Gestational Age Weight Percentile Calculator

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Gestational Age Weight Percentile Calculator

Easily calculate your baby's weight percentile for their gestational age and understand what it means for fetal development.

Fetal Weight Percentile Calculator

Enter age in completed weeks (e.g., 28 weeks). Range: 0-42 weeks.
Enter baby's weight in grams (g).
Female Male Select the baby's sex.

Your Results

Gestational Age:
Fetal Weight:
Sex:
Estimated Percentile:
Standard Deviation (SD):
Z-Score:
Interpretation:
Calculates the weight percentile based on gestational age and sex using WHO standards or similar growth charts. The Z-score is calculated as (Actual Weight – Mean Weight) / Standard Deviation. Percentiles are derived from Z-scores.
Fetal Weight Distribution by Gestational Age
Typical Fetal Weights by Gestational Age (Approximate)**
Gestational Age (Weeks) 50th Percentile (g) – Female 50th Percentile (g) – Male 3rd Percentile (g) – Female 97th Percentile (g) – Female

** Data are approximate and based on common growth charts. Actual values can vary. Consult healthcare provider for precise data.

What is a Gestational Age Weight Percentile?

A Gestational Age Weight Percentile is a measurement used in obstetrics and pediatrics to compare a baby's weight at a specific point in pregnancy to other babies of the same gestational age and sex. It helps healthcare providers assess fetal growth and identify potential concerns like being small for gestational age (SGA) or large for gestational age (LGA).

For instance, a baby at the 75th percentile for weight means they weigh more than 75% of babies of the same gestational age and sex, while a baby at the 10th percentile weighs more than only 10% of their peers. This gestational age weight percentile calculator provides a quick way to estimate this crucial metric.

Who Should Use This Calculator?

This gestational age weight percentile calculator is primarily for expecting parents who want to understand their baby's growth trajectory during pregnancy. It can also be a useful tool for medical students, healthcare professionals, or anyone interested in prenatal development. However, it is essential to remember that this is an estimation tool and should not replace professional medical advice or ultrasounds performed by qualified practitioners. Always discuss your baby's growth with your doctor or midwife.

Common Misconceptions

  • Percentiles are the only indicator of health: While important, percentiles are just one piece of the puzzle. A baby can be SGA or LGA and still be perfectly healthy, especially if their growth pattern is consistent.
  • A high percentile is always good: Conversely, a very high percentile might indicate potential risks like macrosomia (excessively large baby), which can lead to complications during delivery.
  • Calculators provide exact measurements: These tools provide estimates based on general data. Actual fetal weight is best determined through medical imaging like ultrasounds.

Gestational Age Weight Percentile Formula and Mathematical Explanation

The calculation of fetal weight percentile typically relies on established fetal growth charts, such as those from the World Health Organization (WHO) or the INTERGROWTH-21st Project. These charts are developed from extensive data of healthy fetuses. The core idea is to determine where a baby's weight falls on this distribution curve for their specific gestational age and sex.

The process involves comparing the measured fetal weight against the mean (average) weight and the standard deviation (a measure of variability) at that specific gestational age. The Z-score is a standardized way to express how far a particular data point is from the mean, in units of standard deviation.

The Z-Score Formula

The fundamental calculation involves the Z-score:

Z = (X – μ) / σ

Where:

  • Z is the Z-score.
  • X is the observed fetal weight.
  • μ (mu) is the mean (average) fetal weight for the given gestational age and sex.
  • σ (sigma) is the standard deviation of fetal weight for the given gestational age and sex.

From Z-Score to Percentile

Once the Z-score is calculated, it is used to determine the percentile. This is typically done by looking up the Z-score in a standard normal distribution table (or using a statistical function). The percentile represents the percentage of babies with weights less than or equal to the baby's weight.

Percentile = Φ(Z) * 100

Where Φ(Z) is the cumulative distribution function of the standard normal distribution.

Variables Table

Variable Meaning Unit Typical Range
Gestational Age (GA) Age of pregnancy from the first day of the last menstrual period. Weeks 0 – 42
Fetal Weight (X) Measured weight of the fetus. Grams (g) 0 – 5000+ (varies significantly with GA)
Sex Biological sex of the fetus. Categorical (Male/Female) Male, Female
Mean Weight (μ) Average weight for the specific GA and sex from growth charts. Grams (g) Varies with GA
Standard Deviation (σ) Measure of weight spread around the mean for the specific GA and sex. Grams (g) Varies with GA
Z-Score Standardized measure of deviation from the mean. Unitless Typically -3 to +3
Percentile The percentage of fetuses with a weight less than or equal to the measured weight. % 0 – 100

**Note: The data sources for μ and σ are crucial and vary between different growth chart standards (e.g., WHO, Hadlock, INTERGROWTH). Our calculator uses a generalized approximation based on common chart patterns.

Practical Examples (Real-World Use Cases)

Example 1: Average Growth

An expectant parent has an ultrasound at 30 weeks of gestation. The scan estimates the fetal weight to be 1500 grams for a baby girl. Let's use the calculator:

  • Input: Gestational Age = 30 weeks, Fetal Weight = 1500 g, Sex = Female
  • Calculation: The calculator, referencing standard growth data for 30-week-old females, finds the approximate mean weight to be around 1350g with a standard deviation of 150g.
    • Z-Score = (1500 – 1350) / 150 = 1.0
    • Percentile ≈ 84% (from Z-score lookup)
  • Output:
    • Gestational Age: 30 weeks
    • Fetal Weight: 1500 g
    • Sex: Female
    • Estimated Percentile: 84%
    • Standard Deviation (SD): ~150 g (approximate)
    • Z-Score: ~1.0 (approximate)
    • Interpretation: Above Average Growth
  • Interpretation: This baby girl weighs more than approximately 84% of female babies at 30 weeks gestation. This is considered within the normal range, often referred to as "above average growth," and doesn't typically raise concerns unless the growth trajectory is exceptionally high or inconsistent.

Example 2: Smaller-than-Average Growth

Another parent has a scan at 36 weeks gestation, estimating the fetal weight at 2200 grams for a baby boy. The parents are concerned about the baby's size.

  • Input: Gestational Age = 36 weeks, Fetal Weight = 2200 g, Sex = Male
  • Calculation: The calculator references data for 36-week-old males, where the mean might be around 2700g with a standard deviation of 250g.
    • Z-Score = (2200 – 2700) / 250 = -2.0
    • Percentile ≈ 2.3% (from Z-score lookup)
  • Output:
    • Gestational Age: 36 weeks
    • Fetal Weight: 2200 g
    • Sex: Male
    • Estimated Percentile: 2%
    • Standard Deviation (SD): ~250 g (approximate)
    • Z-Score: ~-2.0 (approximate)
    • Interpretation: Small for Gestational Age (SGA)
  • Interpretation: This baby boy weighs more than only about 2% of male babies at 36 weeks gestation. A percentile below the 10th percentile is often considered Small for Gestational Age (SGA). This finding warrants discussion with a healthcare provider to investigate potential causes (e.g., placental insufficiency, maternal health factors, genetic factors) and to monitor the baby's well-being closely.

How to Use This Gestational Age Weight Percentile Calculator

Using our calculator is straightforward and designed for quick insights into your baby's estimated growth.

Step-by-Step Instructions:

  1. Enter Gestational Age: Input the number of completed weeks of pregnancy. For example, if you are 28 weeks and 3 days pregnant, you would enter '28'. Ensure the value is between 0 and 42.
  2. Enter Fetal Weight: Input the estimated weight of the fetus in grams (g). This information is usually obtained during prenatal ultrasounds.
  3. Select Sex: Choose whether the baby is male or female from the dropdown menu.
  4. Calculate: Click the "Calculate" button.
  5. Review Results: The calculator will display the estimated percentile, Z-score, standard deviation (approximate), and a brief interpretation (e.g., "Average Growth," "Small for Gestational Age," "Large for Gestational Age"). It also shows the input values for confirmation.
  6. View Chart and Table: Examine the dynamic chart showing your baby's estimated percentile against typical distributions and the table for reference points.
  7. Reset: If you need to start over or make multiple calculations, click the "Reset" button to return the fields to their default values.
  8. Copy Results: Use the "Copy Results" button to quickly save or share the calculated information.

How to Read Results:

  • Percentile: The primary indicator. A higher percentile means a larger baby relative to peers; a lower percentile means a smaller baby. The 50th percentile represents the average.
  • Z-Score: A statistical measure indicating how many standard deviations the baby's weight is from the average. A positive Z-score means above average, negative means below average.
  • Interpretation: Provides a quick summary (e.g., SGA, LGA, Average) based on common clinical thresholds (often 90th for LGA).

Decision-Making Guidance:

The results from this gestational age weight percentile calculator should be interpreted in consultation with a healthcare professional. Deviations from the typical range (e.g., consistently below the 10th percentile or above the 90th percentile) might prompt further investigation into maternal health, placental function, or fetal well-being. Your doctor will consider these results alongside other clinical factors to make informed decisions about your prenatal care and delivery plan.

Key Factors That Affect Gestational Age Weight Percentile Results

Several biological and environmental factors can influence a fetus's growth rate and, consequently, its weight percentile. Understanding these can provide context for the calculated results:

  1. Genetics: Just as some adults are naturally taller or shorter, genetics play a significant role in fetal size. Parents who are larger may tend to have larger babies, and smaller parents may have smaller babies, influencing where they fall on the percentile charts.
  2. Maternal Nutrition: Adequate intake of calories, protein, vitamins, and minerals is crucial for fetal growth. Malnutrition or poor nutrient absorption can lead to restricted fetal growth (IUGR), resulting in a lower percentile. Conversely, excessive weight gain in pregnancy might contribute to LGA babies.
  3. Placental Function: The placenta is the lifeline between mother and baby, providing oxygen and nutrients. Conditions like placental insufficiency (where the placenta doesn't function optimally) can restrict fetal growth.
  4. Maternal Health Conditions: Pre-existing or gestational conditions like diabetes can significantly impact fetal growth. Uncontrolled diabetes often leads to macrosomia (LGA), while conditions like hypertension might sometimes be associated with restricted growth.
  5. Maternal Substance Use: Smoking, alcohol consumption, and drug use during pregnancy are strongly linked to impaired fetal growth and can result in babies with lower weight percentiles.
  6. Multiple Gestations: Carrying twins, triplets, or more often leads to a shared (and sometimes insufficient) supply of nutrients from the placenta, typically resulting in lower birth weights and percentiles for each baby compared to singletons.
  7. Fetal Anomalies: Certain genetic syndromes or congenital anomalies can affect fetal growth patterns, leading to deviations from the expected percentile ranges.
  8. Uterine Factors: The size and shape of the mother's uterus, as well as uterine fibroids, can potentially impact the space available for fetal growth.

Frequently Asked Questions (FAQ)

Q1: How accurate is this gestational age weight percentile calculator?

A1: This calculator provides an estimate based on generalized fetal growth data. Actual fetal weight is best assessed via ultrasound by a qualified medical professional, whose measurements and interpretation remain the primary source of information.

Q2: What is the difference between percentile and Z-score?

A2: The percentile tells you the percentage of babies your baby's weight is greater than for their gestational age and sex. The Z-score is a statistical value indicating how many standard deviations away from the average (mean) weight your baby's weight is.

Q3: Is a percentile below 10% (SGA) always a problem?

A3: Not necessarily. Some babies are constitutionally small due to genetics. However, SGA can indicate potential issues like placental insufficiency or fetal malnourishment, which require monitoring by a healthcare provider. Your doctor will assess the overall growth pattern and other factors.

Q4: Is a percentile above 90% (LGA) always a problem?

A4: A high percentile (LGA) can indicate macrosomia, which may pose delivery challenges (e.g., shoulder dystocia) or indicate maternal gestational diabetes that needs management. It requires careful monitoring and planning with your healthcare team.

Q5: Can I use this calculator to predict my baby's birth weight?

A5: This calculator estimates weight *at a specific gestational age*. While it can give an idea of growth trajectory, predicting exact birth weight is complex and influenced by many factors throughout the remainder of the pregnancy. Ultrasounds closer to the due date provide a better estimate.

Q6: Which growth chart data does the calculator use?

A6: This calculator uses generalized data approximating common fetal growth standards like those based on WHO or Hadlock charts. Specific clinical settings often use proprietary or regionally standardized charts. Always defer to your doctor's assessment.

Q7: What if my baby's sex is not recorded or is ambiguous?

A7: The calculator requires a sex selection as fetal growth standards differ slightly between males and females. If the sex is unknown or not applicable, you might consider using the average of the male and female charts or consult your healthcare provider for guidance.

Q8: How often should fetal weight be checked?

A8: Routine checks are usually done via ultrasound at key points in pregnancy (e.g., early anatomy scan, third-trimester scan). More frequent monitoring may be recommended if there are concerns about growth (either too slow or too fast).

Q9: Does this calculator account for premature babies?

A9: Yes, the calculator accepts gestational ages from 0 weeks upwards. Growth charts and percentiles are specifically designed to assess growth relative to the expected norms for each specific gestational age, including those considered premature.

Disclaimer: This calculator is for informational purposes only and does not constitute medical advice. Always consult with a qualified healthcare provider for any health concerns or before making any decisions related to your health or treatment.

var gestationalAgeInput = document.getElementById("gestationalAge"); var fetalWeightInput = document.getElementById("fetalWeight"); var sexInput = document.getElementById("sex"); var gestationalAgeError = document.getElementById("gestationalAgeError"); var fetalWeightError = document.getElementById("fetalWeightError"); var sexError = document.getElementById("sexError"); var resultGestationalAge = document.getElementById("resultGestationalAge"); var resultFetalWeight = document.getElementById("resultFetalWeight"); var resultSex = document.getElementById("resultSex"); var primaryResult = document.getElementById("primaryResult"); var resultSD = document.getElementById("resultSD"); var resultZScore = document.getElementById("resultZScore"); var resultInterpretation = document.getElementById("resultInterpretation"); var chartCanvas = document.getElementById("weightChart"); var tableBody = document.getElementById("tableBody"); // Approximate data based on common growth charts (e.g., WHO, Hadlock) // These are simplified representations for demonstration. Real charts are more complex. // Format: weeks: { female: {mean, sd, p3, p97}, male: {mean, sd, p3, p97} } var growthData = { 24: { female: {mean: 650, sd: 100, p3: 450, p97: 900}, male: {mean: 670, sd: 110, p3: 470, p97: 930} }, 25: { female: {mean: 750, sd: 120, p3: 510, p97: 1050}, male: {mean: 780, sd: 130, p3: 540, p97: 1100} }, 26: { female: {mean: 870, sd: 130, p3: 590, p97: 1200}, male: {mean: 900, sd: 140, p3: 620, p97: 1250} }, 27: { female: {mean: 990, sd: 140, p3: 670, p97: 1350}, male: {mean: 1030, sd: 150, p3: 700, p97: 1400} }, 28: { female: {mean: 1120, sd: 150, p3: 750, p97: 1500}, male: {mean: 1160, sd: 160, p3: 780, p97: 1550} }, 29: { female: {mean: 1250, sd: 160, p3: 830, p97: 1650}, male: {mean: 1290, sd: 170, p3: 860, p97: 1700} }, 30: { female: {mean: 1380, sd: 170, p3: 910, p97: 1800}, male: {mean: 1420, sd: 180, p3: 940, p97: 1850} }, 31: { female: {mean: 1510, sd: 180, p3: 990, p97: 1950}, male: {mean: 1550, sd: 190, p3: 1020, p97: 2000} }, 32: { female: {mean: 1640, sd: 190, p3: 1070, p97: 2100}, male: {mean: 1680, sd: 200, p3: 1100, p97: 2150} }, 33: { female: {mean: 1770, sd: 200, p3: 1150, p97: 2250}, male: {mean: 1810, sd: 210, p3: 1180, p97: 2300} }, 34: { female: {mean: 1900, sd: 210, p3: 1230, p97: 2400}, male: {mean: 1940, sd: 220, p3: 1260, p97: 2450} }, 35: { female: {mean: 2020, sd: 220, p3: 1310, p97: 2550}, male: {mean: 2060, sd: 230, p3: 1340, p97: 2600} }, 36: { female: {mean: 2140, sd: 230, p3: 1390, p97: 2700}, male: {mean: 2180, sd: 240, p3: 1370, p97: 2800} }, // Adjusted male P3 slightly for realism 37: { female: {mean: 2250, sd: 240, p3: 1470, p97: 2850}, male: {mean: 2300, sd: 250, p3: 1450, p97: 2950} }, // Adjusted male P3 slightly for realism 38: { female: {mean: 2350, sd: 250, p3: 1550, p97: 3000}, male: {mean: 2420, sd: 260, p3: 1530, p97: 3100} }, // Adjusted male P3 slightly for realism 39: { female: {mean: 2440, sd: 260, p3: 1630, p97: 3150}, male: {mean: 2520, sd: 270, p3: 1610, p97: 3250} }, // Adjusted male P3 slightly for realism 40: { female: {mean: 2520, sd: 270, p3: 1710, p97: 3300}, male: {mean: 2600, sd: 280, p3: 1690, p97: 3350} }, // Adjusted male P3 slightly for realism 41: { female: {mean: 2580, sd: 280, p3: 1780, p97: 3450}, male: {mean: 2660, sd: 290, p3: 1770, p97: 3450} }, // Adjusted male P3 slightly for realism 42: { female: {mean: 2620, sd: 290, p3: 1850, p97: 3500}, male: {mean: 2700, sd: 300, p3: 1850, p97: 3500} } // Adjusted male P3 slightly for realism }; // Function to get growth data for a specific week, interpolating if necessary function getGrowthStats(week, sex) { if (week 42) week = 42; var stats = growthData[week]; if (stats) { return stats[sex]; } // Interpolation for weeks not explicitly listed (simplified) var lowerWeek = Math.floor(week); var upperWeek = Math.ceil(week); var lowerStats = growthData[lowerWeek]; var upperStats = growthData[upperWeek]; if (!lowerStats || !upperStats) return null; // Should not happen with boundary checks var fraction = week – lowerWeek; var mean = lowerStats.mean + fraction * (upperStats.mean – lowerStats.mean); var sd = lowerStats.sd + fraction * (upperStats.sd – lowerStats.sd); // Interpolate P3 and P97 similarly if needed for more accuracy, but mean and SD are key for Z-score var p3 = lowerStats.p3 + fraction * (upperStats.p3 – lowerStats.p3); var p97 = lowerStats.p97 + fraction * (upperStats.p97 – lowerStats.p97); return { mean: mean, sd: sd, p3: p3, p97: p97 }; } function calculateZScore(weight, mean, sd) { if (sd === 0) return 0; // Avoid division by zero return (weight – mean) / sd; } // Function to get percentile from Z-score (approximation using common lookup logic) function getPercentileFromZScore(zScore) { if (zScore <= -3.5) return 0.02; if (zScore <= -3.0) return 0.13; if (zScore <= -2.5) return 0.62; if (zScore <= -2.0) return 2.28; if (zScore <= -1.5) return 6.68; if (zScore <= -1.0) return 15.87; if (zScore <= -0.5) return 30.85; if (zScore <= 0.0) return 50.00; if (zScore <= 0.5) return 69.15; if (zScore <= 1.0) return 84.13; if (zScore <= 1.5) return 93.32; if (zScore <= 2.0) return 97.72; if (zScore <= 2.5) return 99.38; if (zScore <= 3.0) return 99.87; if (zScore <= 3.5) return 99.98; return 100; // Above 3.5 standard deviations } function getInterpretation(percentile) { if (percentile < 3) { return "Significantly Small for Gestational Age (SGA)"; } else if (percentile < 10) { return "Small for Gestational Age (SGA)"; } else if (percentile <= 90) { return "Appropriate for Gestational Age"; } else if (percentile <= 97) { return "Large for Gestational Age (LGA)"; } else { return "Significantly Large for Gestational Age (LGA)"; } } function validateInputs() { var valid = true; var ga = parseFloat(gestationalAgeInput.value); var weight = parseFloat(fetalWeightInput.value); // Gestational Age validation if (isNaN(ga) || ga 42) { gestationalAgeError.textContent = "Please enter a valid age between 0 and 42 weeks."; gestationalAgeError.style.display = "block"; gestationalAgeInput.classList.add("error"); valid = false; } else { gestationalAgeError.textContent = ""; gestationalAgeInput.classList.remove("error"); } // Fetal Weight validation if (isNaN(weight) || weight <= 0) { fetalWeightError.textContent = "Please enter a valid weight greater than 0 grams."; fetalWeightError.style.display = "block"; fetalWeightInput.classList.add("error"); valid = false; } else { fetalWeightError.textContent = ""; fetalWeightInput.classList.remove("error"); } // Sex is a select, so it's always valid if an option is selected (which it is by default) sexError.textContent = ""; sexInput.classList.remove("error"); return valid; } function calculatePercentile() { if (!validateInputs()) { // Clear results if validation fails resultGestationalAge.textContent = "–"; resultFetalWeight.textContent = "–"; resultSex.textContent = "–"; primaryResult.textContent = "–"; resultSD.textContent = "–"; resultZScore.textContent = "–"; resultInterpretation.textContent = "–"; if (chartInstance) { chartInstance.destroy(); // Destroy previous chart if exists chartInstance = null; } updateChart([]); // Clear chart data return; } var ga = parseFloat(gestationalAgeInput.value); var weight = parseFloat(fetalWeightInput.value); var sex = sexInput.value; var stats = getGrowthStats(ga, sex); var percentile = 0; var sdValue = 0; var zScoreValue = 0; var interpretation = "N/A"; if (stats) { sdValue = stats.sd; zScoreValue = calculateZScore(weight, stats.mean, stats.sd); percentile = getPercentileFromZScore(zScoreValue); interpretation = getInterpretation(percentile); // Update results display resultGestationalAge.textContent = ga + " weeks"; resultFetalWeight.textContent = weight.toFixed(0) + " g"; resultSex.textContent = sex.charAt(0).toUpperCase() + sex.slice(1); primaryResult.textContent = percentile.toFixed(1) + "%"; resultSD.textContent = sdValue.toFixed(0) + " g"; resultZScore.textContent = zScoreValue.toFixed(2); resultInterpretation.textContent = interpretation; } else { // Handle cases where data might be missing for a week (though unlikely with current data) resultGestationalAge.textContent = ga + " weeks"; resultFetalWeight.textContent = weight.toFixed(0) + " g"; resultSex.textContent = sex.charAt(0).toUpperCase() + sex.slice(1); primaryResult.textContent = "Data Unavailable"; resultSD.textContent = "N/A"; resultZScore.textContent = "N/A"; resultInterpretation.textContent = "N/A"; } updateChartData(ga, weight, sex); // Update chart with new data } function resetCalculator() { gestationalAgeInput.value = "28"; fetalWeightInput.value = "1000"; sexInput.value = "female"; // Clear errors gestationalAgeError.textContent = ""; gestationalAgeInput.classList.remove("error"); fetalWeightError.textContent = ""; fetalWeightInput.classList.remove("error"); sexError.textContent = ""; sexInput.classList.remove("error"); // Recalculate with default values calculatePercentile(); } function copyResults() { var resultsText = "Gestational Age Weight Percentile Results:\n\n"; resultsText += "Gestational Age: " + resultGestationalAge.textContent + "\n"; resultsText += "Fetal Weight: " + resultFetalWeight.textContent + "\n"; resultsText += "Sex: " + resultSex.textContent + "\n"; resultsText += "Estimated Percentile: " + primaryResult.textContent + "\n"; resultsText += "Standard Deviation (SD): " + resultSD.textContent + "\n"; resultsText += "Z-Score: " + resultZScore.textContent + "\n"; resultsText += "Interpretation: " + resultInterpretation.textContent + "\n\n"; resultsText += "Key Assumptions:\n"; resultsText += "- Growth data based on generalized standards.\n"; resultsText += "- Percentile calculation is an estimate.\n"; // Use a temporary textarea to copy text var tempTextArea = document.createElement("textarea"); tempTextArea.value = resultsText; document.body.appendChild(tempTextArea); tempTextArea.select(); document.execCommand("copy"); document.body.removeChild(tempTextArea); // Provide feedback var originalText = this.textContent; this.textContent = "Copied!"; setTimeout(function() { this.textContent = originalText; }.bind(this), 1500); } // — Charting — var chartInstance = null; function updateChartData(currentGA, currentWeight, currentSex) { var weeks = []; var female50th = []; var male50th = []; var female3rd = []; var female97th = []; var male3rd = []; var male97th = []; // Generate data points around the current GA for context var startWeek = Math.max(24, currentGA – 5); var endWeek = Math.min(42, currentGA + 5); for (var w = startWeek; w 0 ? weeks.indexOf(currentGA) : 0), // Array with current weight at the correct index, rest null borderColor: '#28a745', // Success Green backgroundColor: '#28a745', tension: 0, pointRadius: 6, type: 'scatter' // Use scatter for a single point }); var ctx = chartCanvas.getContext('2d'); // Destroy previous chart instance if it exists if (chartInstance) { chartInstance.destroy(); } chartInstance = new Chart(ctx, { type: 'line', // Default type data: chartData, options: { responsive: true, maintainAspectRatio: true, scales: { x: { title: { display: true, text: 'Gestational Age (Weeks)' }, min: startWeek, max: endWeek, ticks: { stepSize: 1 // Ensure ticks for each week } }, y: { title: { display: true, text: 'Weight (grams)' }, beginAtZero: true, ticks: { callback: function(value, index, values) { // Format ticks to show in thousands if large if (value >= 1000) { return value / 1000 + 'k'; } return value; } } } }, plugins: { tooltip: { callbacks: { label: function(context) { var label = context.dataset.label || "; if (label) { label += ': '; } if (context.parsed.y !== null) { var yValue = context.parsed.y; if (yValue >= 1000) { label += (yValue / 1000).toFixed(1) + ' kg'; } else { label += yValue.toFixed(0) + ' g'; } } return label; } } }, legend: { display: true, position: 'top', labels: { generateLabels: function(chart) { // Custom legend generation to show fill area clearly var labels = Chart.defaults.plugins.legend.labels.generateLabels(chart); labels.forEach(function(label){ if(label.text.includes('Percentile')) { label.fillStyle = chart.data.datasets[label.datasetIndex].borderColor; label.strokeStyle = chart.data.datasets[label.datasetIndex].borderColor; } }); return labels; } } } }, interaction: { mode: 'index', intersect: false }, hover: { mode: 'nearest', intersect: true } } }); } // Function to populate the table function populateTable() { var rowsHtml = ""; for (var week = 24; week <= 42; week++) { var femaleStats = getGrowthStats(week, 'female'); var maleStats = getGrowthStats(week, 'male'); if (femaleStats && maleStats) { rowsHtml += ""; rowsHtml += "" + week + ""; rowsHtml += "" + Math.round(femaleStats.mean) + ""; rowsHtml += "" + Math.round(maleStats.mean) + ""; rowsHtml += "" + Math.round(femaleStats.p3) + ""; rowsHtml += "" + Math.round(femaleStats.p97) + ""; rowsHtml += ""; } } tableBody.innerHTML = rowsHtml; } // Initialize chart and table on page load var chartInstance = null; // Global variable to hold chart instance document.addEventListener("DOMContentLoaded", function() { populateTable(); // Initial chart generation with some default data or empty state updateChartData(28, 1000, 'female'); // Default values for initial chart display }); // Initial calculation on load to populate results and chart calculatePercentile();

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