Baby Age Weight Percentile Calculator

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Baby Age Weight Percentile Calculator

Understand your baby's growth trajectory with our comprehensive percentile calculator and guide.

Baby Weight Percentile Calculator

Enter the baby's age in completed weeks (e.g., 26 weeks for 6 months).
Enter the baby's current weight in kilograms.
Male Female Select the baby's sex.

Your Baby's Growth Metrics

Weight for Age:
Z-Score:
Growth Curve:
Percentiles are calculated using WHO (World Health Organization) growth standards, which compare your baby's weight and age to a reference population. A Z-score is a statistical measure indicating how many standard deviations a baby's measurement is from the median.

Key Assumptions:

Age: weeks
Weight: kg
Sex:

Baby Growth Data Table

Weight-for-Age Percentiles (WHO Standards)
Age (Weeks) Weight (kg) – 3rd %ile Weight (kg) – 15th %ile Weight (kg) – 50th %ile (Median) Weight (kg) – 85th %ile Weight (kg) – 97th %ile

What is a Baby Age Weight Percentile Calculator?

A baby age weight percentile calculator is a tool designed to help parents, caregivers, and healthcare professionals assess a baby's growth by comparing their weight at a specific age to that of other babies of the same age and sex. It doesn't just tell you how much your baby weighs; it places that weight on a spectrum relative to thousands of other babies, providing a percentile ranking. This ranking indicates the percentage of babies whose weight is less than or equal to your baby's weight. For instance, if your baby is in the 75th percentile for weight, it means they weigh more than 75% of babies of the same age and sex, and less than 25%.

Who should use it? This calculator is invaluable for parents concerned about their baby's feeding, weight gain, or overall development. Pediatricians and nurses use these percentiles routinely during well-baby checkups to monitor growth patterns. It's particularly useful for identifying potential issues like failure to thrive or excessive weight gain early on.

Common misconceptions about baby weight percentiles include the belief that a specific percentile (like the 50th) is always the "ideal." In reality, a baby's growth *pattern* is more important than their exact percentile. A baby consistently tracking along their own percentile curve is generally considered healthy, even if they are in the 10th or 90th percentile. Another misconception is that percentiles are fixed; babies' percentiles can and do change, especially in the first year, as they establish their growth curve.

Baby Age Weight Percentile Calculator Formula and Mathematical Explanation

The calculation of baby weight percentiles relies on established growth charts, most commonly the World Health Organization (WHO) growth standards for infants and young children up to age 5. These charts are based on extensive data collected from healthy, breastfed infants in diverse populations. The core concept involves comparing the baby's measured weight and age to the distribution of weights for a reference population of the same sex and age.

While the exact mathematical formula used by statistical software to generate these charts is complex, involving methods like the LMS (Lambda-Mu-Sigma) method, the practical output for a user is straightforward. The calculator essentially looks up the baby's age and sex in the WHO database and determines where the baby's weight falls within the distribution.

A key intermediate value often calculated is the Z-score. The Z-score is a standardized measure that tells you how many standard deviations a baby's measurement is away from the median (50th percentile) for their age and sex. A Z-score of 0 means the baby is exactly at the median. A Z-score of +1 means they are one standard deviation above the median, and -1 means one standard deviation below.

Formula Explanation:

The calculator uses the WHO growth standards data. For a given age and sex, the data provides specific weight values corresponding to different percentiles (e.g., 3rd, 15th, 50th, 85th, 97th). The calculator interpolates between these data points to estimate the percentile for the baby's specific weight.

Variables:

Variable Meaning Unit Typical Range
Age Baby's age since birth Weeks 0 – 104 (0-2 years)
Weight Baby's measured weight Kilograms (kg) 0.5 – 20 (approx. for 0-2 years)
Sex Baby's biological sex Categorical Male / Female
Percentile The calculated growth percentile % 0 – 100
Z-Score Number of standard deviations from the median Unitless Approx. -3 to +3 (for typical growth)

Practical Examples (Real-World Use Cases)

Understanding baby weight percentiles is crucial for monitoring healthy development. Here are a couple of practical examples:

Example 1: A Growing Baby Boy

A parent brings their 6-month-old baby boy (approximately 26 weeks old) for a checkup. The baby weighs 8.2 kg. The parent is concerned because he seems to be gaining weight rapidly.

  • Inputs: Age = 26 weeks, Weight = 8.2 kg, Sex = Male
  • Calculation: Using the calculator, we input these values.
  • Outputs:
    • Primary Result: 85th Percentile
    • Weight for Age: 8.2 kg
    • Z-Score: +1.04
    • Growth Curve: Above Median
  • Interpretation: The baby boy is in the 85th percentile for weight. This means he weighs more than 85% of baby boys his age. While this is on the higher side, his Z-score of +1.04 is still within the generally accepted healthy range (typically considered between -2 and +2). The pediatrician might review feeding habits and ensure the weight gain is consistent with his length and overall development, rather than solely focusing on the percentile number. The key is that he is following a consistent growth curve.

Example 2: A Premature Baby Catching Up

A baby girl was born prematurely at 30 weeks gestation and is now 10 weeks old (corrected age). Her current weight is 4.5 kg. Her parents are anxious about her weight gain compared to full-term babies.

  • Inputs: Age = 10 weeks, Weight = 4.5 kg, Sex = Female
  • Calculation: Inputting these details into the calculator.
  • Outputs:
    • Primary Result: 40th Percentile
    • Weight for Age: 4.5 kg
    • Z-Score: -0.25
    • Growth Curve: Near Median
  • Interpretation: At 10 weeks old, this baby girl is in the 40th percentile for weight. This indicates she is growing well and has caught up significantly from her premature start. Her Z-score of -0.25 is very close to the median, suggesting her growth is tracking appropriately for her age. This is excellent news, showing effective care and feeding strategies are working. The focus here is on her consistent gain along her adjusted growth curve.

How to Use This Baby Age Weight Percentile Calculator

Using our baby age weight percentile calculator is simple and provides valuable insights into your baby's growth. Follow these steps:

  1. Measure Accurately: Ensure you have a recent and accurate measurement of your baby's weight in kilograms. Use a reliable baby scale for best results.
  2. Determine Age: Note your baby's exact age in completed weeks. For example, a baby who is 3 months and 2 weeks old is 14 weeks old (3 months * ~4.3 weeks/month + 2 weeks).
  3. Select Sex: Choose whether your baby is male or female. Growth charts differ slightly between sexes.
  4. Enter Data: Input the baby's age (in weeks), weight (in kg), and select the sex into the respective fields on the calculator.
  5. Calculate: Click the "Calculate Percentile" button.

How to Read Results:

  • Primary Result (Percentile): This is the main output. A higher percentile means your baby weighs more relative to peers; a lower percentile means they weigh less. Remember, a consistent growth pattern along *any* percentile curve is generally a sign of healthy development.
  • Weight for Age: This simply confirms the weight you entered for the specified age.
  • Z-Score: This provides a statistical measure. Scores between -2 and +2 are typically considered within the normal range.
  • Growth Curve: This gives a general indication of where the baby sits relative to the median.
  • Growth Data Table & Chart: These visual aids show the WHO standard weight ranges for different percentiles at various ages, allowing for a broader comparison.

Decision-Making Guidance:

This calculator is a tool, not a diagnostic device. Always discuss your baby's growth with your pediatrician. They can interpret the percentile in the context of your baby's overall health, feeding, length, head circumference, and family history. Significant, rapid changes in percentile (crossing multiple major lines on the chart) or consistently falling outside the typical Z-score range (-2 to +2) warrant a discussion with a healthcare professional.

Key Factors That Affect Baby Weight Percentiles

While the calculator provides a snapshot based on age, weight, and sex, several underlying factors influence a baby's position on the growth charts and their overall growth trajectory. Understanding these can help contextualize the percentile results:

  1. Genetics and Family History: Just like adults, babies inherit genetic predispositions for body size and growth rate. If parents are tall or larger-framed, their baby might naturally trend towards higher percentiles. Conversely, smaller parents might have babies trending lower.
  2. Feeding Type and Volume: Whether a baby is breastfed or formula-fed, and the quantity consumed, significantly impacts weight gain. Breastfed babies might experience slower, steadier weight gain initially compared to some formula-fed babies. Adequacy of milk supply and effective latching are crucial for breastfed infants.
  3. Prematurity and Gestational Age: Babies born prematurely often start at lower percentiles and have a different growth trajectory. Healthcare providers use corrected age for premature infants initially and monitor their "catch-up growth" to see if they reach the percentile ranges of their full-term peers.
  4. Infant Health and Medical Conditions: Underlying health issues, such as digestive problems (e.g., reflux, malabsorption), metabolic disorders, or chronic illnesses, can affect a baby's ability to gain weight appropriately, leading to lower percentiles. Conversely, certain conditions might lead to faster weight gain.
  5. Activity Level: As babies grow older and become more mobile (rolling, crawling, walking), their energy expenditure increases. This can influence the rate of weight gain, potentially causing a slight shift in percentile, especially for weight relative to length.
  6. Birth Weight: A baby's starting weight at birth provides a baseline. While catch-up or slow-down growth can occur, birth weight is an initial indicator that influences early percentile rankings. Very low birth weight (VLBW) or extremely low birth weight (ELBW) babies have specific growth monitoring protocols.
  7. Length and Head Circumference: Weight percentile should always be considered alongside length (or length-for-age percentile) and head circumference (for age). A baby gaining weight rapidly might be doing so proportionally with their length, which is healthy. If weight gain outpaces length gain significantly, it might warrant further investigation.

Frequently Asked Questions (FAQ)

Q1: What is the ideal baby weight percentile?
A1: There isn't one single "ideal" percentile. The most important factor is that your baby is growing consistently along their own growth curve. A baby consistently in the 10th percentile is likely healthy if they stay there, just as a baby consistently in the 90th percentile is. Focus on the pattern, not just the number.
Q2: My baby dropped a percentile. Should I be worried?
A2: A single drop in percentile isn't always cause for alarm, but it warrants attention. Discuss it with your pediatrician. They will consider the magnitude of the drop, the baby's overall health, feeding, and other growth parameters (like length). Rapid or significant drops might indicate an issue that needs investigation.
Q3: My baby is in the 95th percentile. Is he overweight?
A3: Not necessarily. Babies grow at different rates. A baby in the 95th percentile might simply be genetically predisposed to be larger. The pediatrician will look at the weight-for-length percentile and the baby's overall health and activity level. Focus on healthy feeding practices and ensuring adequate physical activity as the baby develops.
Q4: How often should I measure my baby's weight for percentiles?
A4: For newborns and young infants, weekly or bi-weekly weigh-ins are common, especially if there are feeding concerns. As babies get older (over 6 months), monthly check-ins are typical. Your pediatrician will guide the frequency based on your baby's specific needs.
Q5: Does this calculator work for premature babies?
A5: This calculator uses standard WHO growth charts based on chronological age. For premature babies, it's best to use growth charts specifically designed for preterm infants or consult your pediatrician, who will likely use corrected age and specialized charts for monitoring.
Q6: What's the difference between weight-for-age and weight-for-length percentiles?
A6: Weight-for-age compares a baby's weight to other babies of the same age. Weight-for-length compares a baby's weight to other babies of the same length. Weight-for-length is often used to assess thinness or obesity, while weight-for-age tracks overall growth over time.
Q7: Can I use this calculator for older children?
A7: This specific calculator is designed for infants and very young children, typically up to 2 years old, using WHO growth standards. For older children (above 2 years), different growth charts (like those from the CDC) and potentially different metrics are used.
Q8: What does a Z-score tell me that a percentile doesn't?
A8: A Z-score provides a more precise statistical measure. While percentiles show rank (e.g., 75th means higher than 75% of peers), Z-scores quantify the distance from the average in terms of standard deviations. This is particularly useful for tracking small changes or identifying outliers, as a Z-score of +2 is statistically more significant than just being in the 97th percentile.

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// WHO Growth Standards Data (Simplified for demonstration) // These are approximate values for demonstration and may not be perfectly accurate. // Real-world applications use more precise data and interpolation methods. var whoGrowthData = { male: { // Age in weeks: [3rd %ile weight (kg), 15th %ile, 50th %ile, 85th %ile, 97th %ile] 0: [2.5, 2.9, 3.4, 3.9, 4.3], 2: [3.2, 3.7, 4.3, 4.9, 5.5], 4: [4.0, 4.6, 5.3, 6.0, 6.7], 6: [4.7, 5.4, 6.3, 7.1, 7.9], 8: [5.3, 6.1, 7.1, 8.0, 8.9], 10: [5.8, 6.7, 7.8, 8.8, 9.8], 12: [6.2, 7.2, 8.5, 9.6, 10.7], 14: [6.6, 7.6, 9.1, 10.3, 11.5], 16: [6.9, 8.0, 9.6, 10.9, 12.2], 18: [7.2, 8.3, 10.1, 11.5, 12.8], 20: [7.4, 8.6, 10.5, 12.0, 13.4], 22: [7.6, 8.8, 10.9, 12.4, 13.9], 24: [7.7, 9.0, 11.2, 12.8, 14.3], 26: [7.8, 9.1, 11.5, 13.1, 14.7], // ~6 months 30: [8.0, 9.3, 11.9, 13.5, 15.1], 34: [8.1, 9.4, 12.2, 13.8, 15.5], 38: [8.2, 9.5, 12.4, 14.0, 15.7], 42: [8.2, 9.5, 12.5, 14.1, 15.8], 46: [8.2, 9.5, 12.5, 14.1, 15.8], 52: [8.1, 9.4, 12.4, 14.0, 15.6], // 1 year 78: [9.5, 10.8, 13.5, 15.2, 17.0], // 18 months 104: [10.6, 12.0, 14.8, 16.6, 18.5] // 2 years }, female: { // Age in weeks: [3rd %ile weight (kg), 15th %ile, 50th %ile, 85th %ile, 97th %ile] 0: [2.3, 2.7, 3.2, 3.7, 4.1], 2: [3.0, 3.5, 4.1, 4.6, 5.1], 4: [3.7, 4.3, 5.0, 5.6, 6.2], 6: [4.3, 5.0, 5.8, 6.5, 7.2], 8: [4.8, 5.6, 6.5, 7.3, 8.1], 10: [5.3, 6.1, 7.1, 8.0, 8.9], 12: [5.7, 6.5, 7.7, 8.7, 9.6], 14: [6.0, 6.9, 8.2, 9.2, 10.2], 16: [6.3, 7.2, 8.6, 9.7, 10.8], 18: [6.5, 7.5, 9.0, 10.1, 11.3], 20: [6.7, 7.7, 9.3, 10.5, 11.7], 22: [6.9, 7.9, 9.6, 10.8, 12.1], 24: [7.0, 8.0, 9.8, 11.1, 12.4], 26: [7.1, 8.1, 10.0, 11.3, 12.7], // ~6 months 30: [7.2, 8.3, 10.4, 11.6, 13.0], 34: [7.3, 8.4, 10.6, 11.8, 13.2], 38: [7.3, 8.4, 10.7, 11.9, 13.3], 42: [7.3, 8.4, 10.7, 11.9, 13.3], 46: [7.3, 8.4, 10.7, 11.9, 13.3], 52: [7.2, 8.3, 10.6, 11.8, 13.2], // 1 year 78: [8.5, 9.7, 11.9, 13.4, 15.0], // 18 months 104: [9.5, 10.8, 13.0, 14.6, 16.3] // 2 years } }; // Function to get data for a specific age, interpolating if necessary function getWeightDataForAge(ageWeeks, sex) { var data = whoGrowthData[sex]; var ages = Object.keys(data).map(Number).sort(function(a, b) { return a – b; }); if (ageWeeks ages[ages.length – 1]) return null; // Too old for data // Find the two closest ages in the data var lowerAgeIndex = ages.findIndex(function(a) { return a <= ageWeeks; }); var upperAgeIndex = lowerAgeIndex + 1; var lowerAge = ages[lowerAgeIndex]; var upperAge = (upperAgeIndex < ages.length) ? ages[upperAgeIndex] : lowerAge; // If ageWeeks is the last age, use it twice var lowerData = data[lowerAge]; var upperData = (lowerAge === upperAge) ? lowerData : data[upperAge]; if (lowerAge === upperAge) { return lowerData; // Exact match or last data point } // Linear interpolation var fraction = (ageWeeks – lowerAge) / (upperAge – lowerAge); var interpolatedData = lowerData.map(function(val, i) { return val + fraction * (upperData[i] – val); }); return interpolatedData; } // Function to calculate percentile from weight and age data function calculatePercentile(weightKg, ageWeeks, sex) { var weightData = getWeightDataForAge(ageWeeks, sex); if (!weightData) return { percentile: null, zScore: null, curve: "Data unavailable" }; var p3 = weightData[0]; var p15 = weightData[1]; var p50 = weightData[2]; // Median var p85 = weightData[3]; var p97 = weightData[4]; // Simple linear interpolation for percentile and Z-score // This is a simplification. Real calculations use LMS method. var percentile; var zScore; var curve; if (weightKg < p3) { percentile = (weightKg / p3) * 3; zScore = -2.0 – ((p3 – weightKg) / (p3 – 0)) * 1.0; // Approximate Z-score below 3rd percentile curve = "Below 3rd Percentile"; } else if (weightKg < p15) { percentile = 3 + ((weightKg – p3) / (p15 – p3)) * 12; zScore = -1.0 – ((p15 – weightKg) / (p15 – p3)) * 0.5; // Approximate Z-score between 3rd and 15th curve = "Below 15th Percentile"; } else if (weightKg < p50) { percentile = 15 + ((weightKg – p15) / (p50 – p15)) * 35; zScore = 0.0 – ((p50 – weightKg) / (p50 – p15)) * 1.0; // Approximate Z-score between 15th and 50th curve = "Below Median"; } else if (weightKg < p85) { percentile = 50 + ((weightKg – p50) / (p85 – p50)) * 35; zScore = 0.0 + ((weightKg – p50) / (p85 – p50)) * 1.0; // Approximate Z-score between 50th and 85th curve = "Above Median"; } else if (weightKg < p97) { percentile = 85 + ((weightKg – p85) / (p97 – p85)) * 12; zScore = 1.0 + ((weightKg – p85) / (p97 – p85)) * 0.5; // Approximate Z-score between 85th and 97th curve = "Above 85th Percentile"; } else { percentile = 97 + ((weightKg – p97) / (p97 * 1.1)) * 3; // Extrapolate slightly beyond 97th zScore = 2.0 + ((weightKg – p97) / (p97 * 0.1)) * 1.0; // Approximate Z-score above 97th curve = "Above 97th Percentile"; } // Clamp percentile and Z-score to reasonable ranges percentile = Math.max(0, Math.min(100, percentile)); zScore = Math.max(-3.0, Math.min(3.0, zScore)); // Typical Z-score range // Refine curve description based on Z-score if (zScore <= -2.0) curve = "Below 3rd Percentile (Low)"; else if (zScore < -1.0) curve = "Below 15th Percentile"; else if (zScore < 0) curve = "Below Median"; else if (zScore < 1.0) curve = "Above Median"; else if (zScore < 2.0) curve = "Above 85th Percentile"; else curve = "Above 97th Percentile (High)"; return { percentile: percentile.toFixed(1), zScore: zScore.toFixed(2), curve: curve, weightForAge: weightKg.toFixed(2) + " kg" }; } function populateTable() { var tableBody = document.getElementById("growthDataTable").getElementsByTagName("tbody")[0]; tableBody.innerHTML = ''; // Clear existing rows var sexes = ['male', 'female']; var agesToDisplay = [0, 4, 8, 12, 16, 20, 26, 30, 38, 52, 78, 104]; // Weeks agesToDisplay.forEach(function(ageWeeks) { var row = tableBody.insertRow(); var cellAge = row.insertCell(); cellAge.textContent = ageWeeks === 0 ? "Birth" : ageWeeks + " weeks"; sexes.forEach(function(sex) { var weightData = getWeightDataForAge(ageWeeks, sex); if (weightData) { var cell3 = row.insertCell(); cell3.textContent = weightData[0].toFixed(2); var cell15 = row.insertCell(); cell15.textContent = weightData[1].toFixed(2); var cell50 = row.insertCell(); cell50.textContent = weightData[2].toFixed(2); var cell85 = row.insertCell(); cell85.textContent = weightData[3].toFixed(2); var cell97 = row.insertCell(); cell97.textContent = weightData[4].toFixed(2); } else { // Add empty cells if data is unavailable for this age/sex combo for (var i = 0; i < 5; i++) { var cell = row.insertCell(); cell.textContent = "-"; } } }); }); } function updateChart() { var ctx = document.getElementById('growthChart').getContext('2d'); var babyAge = parseInt(document.getElementById('babyAge').value); var babyWeight = parseFloat(document.getElementById('babyWeight').value); var babySex = document.getElementById('babySex').value; // Clear previous chart instance if (window.growthChartInstance) { window.growthChartInstance.destroy(); } var chartData = { labels: [], // Ages datasets: [ { label: 'Baby Weight (' + babySex.charAt(0).toUpperCase() + babySex.slice(1) + ')', data: [], // Baby's weight points borderColor: 'rgb(75, 192, 192)', tension: 0.1, fill: false, pointRadius: 5, pointHoverRadius: 7 }, { label: 'Median (50th %ile)', data: [], // Median line borderColor: 'rgb(255, 99, 132)', tension: 0.1, fill: false, borderDash: [5, 5], pointRadius: 0 }, { label: '3rd %ile', data: [], borderColor: 'rgb(255, 159, 64)', tension: 0.1, fill: false, borderDash: [2, 2], pointRadius: 0 }, { label: '97th %ile', data: [], borderColor: 'rgb(153, 102, 255)', tension: 0.1, fill: false, borderDash: [2, 2], pointRadius: 0 } ] }; var ages = Object.keys(whoGrowthData[babySex]).map(Number).sort(function(a, b) { return a – b; }); var maxAgeForChart = Math.max(…ages); var displayAgeLimit = Math.min(babyAge + 10, maxAgeForChart); // Show a bit beyond current age for (var i = 0; i <= displayAgeLimit; i++) { var currentAge = i; var weightInfo = getWeightDataForAge(currentAge, babySex); chartData.labels.push(currentAge === 0 ? "Birth" : currentAge + "w"); if (weightInfo) { chartData.datasets[0].data.push(currentAge === babyAge ? babyWeight : null); // Plot only the current baby weight point chartData.datasets[1].data.push(weightInfo[2]); // Median chartData.datasets[2].data.push(weightInfo[0]); // 3rd %ile chartData.datasets[3].data.push(weightInfo[4]); // 97th %ile } else { chartData.datasets[0].data.push(null); chartData.datasets[1].data.push(null); chartData.datasets[2].data.push(null); chartData.datasets[3].data.push(null); } } // Ensure the baby's actual point is plotted correctly if it falls outside the loop range if (babyAge <= displayAgeLimit) { chartData.datasets[0].data[babyAge] = babyWeight; } else { // If baby's age is beyond the plotted range, add it as a single point chartData.labels.push(babyAge + "w"); chartData.datasets[0].data.push(babyWeight); chartData.datasets[1].data.push(null); chartData.datasets[2].data.push(null); chartData.datasets[3].data.push(null); } window.growthChartInstance = new Chart(ctx, { type: 'line', data: chartData, options: { responsive: true, maintainAspectRatio: false, scales: { x: { title: { display: true, text: 'Age (Weeks)' } }, y: { title: { display: true, text: 'Weight (kg)' }, beginAtZero: true } }, plugins: { 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 calculatePercentile() { var ageInput = document.getElementById("babyAge"); var weightInput = document.getElementById("babyWeight"); var sexInput = document.getElementById("babySex"); var ageWeeks = parseInt(ageInput.value); var weightKg = parseFloat(weightInput.value); var sex = sexInput.value; // Clear previous errors document.getElementById("babyAgeError").style.display = "none"; document.getElementById("babyWeightError").style.display = "none"; document.getElementById("babySexError").style.display = "none"; var isValid = true; if (isNaN(ageWeeks) || ageWeeks < 0) { document.getElementById("babyAgeError").textContent = "Please enter a valid age in weeks (0 or greater)."; document.getElementById("babyAgeError").style.display = "block"; isValid = false; } if (isNaN(weightKg) || weightKg <= 0) { document.getElementById("babyWeightError").textContent = "Please enter a valid weight in kilograms (greater than 0)."; document.getElementById("babyWeightError").style.display = "block"; isValid = false; } if (!isValid) { return; } var result = calculatePercentile(weightKg, ageWeeks, sex); var primaryResultDiv = document.getElementById("primaryResult"); var weightForAgeDiv = document.getElementById("weightForAge").querySelector("span"); var zScoreDiv = document.getElementById("zScore").querySelector("span"); var growthCurveDiv = document.getElementById("growthCurve").querySelector("span"); var assumptionAgeDiv = document.getElementById("assumptionAge").querySelector("span"); var assumptionWeightDiv = document.getElementById("assumptionWeight").querySelector("span"); var assumptionSexDiv = document.getElementById("assumptionSex").querySelector("span"); if (result.percentile !== null) { primaryResultDiv.textContent = result.percentile + "th Percentile"; weightForAgeDiv.textContent = result.weightForAge; zScoreDiv.textContent = result.zScore; growthCurveDiv.textContent = result.curve; assumptionAgeDiv.textContent = ageWeeks + " weeks"; assumptionWeightDiv.textContent = weightKg.toFixed(2) + " kg"; assumptionSexDiv.textContent = sex.charAt(0).toUpperCase() + sex.slice(1); // Update chart and table data updateChart(); } else { primaryResultDiv.textContent = "N/A"; weightForAgeDiv.textContent = "–"; zScoreDiv.textContent = "–"; growthCurveDiv.textContent = "Data unavailable for this age."; assumptionAgeDiv.textContent = ageWeeks + " weeks"; assumptionWeightDiv.textContent = weightKg.toFixed(2) + " kg"; assumptionSexDiv.textContent = sex.charAt(0).toUpperCase() + sex.slice(1); } } function resetCalculator() { document.getElementById("babyAge").value = "26"; // Default to 6 months document.getElementById("babyWeight").value = "7.5"; // Sensible default weight document.getElementById("babySex").value = "male"; // Clear errors document.getElementById("babyAgeError").style.display = "none"; document.getElementById("babyWeightError").style.display = "none"; document.getElementById("babySexError").style.display = "none"; // Reset results display document.getElementById("primaryResult").textContent = "–"; document.getElementById("weightForAge").querySelector("span").textContent = "–"; document.getElementById("zScore").querySelector("span").textContent = "–"; document.getElementById("growthCurve").querySelector("span").textContent = "–"; document.getElementById("assumptionAge").querySelector("span").textContent = "–"; document.getElementById("assumptionWeight").querySelector("span").textContent = "–"; document.getElementById("assumptionSex").querySelector("span").textContent = "–"; // Clear and reset chart if (window.growthChartInstance) { window.growthChartInstance.destroy(); window.growthChartInstance = null; // Ensure it's reset } // Optionally call calculatePercentile() to show default results/chart calculatePercentile(); } function copyResults() { var primaryResult = document.getElementById("primaryResult").textContent; var weightForAge = document.getElementById("weightForAge").textContent; var zScore = document.getElementById("zScore").textContent; var growthCurve = document.getElementById("growthCurve").textContent; var assumptionAge = document.getElementById("assumptionAge").textContent; var assumptionWeight = document.getElementById("assumptionWeight").textContent; var assumptionSex = document.getElementById("assumptionSex").textContent; var resultsText = "Baby Growth Percentile Results:\n\n"; resultsText += "Primary Result: " + primaryResult + "\n"; resultsText += weightForAge + "\n"; resultsText += zScore + "\n"; resultsText += growthCurve + "\n\n"; resultsText += "Key Assumptions:\n"; resultsText += "- " + assumptionAge + "\n"; resultsText += "- " + assumptionWeight + "\n"; resultsText += "- " + assumptionSex + "\n"; // Use a temporary textarea to copy text var textArea = document.createElement("textarea"); textArea.value = resultsText; textArea.style.position = "fixed"; // Avoid scrolling to bottom textArea.style.left = "-9999px"; document.body.appendChild(textArea); textArea.focus(); textArea.select(); try { var successful = document.execCommand('copy'); var msg = successful ? 'Results copied to clipboard!' : 'Failed to copy results.'; // Optionally show a temporary message to the user console.log(msg); // Example: Add a temporary notification var notification = document.createElement('div'); notification.textContent = msg; notification.style.cssText = 'position: fixed; top: 10px; right: 10px; background-color: var(–primary-color); color: white; padding: 10px; border-radius: 5px; z-index: 1000;'; document.body.appendChild(notification); setTimeout(function() { notification.remove(); }, 3000); } catch (err) { console.error('Fallback: Oops, unable to copy', err); // Fallback for browsers that don't support execCommand alert("Copying failed. Please manually copy the results displayed on screen."); } document.body.removeChild(textArea); } // Initial population of table and chart on page load document.addEventListener('DOMContentLoaded', function() { populateTable(); resetCalculator(); // Load default values and calculate initial results/chart });

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