Birth Weight Chart Calculator

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Birth Weight Chart Calculator

Understand your baby's growth percentile with our comprehensive Birth Weight Chart Calculator.

Birth Weight Analysis Tool

Enter the baby's age at birth in completed weeks (e.g., 39 for 39 weeks).
Enter the baby's weight in kilograms (e.g., 3.5 kg).
Female Male Select the baby's sex for accurate chart comparison.
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Growth Percentile

–%

Category
Z-Score
Standard Deviations (from median)

The percentile is determined by comparing the baby's weight to a reference population of babies born at the same gestational age and sex, using standard growth charts and statistical methods. A Z-score is also calculated to measure how many standard deviations the baby's weight is from the median.

Weight Distribution Chart

Comparison of Baby's Weight to Median and Percentile Ranges by Gestational Age.

Reference Data Table (Example for Gestational Age 40 Weeks)

Gestational Age (Weeks) Sex Median Weight (kg) 10th Percentile (kg) 90th Percentile (kg)
40 Male 3.50 2.80 4.20
40 Female 3.30 2.70 4.00
Example reference data for typical birth weights. Actual charts are more detailed.

What is a Birth Weight Chart Calculator?

A Birth Weight Chart Calculator is a specialized tool designed to assess where a newborn's weight falls in relation to the average weights of other babies born at the same gestational age and sex. It helps healthcare professionals, and parents understand if a baby's birth weight is considered small for gestational age (SGA), appropriate for gestational age (AGA), or large for gestational age (LGA). This information is crucial for monitoring infant health, identifying potential risks, and guiding appropriate care during the neonatal period and beyond. The birth weight chart calculator provides a percentile ranking, offering a standardized way to interpret this vital measurement.

Who Should Use It? This calculator is primarily intended for healthcare providers, including obstetricians, pediatricians, neonatologists, and nurses. Expectant and new parents may also find it useful for gaining a better understanding of their baby's growth trajectory, provided they use the information in conjunction with their doctor's advice. It's important to remember that this is a tool for informational purposes and not a substitute for professional medical evaluation.

Common Misconceptions One common misconception is that a low percentile automatically means there's a problem with the baby. However, many healthy babies are born at lower percentiles, and genetics play a significant role. Conversely, a high percentile doesn't always guarantee long-term health. Another misconception is that gestational age is the only factor; sex also influences typical birth weight. Our birth weight chart calculator accounts for both gestational age and sex.

Birth Weight Chart Calculator Formula and Mathematical Explanation

Calculating the precise percentile for birth weight involves complex statistical models based on large datasets of newborn weights. Standardized growth charts, often derived from methods like those used by the World Health Organization (WHO) or specific national growth references, are employed. The core concept is to determine how a specific baby's weight compares to the distribution of weights for babies of the same sex and gestational age.

The process typically involves:

  1. Data Lookup: Identifying the relevant reference data for the specific gestational age (in weeks) and sex (male/female).
  2. Median and Standard Deviation Calculation: For that specific age and sex, the chart provides a median weight (50th percentile) and usually the standard deviation (SD) around that median.
  3. Z-Score Calculation: A Z-score is calculated to quantify how many standard deviations a baby's actual weight is away from the median. The formula is:
    Z = (Baby's Weight - Median Weight) / Standard Deviation
  4. Percentile Determination: Using the Z-score and statistical tables (often based on the normal distribution or more complex distributions like the LMS method – Lambda, Mu, Sigma), the corresponding percentile is determined. The LMS method is preferred as it can better model the skewed distributions often seen in early fetal growth.

A simplified approximation using the normal distribution:

Percentile ≈ Φ(Z), where Φ is the cumulative distribution function of the standard normal distribution.

The output of our birth weight chart calculator is this percentile, along with intermediate values like the Z-score and a qualitative category (SGA, AGA, LGA).

Variables Used in Calculation

Variable Meaning Unit Typical Range
Gestational Age (GA) Age of the baby at birth, measured from the first day of the mother's last menstrual period. Weeks 24 – 42+ weeks
Baby's Sex Biological sex of the newborn. Categorical (Male/Female) Male, Female
Baby's Weight The actual measured weight of the baby at birth. Kilograms (kg) 0.5 kg – 6.0 kg (highly variable)
Median Weight The weight at the 50th percentile for the given GA and sex. Kilograms (kg) Varies significantly with GA
Standard Deviation (SD) A measure of the spread or dispersion of weights around the median for the given GA and sex. Kilograms (kg) Varies significantly with GA
Z-Score The number of standard deviations a baby's weight is above or below the median. Unitless Typically -3 to +3, but can extend beyond
Percentile The percentage of babies of the same GA and sex whose weight is less than or equal to the baby's weight. Percentage (%) 0% to 100%

Practical Examples (Real-World Use Cases)

Example 1: Full-Term Healthy Baby

Scenario: A couple welcomes a baby boy at exactly 40 weeks of gestation. The baby weighs 3.6 kilograms (kg) at birth.

Inputs for Calculator:

  • Gestational Age: 40 weeks
  • Birth Weight: 3.6 kg
  • Baby's Sex: Male

Calculator Output (Hypothetical):

  • Primary Result: Growth Percentile: 58%
  • Intermediate Values:
    • Weight Category: AGA (Appropriate for Gestational Age)
    • Z-Score: 0.25
    • Standard Deviations (from median): 0.25 SD above median

Interpretation: This baby boy weighs more than 58% of other baby boys born at 40 weeks gestation. His weight is considered appropriate for his gestational age (AGA), falling comfortably within the typical range. This is generally a positive sign, indicating good fetal growth and development.

Example 2: Premature Baby with Lower Weight

Scenario: A baby girl is born prematurely at 35 weeks gestation. She weighs 2.2 kilograms (kg) at birth.

Inputs for Calculator:

  • Gestational Age: 35 weeks
  • Birth Weight: 2.2 kg
  • Baby's Sex: Female

Calculator Output (Hypothetical):

  • Primary Result: Growth Percentile: 15%
  • Intermediate Values:
    • Weight Category: SGA (Small for Gestational Age)
    • Z-Score: -1.04
    • Standard Deviations (from median): 1.04 SD below median

Interpretation: This baby girl weighs less than 15% of other baby girls born at 35 weeks gestation. Her weight is classified as Small for Gestational Age (SGA). While many SGA babies catch up in growth over time, healthcare providers will closely monitor her feeding, weight gain, and overall development for any potential complications associated with being SGA. This birth weight chart calculator flags her for closer attention.

How to Use This Birth Weight Chart Calculator

Using the Birth Weight Chart Calculator is straightforward. Follow these simple steps to analyze your baby's birth weight:

  1. Input Gestational Age: Enter the baby's age at birth in completed weeks (e.g., for a baby born at 39 weeks and 4 days, enter '39'). Accurate gestational age is critical for correct percentile calculation.
  2. Input Birth Weight: Enter the baby's weight in kilograms (kg). Ensure you are using the correct unit.
  3. Select Baby's Sex: Choose 'Male' or 'Female' from the dropdown menu. This is important as average birth weights differ between sexes.
  4. Click 'Analyze Weight': Once all fields are completed, click the 'Analyze Weight' button.

How to Read Results: The calculator will display:

  • Growth Percentile: This is the main result, showing the percentage of babies of the same gestational age and sex that the baby's weight is less than or equal to. For example, a 75th percentile means the baby weighs more than 75% of peers.
  • Weight Category: This provides a quick classification:
    • SGA (Small for Gestational Age): Typically below the 10th percentile.
    • AGA (Appropriate for Gestational Age): Typically between the 10th and 90th percentiles.
    • LGA (Large for Gestational Age): Typically above the 90th percentile.
  • Z-Score: A statistical measure indicating how many standard deviations the baby's weight is from the average (median) weight for their age and sex.
  • Standard Deviations (from median): Clarifies whether the Z-score represents weight above or below the average.
  • Chart and Table: Visualizations and data provide context for the calculated percentile.

Decision-Making Guidance: The results from this birth weight chart calculator should be discussed with a healthcare professional.

  • AGA babies generally require routine newborn care.
  • SGA babies may need closer monitoring for potential issues like hypoglycemia (low blood sugar), hypothermia, respiratory problems, and feeding difficulties. They might also have a higher risk of certain health issues later in life.
  • LGA babies might be at increased risk for birth injuries (like shoulder dystocia), hypoglycemia, and may require monitoring for conditions like gestational diabetes in the mother.
Your doctor will use this information, along with other clinical assessments, to determine the best course of care for your baby.

Key Factors That Affect Birth Weight Results

While the birth weight chart calculator standardizes comparison, several underlying factors significantly influence a baby's actual birth weight:

  • Maternal Health and Nutrition: The mother's overall health, including chronic conditions like diabetes or hypertension, and her nutritional intake during pregnancy, directly impacts fetal growth. Inadequate or excessive nutrition can lead to SGA or LGA respectively.
  • Maternal Age: Both very young mothers (adolescents) and older mothers (over 35) may have a slightly higher risk of delivering babies with birth weights outside the typical range.
  • Genetics: Parental size and genetics play a substantial role. If parents are naturally large or small, their baby is likely to follow a similar growth pattern, influencing their percentile even within a healthy range.
  • Multiple Gestations (Twins, Triplets, etc.): Babies from multiple pregnancies often share resources, leading to lower birth weights and percentiles compared to singletons, even at the same gestational age. This is a critical factor our calculator accounts for indirectly by using population data.
  • Smoking, Alcohol, and Drug Use: Exposure to toxins during pregnancy, particularly smoking, is strongly linked to restricted fetal growth and lower birth weights.
  • Placental Function: The health and efficiency of the placenta are paramount. Issues like placental insufficiency can limit the nutrient and oxygen supply to the fetus, resulting in restricted growth (SGA). Conversely, a hyperactive placenta might contribute to LGA.
  • Pre-existing Maternal Conditions: Conditions like uncontrolled diabetes can lead to macrosomia (LGA) due to increased glucose supply to the fetus. Maternal infections can also impact fetal growth.
  • Birth Order: Sometimes, firstborn babies tend to be slightly smaller than subsequent siblings, although this effect is generally minor compared to other factors.

Frequently Asked Questions (FAQ)

Q: What is the difference between percentile and Z-score?

A: The percentile tells you the percentage of babies your baby's weight is less than or equal to. The Z-score is a more precise statistical measure that tells you how many standard deviations your baby's weight is away from the average (median) weight for their gestational age and sex. A Z-score of 0 means the baby is exactly at the median (50th percentile).

Q: Does a low birth weight percentile always mean a health problem?

A: No, not necessarily. Many healthy babies are born constitutionally small (genetically predisposed). However, being SGA can be associated with increased risks that require monitoring by healthcare professionals. The percentile is just one piece of the puzzle.

Q: How accurate are birth weight charts?

A: Birth weight charts are based on extensive data from large populations and are considered reliable tools for assessing relative fetal growth. However, they represent averages and population statistics, not absolute dictates of health. Individual variations are normal.

Q: Can my baby catch up if they are SGA?

A: Yes, many babies born SGA experience "catch-up growth" during the first few years of life, reaching a normal growth trajectory. Close monitoring and appropriate support (like nutritional guidance if needed) can aid this process.

Q: What are the risks of being LGA (Large for Gestational Age)?

A: Risks associated with LGA babies include potential birth injuries (like shoulder dystocia), higher rates of Cesarean delivery, and an increased risk of hypoglycemia shortly after birth. Maternal conditions like gestational diabetes are also a common factor.

Q: Should I worry if my baby is exactly on the 50th percentile?

A: Being on the 50th percentile indicates your baby's weight is exactly average for their gestational age and sex. This is generally considered ideal and a sign of appropriate growth within the population.

Q: How does gestational age affect the percentile calculation?

A: Gestational age is fundamental. A weight considered normal at 40 weeks might be considered high at 30 weeks, and vice versa. The charts are segmented by week (or even smaller intervals) to account for the rapid growth that occurs throughout pregnancy. Our birth weight chart calculator requires this precise input.

Q: Can this calculator predict future health outcomes?

A: No, this calculator provides an assessment of birth weight relative to peers at the time of birth. While birth weight can be an indicator of certain risks, it is not a definitive predictor of long-term health. Many other factors contribute to a child's health journey.

Related Tools and Internal Resources

© 2023 Your Fictional Finance Company. All rights reserved. This calculator is for informational purposes only.

// — Calculator Logic — var chartInstance = null; // Global variable to hold chart instance // Reference data (simplified for demonstration; real charts use complex LMS data) // Data format: { gestational_age: { male: [median, sd, p10, p90], female: [median, sd, p10, p90] } } // Values are approximate and simplified for illustration. var referenceData = { 24: { male: [0.65, 0.1, 0.45, 0.9], female: [0.62, 0.09, 0.43, 0.85] }, 25: { male: [0.75, 0.12, 0.55, 1.05], female: [0.72, 0.11, 0.52, 1.0] }, 26: { male: [0.85, 0.14, 0.65, 1.2], female: [0.82, 0.13, 0.62, 1.15] }, 27: { male: [0.98, 0.16, 0.75, 1.4], female: [0.95, 0.15, 0.72, 1.35] }, 28: { male: [1.1, 0.18, 0.85, 1.6], female: [1.08, 0.17, 0.82, 1.55] }, 29: { male: [1.25, 0.2, 0.95, 1.8], female: [1.22, 0.19, 0.92, 1.75] }, 30: { male: [1.4, 0.22, 1.05, 2.0], female: [1.38, 0.21, 1.02, 1.95] }, 31: { male: [1.58, 0.24, 1.18, 2.2], female: [1.55, 0.23, 1.15, 2.15] }, 32: { male: [1.78, 0.26, 1.32, 2.45], female: [1.75, 0.25, 1.3, 2.4] }, 33: { male: [2.0, 0.28, 1.48, 2.7], female: [1.95, 0.27, 1.45, 2.65] }, 34: { male: [2.25, 0.3, 1.65, 3.0], female: [2.2, 0.29, 1.6, 2.95] }, 35: { male: [2.5, 0.32, 1.8, 3.3], female: [2.45, 0.31, 1.75, 3.25] }, 36: { male: [2.75, 0.34, 1.95, 3.6], female: [2.7, 0.33, 1.9, 3.55] }, 37: { male: [3.0, 0.35, 2.15, 3.9], female: [2.9, 0.34, 2.1, 3.85] }, 38: { male: [3.25, 0.36, 2.3, 4.2], female: [3.15, 0.35, 2.25, 4.1] }, 39: { male: [3.45, 0.37, 2.45, 4.45], female: [3.35, 0.36, 2.4, 4.35] }, 40: { male: [3.55, 0.38, 2.55, 4.55], female: [3.45, 0.37, 2.5, 4.45] }, 41: { male: [3.6, 0.38, 2.6, 4.6], female: [3.5, 0.37, 2.55, 4.5] }, 42: { male: [3.65, 0.37, 2.65, 4.65], female: [3.55, 0.36, 2.6, 4.55] } }; // Function to get reference data for a given GA and sex function getReferenceValues(ga, sex) { if (!referenceData[ga]) { // Fallback for ages outside our defined range (e.g., interpolate or use nearest) // For simplicity, let's use 40 weeks as a default if GA is outside range. ga = 40; } var data = referenceData[ga]; if (!data) return null; // Should not happen with fallback var values = data[sex]; if (!values) return null; // Sex not found return { median: values[0], sd: values[1], p10: values[2], p90: values[3] }; } // Function to calculate percentile from Z-score using approximation // This is a simplified approximation. Real charts use more sophisticated methods (like LMS). // For demonstration, we'll use a lookup or a simple normal distribution CDF approximation. function calculatePercentileFromZScore(zScore) { // Simple approximation using standard normal distribution CDF // This is a rough estimate. For accuracy, a lookup table or library function is needed. var erf = function(x) { // constants var a1 = 0.254829592; var a2 = -0.284496736; var a3 = 1.421413741; var a4 = -1.453152027; var a5 = 1.061405429; var p = 0.3275911; // Save the sign of x var sign = 1; if (x < 0) sign = -1; x = Math.abs(x); // A&S formula 7.1.26 var t = 1.0 / (1.0 + p * x); var y = 1.0 – (((((a5 * t + a4) * t) + a3) * t + a2) * t + a1) * t * Math.exp(-x * x); return sign * y; }; var cdf = 0.5 * (1 + erf(zScore / Math.sqrt(2))); return cdf * 100; } function calculateBirthWeight() { var gestationalAge = parseFloat(document.getElementById("gestationalAge").value); var birthWeight = parseFloat(document.getElementById("birthWeight").value); var sex = document.getElementById("sex").value; // Error handling var gestationalAgeError = document.getElementById("gestationalAgeError"); var birthWeightError = document.getElementById("birthWeightError"); var sexError = document.getElementById("sexError"); // Not strictly needed for select, but good practice gestationalAgeError.textContent = ""; birthWeightError.textContent = ""; sexError.textContent = ""; var isValid = true; if (isNaN(gestationalAge) || gestationalAge 44) { // Wider reasonable range gestationalAgeError.textContent = "Please enter a valid gestational age between 24 and 44 weeks."; isValid = false; } if (isNaN(birthWeight) || birthWeight 7) { // Max weight reasonable check birthWeightError.textContent = "Please enter a valid birth weight between 0.1 kg and 7 kg."; isValid = false; } if (sex !== "male" && sex !== "female") { sexError.textContent = "Please select a valid sex."; isValid = false; } if (!isValid) { return; } var refValues = getReferenceValues(Math.round(gestationalAge), sex); // Round GA to nearest week for lookup if (!refValues) { document.getElementById("percentileResult").textContent = "N/A"; document.getElementById("weightCategoryValue").textContent = "N/A"; document.getElementById("zScoreValue").textContent = "N/A"; document.getElementById("sd_gValue").textContent = "N/A"; updateChart([], [], []); // Clear chart return; } var medianWeight = refValues.median; var sd = refValues.sd; var p10 = refValues.p10; var p90 = refValues.p90; var zScore = (birthWeight – medianWeight) / sd; var percentile = calculatePercentileFromZScore(zScore); var weightCategory; if (percentile 90) { weightCategory = "LGA (Large for Gestational Age)"; } else { weightCategory = "AGA (Appropriate for Gestational Age)"; } document.getElementById("percentileResult").textContent = Math.round(percentile) + "%"; document.getElementById("weightCategoryValue").textContent = weightCategory; document.getElementById("zScoreValue").textContent = zScore.toFixed(2); document.getElementById("sd_gValue").textContent = zScore.toFixed(2) + (zScore >= 0 ? " SD above median" : " SD below median"); // Update reference table to show data for the input GA updateReferenceTable(Math.round(gestationalAge), sex); // Update Chart Data // We'll show Median, 10th Percentile, 90th Percentile, and Baby's Weight var chartData = { labels: ["Median", "10th Percentile", "90th Percentile", "Baby's Weight"], datasets: [{ label: 'Weight (kg)', data: [medianWeight, p10, p90, birthWeight], backgroundColor: [ 'rgba(54, 162, 235, 0.6)', // Median Blue 'rgba(255, 99, 132, 0.6)', // 10th Red 'rgba(75, 192, 192, 0.6)', // 90th Green 'rgba(255, 206, 86, 1)' // Baby's Weight Yellow ], borderColor: [ 'rgba(54, 162, 235, 1)', 'rgba(255, 99, 132, 1)', 'rgba(75, 192, 192, 1)', 'rgba(255, 206, 86, 1)' ], borderWidth: 1, barPercentage: 0.8, categoryPercentage: 0.5 }] }; updateChart(chartData.labels, chartData.datasets); } function updateReferenceTable(ga, sex) { var refValues = getReferenceValues(ga, sex); var tableBody = document.getElementById("referenceTable").getElementsByTagName('tbody')[0]; tableBody.innerHTML = "; // Clear existing rows if (refValues) { var row = tableBody.insertRow(); row.insertCell(0).textContent = ga; row.insertCell(1).textContent = sex === 'male' ? 'Male' : 'Female'; row.insertCell(2).textContent = refValues.median.toFixed(2); row.insertCell(3).textContent = refValues.p10.toFixed(2); row.insertCell(4).textContent = refValues.p90.toFixed(2); } else { // Add a row indicating no data available var row = tableBody.insertRow(); row.insertCell(0).colSpan = 5; row.insertCell(1).textContent = "Reference data not available for this gestational age."; } // Update caption var caption = document.getElementById("referenceTable").nextElementSibling; if (caption && caption.classList.contains('chart-caption')) { caption.textContent = `Reference data for Gestational Age ${ga} weeks (${sex === 'male' ? 'Male' : 'Female'}).`; } } function updateChart(labels, datasets) { var ctx = document.getElementById('birthWeightChart').getContext('2d'); // Destroy previous chart instance if it exists if (chartInstance) { chartInstance.destroy(); } if (!labels || labels.length === 0 || !datasets || datasets.length === 0) { // Optionally draw an empty chart or just clear it return; } chartInstance = new Chart(ctx, { type: 'bar', data: { labels: labels, datasets: datasets }, options: { responsive: true, maintainAspectRatio: false, scales: { y: { beginAtZero: true, title: { display: true, text: 'Weight (kg)' } } }, plugins: { legend: { display: false // Hide legend as colors are self-explanatory for this simple chart }, tooltip: { callbacks: { label: function(context) { var label = context.dataset.label || "; if (label) { label += ': '; } if (context.parsed.y !== null) { label += context.parsed.y.toFixed(2) + ' kg'; } return label; } } } } } }); } function resetCalculator() { document.getElementById("gestationalAge").value = 40; document.getElementById("birthWeight").value = 3.5; document.getElementById("sex").value = "male"; document.getElementById("gestationalAgeError").textContent = ""; document.getElementById("birthWeightError").textContent = ""; document.getElementById("sexError").textContent = ""; calculateBirthWeight(); // Recalculate with default values } function copyResults() { var percentile = document.getElementById("percentileResult").innerText; var weightCategory = document.getElementById("weightCategoryValue").innerText; var zScore = document.getElementById("zScoreValue").innerText; var sdValue = document.getElementById("sd_gValue").innerText; var assumptions = "Gestational Age: " + document.getElementById("gestationalAge").value + " weeks\n"; assumptions += "Birth Weight: " + document.getElementById("birthWeight").value + " kg\n"; assumptions += "Baby's Sex: " + document.getElementById("sex").options[document.getElementById("sex").selectedIndex].text + "\n"; var resultText = "— Birth Weight Analysis —\n\n"; resultText += "Growth Percentile: " + percentile + "\n"; resultText += "Weight Category: " + weightCategory + "\n"; resultText += "Z-Score: " + zScore + "\n"; resultText += "Standard Deviations: " + sdValue + "\n\n"; resultText += "Key Assumptions:\n" + assumptions; // Use navigator.clipboard for modern browsers, fallback to execCommand if (navigator.clipboard && navigator.clipboard.writeText) { navigator.clipboard.writeText(resultText).then(function() { showCopySuccess(); }).catch(function(err) { console.error('Failed to copy text: ', err); fallbackCopyTextToClipboard(resultText); // Fallback }); } else { fallbackCopyTextToClipboard(resultText); } } function fallbackCopyTextToClipboard(text) { var textArea = document.createElement("textarea"); textArea.value = text; textArea.style.position = "fixed"; // Avoid scrolling to bottom textArea.style.top = 0; textArea.style.left = 0; textArea.style.width = "2em"; textArea.style.height = "2em"; textArea.style.padding = "0"; textArea.style.border = "none"; textArea.style.outline = "none"; textArea.style.boxShadow = "none"; textArea.style.background = "transparent"; document.body.appendChild(textArea); textArea.focus(); textArea.select(); try { var successful = document.execCommand('copy'); if(successful) showCopySuccess(); else console.error('Fallback: copy command was unsuccessful'); } catch (err) { console.error('Fallback: Oops, unable to copy', err); } document.body.removeChild(textArea); } function showCopySuccess() { var successMessage = document.getElementById("copySuccessMessage"); successMessage.style.display = 'inline'; setTimeout(function() { successMessage.style.display = 'none'; }, 2000); } // Function to toggle FAQ answers function toggleFaq(element) { var parent = element.parentElement; parent.classList.toggle('open'); } // Initialize calculator on load window.onload = function() { resetCalculator(); // Load with default values // Initial chart draw with empty data if needed, or var calculateBirthWeight handle it. // Let's ensure calculateBirthWeight is called to populate initial chart & table. }; // — Chart.js — // Include Chart.js library via CDN or local file for the canvas chart // For a single-file HTML solution without external dependencies, we'd need to embed Chart.js // OR implement a basic charting solution using SVG/Canvas API directly. // Given the constraints, let's assume Chart.js is available or needs to be included. // *** IMPORTANT: For a truly self-contained HTML, you'd need to embed the Chart.js library JS code here. // For this example, I will simulate Chart.js object and methods to avoid external CDN. // A real implementation would fetch Chart.js or use a bundler. // Mocking Chart.js for self-contained example. // In a real scenario, you would include the Chart.js library: // var Chart = function(ctx, config) { this.ctx = ctx; this.config = config; this.canvas = ctx.canvas; this.canvas.width = this.canvas.parentElement.clientWidth || 400; // Responsive width this.canvas.height = 300; // Fixed height for example console.log("Mock Chart.js: Initialized with config:", config); // Simulate drawing a bar chart this.draw = function() { var ctx = this.ctx; var data = this.config.data; var options = this.config.options; var type = this.config.type; if (type !== 'bar') { console.warn("Mock Chart.js only supports 'bar' type."); return; } var canvasWidth = this.canvas.width; var canvasHeight = this.canvas.height; var labels = data.labels; var datasets = data.datasets[0].data; // Assuming single dataset for simplicity var backgroundColor = data.datasets[0].backgroundColor; if (!labels || !datasets || labels.length === 0 || datasets.length === 0) { ctx.clearRect(0, 0, canvasWidth, canvasHeight); // Clear canvas if no data return; } var chartAreaWidth = canvasWidth * 0.9; var chartAreaHeight = canvasHeight * 0.8; var marginLeft = canvasWidth * 0.08; var marginBottom = canvasHeight * 0.15; // Clear canvas ctx.clearRect(0, 0, canvasWidth, canvasHeight); // Draw Axes ctx.beginPath(); ctx.strokeStyle = '#ccc'; ctx.lineWidth = 1; // Y axis ctx.moveTo(marginLeft, canvasHeight * 0.05); ctx.lineTo(marginLeft, canvasHeight * 0.85); ctx.stroke(); // X axis ctx.moveTo(marginLeft, canvasHeight * 0.85); ctx.lineTo(canvasWidth * 0.98, canvasHeight * 0.85); ctx.stroke(); // Find max value for scaling var maxValue = Math.max(…datasets); var scaleY = chartAreaHeight / maxValue; // Draw Bars and Labels var barWidth = chartAreaWidth / labels.length * 0.8; var barSpacing = chartAreaWidth / labels.length * 0.2; labels.forEach((label, index) => { var barHeight = datasets[index] * scaleY; var x = marginLeft + index * (barWidth + barSpacing) + barSpacing / 2; var y = canvasHeight * 0.85 – barHeight; // Draw bar ctx.fillStyle = backgroundColor[index % backgroundColor.length]; ctx.fillRect(x, y, barWidth, barHeight); // Draw label ctx.fillStyle = '#333'; ctx.textAlign = 'center'; ctx.font = '12px sans-serif'; ctx.fillText(label, x + barWidth / 2, canvasHeight * 0.88); }); // Y-axis ticks (simplified) var tickCount = 5; for (var i = 0; i <= tickCount; i++) { var value = (maxValue / tickCount) * i; var yPos = canvasHeight * 0.85 – (value * scaleY); ctx.moveTo(marginLeft – 5, yPos); ctx.lineTo(marginLeft, yPos); ctx.stroke(); ctx.fillStyle = '#333'; ctx.textAlign = 'right'; ctx.fillText(value.toFixed(1), marginLeft – 10, yPos + 4); } // Y-axis title ctx.save(); ctx.translate(marginLeft – 30, canvasHeight * 0.4); ctx.rotate(-Math.PI / 2); ctx.textAlign = 'center'; ctx.fillText('Weight (kg)', 0, 0); ctx.restore(); console.log("Mock Chart.js: Drawn bar chart."); }; // Simulate destroy method this.destroy = function() { console.log("Mock Chart.js: Destroyed chart instance."); this.ctx.clearRect(0, 0, this.canvas.width, this.canvas.height); // Clear canvas on destroy this.config = null; // Clear config this.ctx = null; this.canvas = null; }; this.draw(); // Initial draw return this; };

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