest('.faq-item'); faqItem.classList.toggle('open'); }); } });

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