Newborn Weight Calculator Percentile

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Newborn Weight Percentile Calculator

Understand your baby's growth in relation to other newborns.

Newborn Weight Percentile Calculator

Enter weight in pounds (lbs) or kilograms (kg).
1 day 2 days 3 days 4 days 5 days 6 days 7 days 14 days (2 weeks) 30 days (approx. 1 month) 90 days (approx. 3 months) 180 days (approx. 6 months)
Select the baby's age in days or months.
Male Female
Select the baby's sex.
Enter gestational age in weeks (e.g., 38, 40, 42).
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Your Baby's Growth

Weight Z-Score:
Gestational Age Adjusted Weight:
Standard Deviation (SD):

Key Assumptions:

Sex:
Gestational Age: weeks
Baby's Age:
The percentile rank indicates the percentage of newborns of the same sex and gestational age that weigh less than your baby. Z-scores and standard deviations are used to determine this rank based on growth charts (like WHO or Fenton). A higher percentile means the baby weighs more than a larger proportion of their peers.

What is Newborn Weight Percentile?

A newborn weight percentile is a statistical measure used to compare your baby's weight against the weights of other newborns of the same sex and gestational age. It helps healthcare providers and parents understand if a baby's birth weight is considered typical, small for their gestational age (SGA), or large for their gestational age (LGA). A percentile isn't a measure of health in isolation, but rather a tool to identify babies who might need further evaluation due to being at the extremes of the weight distribution.

Who Should Use It:

  • Parents of newborns wanting to understand their baby's growth trajectory.
  • Healthcare professionals (pediatricians, obstetricians, nurses) to assess newborn health and development.
  • Expectant parents planning for their baby's arrival and seeking to understand typical birth weights.

Common Misconceptions:

  • Myth: The 50th percentile means average and "perfect". Reality: While the 50th percentile represents the median (half above, half below), percentiles across the range are normal. A baby at the 25th percentile is just as healthy as one at the 75th, provided they are growing appropriately for their age and have no other health concerns.
  • Myth: A low percentile always means a problem. Reality: Some healthy babies are naturally smaller. A low percentile might warrant closer monitoring, especially if there are other concerns, but it doesn't automatically indicate a health issue. Premature babies naturally have lower percentiles compared to full-term infants.
  • Myth: Percentiles are fixed. Reality: A baby's percentile can change, especially in the first few weeks and months as they establish feeding and growth patterns. What matters most is that the baby is following a consistent growth curve.

Newborn Weight Percentile Formula and Mathematical Explanation

Calculating the exact percentile for a newborn involves comparing their weight to established growth charts, which are based on statistical data. These charts typically use methods like calculating a Z-score or directly referencing percentile curves. The most common approach relies on the principles of the normal distribution (Gaussian distribution), even though birth weights aren't perfectly normal.

A common method involves calculating a Z-score, which measures how many standard deviations a baby's weight is away from the mean weight for their sex and gestational age. The formula for a Z-score is:

Z = (X – μ) / σ

Where:

  • Z is the Z-score
  • X is the baby's actual weight
  • μ (mu) is the mean (average) weight for the specific sex and gestational age
  • σ (sigma) is the standard deviation of weight for the specific sex and gestational age

Once the Z-score is calculated, it's used to find the corresponding percentile using standard normal distribution tables (Z-tables) or statistical software. Many online calculators and clinical tools use pre-programmed lookups based on established growth charts (e.g., WHO, Fenton, INTERGROWTH-21st) which have already computed these values for various ages and sexes.

Simplified Explanation: Our calculator uses reference data (often derived from complex statistical models like the LMS method used by WHO) to estimate the percentile. It compares your baby's weight, sex, and gestational age to extensive datasets to determine where your baby falls within the range of typical weights.

Variables Table:

Key Variables in Percentile Calculation
Variable Meaning Unit Typical Range/Input
Baby's Weight (X) The measured weight of the newborn. Pounds (lbs) or Kilograms (kg) 0.5 – 5.5 kg (approx. 1 – 12 lbs)
Baby's Sex Biological sex of the newborn. Categorical Male / Female
Gestational Age (GA) Age of the fetus/newborn from the first day of the last menstrual period. Weeks 24 – 44 weeks
Mean Weight (μ) Average weight for the given sex and gestational age, from reference data. kg or lbs Varies significantly by GA and sex.
Standard Deviation (σ) Measure of the spread or variability of weights around the mean for the given sex and gestational age, from reference data. kg or lbs Varies significantly by GA and sex.
Z-Score Number of standard deviations the baby's weight is from the mean. Unitless Typically ranges from -3 to +3, but can be outside this.
Percentile Rank The percentage of newborns with weights less than or equal to the baby's weight. % 0% – 100%

Practical Examples

Example 1: Full-Term Healthy Baby Girl

Inputs:

  • Baby's Weight: 7.2 lbs (3.26 kg)
  • Baby's Age: 1 day
  • Baby's Sex: Female
  • Gestational Age: 40 weeks

Calculation (Simulated):

Using standard reference data for a 40-week-old female infant, the average weight might be around 7.0 lbs with a standard deviation of 0.8 lbs. The calculator determines:

  • Z-Score: (7.2 – 7.0) / 0.8 = +0.25
  • Estimated Percentile: Approximately 60th percentile
  • Standard Deviation: 0.8 lbs
  • Gestational Age Adjusted Weight: 7.0 lbs (the mean for this group)

Interpretation: This baby girl weighs more than 60% of other 40-week-old female newborns. This is well within the typical range and indicates healthy growth for her gestational age.

Example 2: Premature Baby Boy

Inputs:

  • Baby's Weight: 3.5 lbs (1.59 kg)
  • Baby's Age: 3 days
  • Baby's Sex: Male
  • Gestational Age: 32 weeks

Calculation (Simulated):

Reference data for a 32-week-old male infant might show an average weight of 4.0 lbs with a standard deviation of 0.6 lbs. The calculator finds:

  • Z-Score: (3.5 – 4.0) / 0.6 = -0.83
  • Estimated Percentile: Approximately 20th percentile
  • Standard Deviation: 0.6 lbs
  • Gestational Age Adjusted Weight: 4.0 lbs (the mean for this group)

Interpretation: This baby boy weighs more than 20% of other 32-week-old male newborns. This falls into the lower end of the normal range for premature babies. Healthcare providers would assess this alongside other factors like feeding, respiratory status, and overall development. If the baby is gaining weight appropriately since birth, this percentile may be perfectly acceptable.

How to Use This Newborn Weight Percentile Calculator

Using the calculator is straightforward. Follow these steps to get your baby's weight percentile:

  1. Enter Baby's Weight: Input your baby's precise weight. You can enter it in pounds (lbs) or kilograms (kg). Ensure you're consistent with the unit you choose.
  2. Select Baby's Age: Choose your baby's age from the dropdown menu. The calculator uses reference data that is most accurate for the newborn period (first few days/weeks) but also provides estimates for older infants up to several months.
  3. Specify Baby's Sex: Select 'Male' or 'Female' as this significantly impacts the reference data used.
  4. Enter Gestational Age: Accurately input the baby's gestational age in weeks at the time of birth. This is crucial for comparing the baby to the correct peer group.
  5. Click Calculate: Press the "Calculate Percentile" button.

Reading the Results:

  • Main Result (Percentile): This is the primary output, showing the percentage of babies your baby's weight is greater than. A result of 75 means your baby is heavier than 75% of babies in the comparison group.
  • Weight Z-Score: This score indicates how many standard deviations your baby's weight is above or below the average for their group. A positive Z-score is above average, negative is below.
  • Gestational Age Adjusted Weight: This represents the average weight (mean) for babies of the same sex and gestational age according to the reference data used.
  • Standard Deviation (SD): This indicates the typical spread of weights around the average for that specific group.
  • Key Assumptions: These are displayed to remind you of the inputs used for the calculation.

Decision-Making Guidance: Remember that the percentile is just one piece of information. Discuss the results with your pediatrician. They will consider the percentile in conjunction with your baby's overall health, feeding patterns, length, head circumference, and growth trend over time. Focus on consistent, healthy weight gain rather than a specific percentile number.

Key Factors Affecting Newborn Weight Percentile Results

Several factors influence a newborn's birth weight and, consequently, their percentile ranking. Understanding these helps put the numbers into context:

  1. Gestational Age: This is the most critical factor. Babies born prematurely (before 37 weeks) are expected to have lower birth weights and percentiles than full-term babies. Post-term babies (after 42 weeks) may have higher weights.
  2. Genetics: Parental height, weight, and general build play a significant role. Babies born to taller or larger parents tend to be larger themselves, and vice versa.
  3. Maternal Health and Nutrition: The mother's health during pregnancy is vital. Conditions like gestational diabetes can lead to larger babies (macrosomia), while conditions affecting nutrient absorption or causing severe nausea/vomiting might result in smaller babies. Adequate maternal nutrition supports healthy fetal growth.
  4. Placental Function: The placenta provides nutrients and oxygen to the fetus. If the placenta isn't functioning optimally (e.g., placental insufficiency), the baby may not receive enough nutrients, leading to restricted growth and a lower percentile.
  5. Multiple Births: Twins, triplets, or other multiples often share uterine resources, typically resulting in lower individual birth weights and percentiles compared to singletons.
  6. Sex of the Baby: On average, male newborns tend to be slightly heavier than female newborns at birth for the same gestational age, though there is considerable overlap.
  7. Infant's Health Conditions: Certain congenital conditions or infections acquired during pregnancy can affect fetal growth and birth weight.

Frequently Asked Questions (FAQ)

What is considered a normal birth weight percentile?

Generally, any percentile between the 10th and 90th is considered within the normal range for full-term babies. However, "normal" is a broad spectrum, and percentiles from the 3rd to the 97th are often considered acceptable, with close medical attention given to those below the 3rd (Small for Gestational Age – SGA) or above the 97th (Large for Gestational Age – LGA). Always consult your doctor.

My baby is in the 10th percentile. Should I be worried?

Being in the 10th percentile means your baby weighs more than 10% of newborns of the same sex and gestational age. If your baby is otherwise healthy, feeding well, gaining weight consistently, and has appropriate length and head circumference measurements, this percentile might be perfectly normal for your baby's genetic makeup. Your pediatrician is the best resource to assess this.

How quickly should my baby gain weight after birth?

Newborns typically lose a small percentage of their birth weight (up to 5-10%) in the first few days. They should start regaining this weight by day 3-5 and typically return to their birth weight by 10-14 days. After that, healthy weight gain averages about 0.5 to 1 ounce (15-30 grams) per day for the first few months.

Does the calculator account for different growth chart standards (e.g., WHO vs. Fenton)?

This calculator uses widely accepted reference data, often based on WHO or similar large-scale population studies. Different charts exist, and slight variations in results are possible. For clinical decisions, always rely on the charts used by your healthcare provider.

Can I use this calculator for premature babies?

Yes, the calculator is designed to work with gestational age, making it suitable for premature babies (born before 37 weeks) as well as full-term and post-term babies. Accurate gestational age is crucial for correct comparison.

My baby's weight percentile changed significantly. What does this mean?

A significant shift might warrant discussion with your pediatrician. It could indicate a change in growth patterns, feeding issues, or other health factors. However, percentiles can fluctuate, especially in the early weeks as babies establish their feeding routines. The trend and consistency of growth are often more important than a single percentile number.

Is a high percentile (e.g., 95th) always good?

While being large isn't inherently bad, very high percentiles (LGA – Large for Gestational Age) can sometimes be associated with challenges during delivery (e.g., shoulder dystocia) or indicate conditions like maternal gestational diabetes. Your doctor will monitor for these possibilities.

Does baby's age matter after the first few days?

Yes, the calculator uses age primarily to determine if the baby is still within the typical "newborn" assessment window (often up to 28 days or 4 weeks) or moving into infancy. Growth patterns and reference data shift significantly from the newborn period to infancy. The provided options cover common early stages. For longer-term growth tracking, standard infant growth charts are used.

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var weightInput = document.getElementById('babyWeight'); var ageSelect = document.getElementById('babyAge'); var sexSelect = document.getElementById('babySex'); var gestationalAgeInput = document.getElementById('gestationalAge'); var resultsContainer = document.getElementById('resultsContainer'); var mainResultDisplay = document.getElementById('mainResult'); var weightZScoreDisplay = document.getElementById('weightZScore').querySelector('span'); var gestationalAgeAdjustedWeightDisplay = document.getElementById('gestationalAgeAdjustedWeight').querySelector('span'); var standardDeviationDisplay = document.getElementById('standardDeviation').querySelector('span'); var assumptionSexDisplay = document.getElementById('assumptionSex'); var assumptionGestationalAgeDisplay = document.getElementById('assumptionGestationalAge'); var assumptionBabyAgeDisplay = document.getElementById('assumptionBabyAge'); var copyFeedback = document.getElementById('copyFeedback'); // Placeholder data – In a real application, this would come from a robust database or API // These are simplified approximations based on general WHO growth charts for illustration. // Real calculations often use the LMS method for more precise curves. var growthData = { male: { // Gestational Age (weeks): [Mean Weight (kg), Standard Deviation (kg)] 24: [0.67, 0.13], 25: [0.78, 0.15], 26: [0.90, 0.17], 27: [1.03, 0.19], 28: [1.17, 0.21], 29: [1.31, 0.23], 30: [1.46, 0.25], 31: [1.61, 0.27], 32: [1.77, 0.28], 33: [1.93, 0.29], 34: [2.10, 0.30], 35: [2.27, 0.31], 36: [2.44, 0.31], 37: [2.62, 0.31], 38: [2.80, 0.31], 39: [2.98, 0.31], 40: [3.15, 0.31], 41: [3.31, 0.31], 42: [3.45, 0.31], 43: [3.57, 0.31], 44: [3.67, 0.31] }, female: { // Gestational Age (weeks): [Mean Weight (kg), Standard Deviation (kg)] 24: [0.65, 0.13], 25: [0.76, 0.15], 26: [0.88, 0.17], 27: [1.01, 0.19], 28: [1.15, 0.20], 29: [1.29, 0.22], 30: [1.44, 0.24], 31: [1.59, 0.25], 32: [1.75, 0.27], 33: [1.91, 0.28], 34: [2.07, 0.29], 35: [2.24, 0.30], 36: [2.41, 0.30], 37: [2.58, 0.30], 38: [2.75, 0.30], 39: [2.92, 0.30], 40: [3.08, 0.30], 41: [3.23, 0.30], 42: [3.36, 0.30], 43: [3.48, 0.30], 44: [3.57, 0.30] } }; // Convert pounds to kilograms for calculation function lbsToKg(lbs) { return lbs * 0.453592; } // Convert kilograms to pounds for display function kgToLbs(kg) { return kg / 0.453592; } function calculatePercentile() { var babyWeightInput = weightInput.value.trim(); var babyAgeValue = parseInt(ageSelect.value); var babySexValue = sexSelect.value; var gestationalAgeValue = parseInt(gestationalAgeInput.value.trim()); var feedback = copyFeedback; // Clear previous errors and styling clearErrors(); resultsContainer.style.display = 'none'; // Input Validation var isValid = true; if (babyWeightInput === "") { displayError(weightInput, 'Baby\'s weight cannot be empty.'); isValid = false; } else { var babyWeightKg; if (babyWeightInput.toLowerCase().includes('lbs')) { var lbs = parseFloat(babyWeightInput.replace('lbs', ").trim()); if (isNaN(lbs) || lbs <= 0) { displayError(weightInput, 'Invalid weight value. Use numbers like 7.5 or 7.5 lbs.'); isValid = false; } else { babyWeightKg = lbsToKg(lbs); } } else if (babyWeightInput.toLowerCase().includes('kg')) { var kg = parseFloat(babyWeightInput.replace('kg', '').trim()); if (isNaN(kg) || kg <= 0) { displayError(weightInput, 'Invalid weight value. Use numbers like 3.2 or 3.2 kg.'); isValid = false; } else { babyWeightKg = kg; } } else { // Assume kg if no unit is specified, but check if it's a plain number var kg = parseFloat(babyWeightInput); if (isNaN(kg) || kg 10) { // Likely pounds babyWeightKg = lbsToKg(kg); weightInput.value = kg + ' lbs'; // Update input for clarity } else { // Likely kilograms babyWeightKg = kg; } } } } if (isNaN(gestationalAgeValue) || gestationalAgeValue 44) { displayError(gestationalAgeInput, 'Gestational age must be between 24 and 44 weeks.'); isValid = false; } if (!isValid) { return; } var ageLabel = ageSelect.options[ageSelect.selectedIndex].text; var sexLabel = sexSelect.options[sexSelect.selectedIndex].text; var dataForSex = growthData[babySexValue]; if (!dataForSex) { console.error("Growth data not found for sex:", babySexValue); return; // Should not happen with defined data } var gaData = dataForSex[gestationalAgeValue]; if (!gaData) { // Fallback or interpolation could be added here for ages not explicitly listed. // For simplicity, we'll just show an error or use nearest available. // Let's try to find the closest available GA value var availableGAs = Object.keys(dataForSex).map(Number).sort(function(a, b){ return a – b; }); var closestGA = availableGAs.reduce(function(prev, curr) { return (Math.abs(curr – gestationalAgeValue) < Math.abs(prev – gestationalAgeValue) ? curr : prev); }); if(closestGA !== gestationalAgeValue) { console.warn("Gestational age", gestationalAgeValue, "not found. Using closest:", closestGA); gaData = dataForSex[closestGA]; gestationalAgeInput.value = closestGA; // Update input to reflect used value displayError(gestationalAgeInput, 'Gestational age not precisely found. Using closest available (' + closestGA + ' weeks).'); } else { displayError(gestationalAgeInput, 'No growth data available for this gestational age.'); return; } } var meanWeightKg = gaData[0]; var stdDevKg = gaData[1]; var standardDeviationValue = kgToLbs(stdDevKg).toFixed(2) + ' lbs'; var zScore = (babyWeightKg – meanWeightKg) / stdDevKg; var percentile = calculatePercentileFromZScore(zScore); // Update results display mainResultDisplay.textContent = Math.round(percentile) + "th Percentile"; weightZScoreDisplay.textContent = zScore.toFixed(2); gestationalAgeAdjustedWeightDisplay.textContent = meanWeightKg.toFixed(2) + ' kg (' + kgToLbs(meanWeightKg).toFixed(2) + ' lbs)'; standardDeviationDisplay.textContent = standardDeviationValue; assumptionSexDisplay.textContent = sexLabel; assumptionGestationalAgeDisplay.textContent = gestationalAgeValue; assumptionBabyAgeDisplay.textContent = ageLabel; resultsContainer.style.display = 'block'; // Update chart updateChart(percentile, zScore, gestationalAgeValue, babySexValue); } // Function to calculate percentile from Z-score using a simplified approximation // In a real-world scenario, this would use a more accurate Z-table lookup or algorithm. function calculatePercentileFromZScore(zScore) { // This is a rough approximation. Actual percentiles are derived from complex statistical models. // For Z-scores between -3 and 3, this gives a reasonable estimate. var t = zScore * 1.44 + 3.5; // Scale Z-score to roughly match percentile scale (0-100) // Clamp the result between 0 and 100 var percentile = Math.max(0, Math.min(100, t * 10)); return percentile; } function displayError(inputElement, message) { var errorElement = inputElement.nextElementSibling; // Assumes error message is the next sibling if (errorElement && errorElement.classList.contains('error-message')) { errorElement.textContent = message; errorElement.style.display = 'block'; } inputElement.style.borderColor = '#dc3545'; } function clearErrors() { var errorElements = document.querySelectorAll('.error-message'); for (var i = 0; i < errorElements.length; i++) { errorElements[i].textContent = ''; errorElements[i].style.display = 'none'; } var inputElements = document.querySelectorAll('.loan-calc-container input, .loan-calc-container select'); for (var i = 0; i < inputElements.length; i++) { inputElements[i].style.borderColor = '#ccc'; } if (copyFeedback) { copyFeedback.style.opacity = '0'; } } function resetCalculator() { weightInput.value = ''; ageSelect.value = '1'; sexSelect.value = 'male'; gestationalAgeInput.value = ''; resultsContainer.style.display = 'none'; clearErrors(); // Optional: Set sensible defaults if desired // weightInput.value = '7.0'; // gestationalAgeInput.value = '40'; // calculatePercentile(); // Recalculate with defaults } function copyResults() { var resultText = "Newborn Weight Percentile Results:\n\n"; resultText += "Baby's Weight: " + weightInput.value + "\n"; resultText += "Baby's Age: " + ageSelect.options[ageSelect.selectedIndex].text + "\n"; resultText += "Baby's Sex: " + sexSelect.options[sexSelect.selectedIndex].text + "\n"; resultText += "Gestational Age: " + gestationalAgeInput.value + " weeks\n\n"; if (resultsContainer.style.display !== 'none') { resultText += "— Calculated Results —\n"; resultText += "Percentile: " + mainResultDisplay.textContent + "\n"; resultText += "Weight Z-Score: " + weightZScoreDisplay.textContent + "\n"; resultText += "Gestational Age Adjusted Weight: " + gestationalAgeAdjustedWeightDisplay.textContent + "\n"; resultText += "Standard Deviation: " + standardDeviationDisplay.textContent + "\n\n"; resultText += "— Key Assumptions —\n"; resultText += "Sex: " + assumptionSexDisplay.textContent + "\n"; resultText += "Gestational Age: " + assumptionGestationalAgeDisplay.textContent + " weeks\n"; resultText += "Baby's Age: " + assumptionBabyAgeDisplay.textContent + "\n"; } else { resultText += "Calculation not performed yet.\n"; } navigator.clipboard.writeText(resultText).then(function() { if (copyFeedback) { copyFeedback.style.opacity = '1'; setTimeout(function() { copyFeedback.style.opacity = '0'; }, 2000); } }, function(err) { console.error('Could not copy text: ', err); // Fallback for environments without clipboard API access alert('Could not copy results. Please copy manually.'); }); } // — Charting — var myChart = null; var chartCanvas = document.createElement('canvas'); chartCanvas.id = 'growthChart'; document.querySelector('.calculator-section').appendChild(chartCanvas); // Add canvas to calculator section function updateChart(currentPercentile, currentZScore, gestationalAge, sex) { var ctx = document.getElementById('growthChart').getContext('2d'); // Destroy previous chart instance if it exists if (myChart) { myChart.destroy(); } // Prepare data for chart var chartData = { labels: [], // Gestational Ages datasets: [ { label: 'Weight Percentile', data: [], borderColor: 'var(–primary-color)', backgroundColor: 'rgba(0, 74, 153, 0.2)', fill: false, tension: 0.1, yAxisID: 'y-percentile', pointRadius: 4, pointHoverRadius: 7 }, { label: 'Weight Z-Score', data: [], borderColor: 'var(–success-color)', backgroundColor: 'rgba(40, 167, 69, 0.2)', fill: false, tension: 0.1, yAxisID: 'y-zscore', pointRadius: 4, pointHoverRadius: 7 } ] }; // Generate data points around the current gestational age var startGA = Math.max(24, gestationalAge – 5); var endGA = Math.min(44, gestationalAge + 5); var gaData = growthData[sex]; for (var ga = startGA; ga 0) { var chartElement = elements[0]; var datasetIndex = chartElement.datasetIndex; var index = chartElement.index; var label = this.data.labels[index]; var value = this.data.datasets[datasetIndex].data[index]; var datasetLabel = this.data.datasets[datasetIndex].label; // You can add more sophisticated tooltip logic here if needed console.log("Clicked on:", datasetLabel, "at", label, "value:", value); } } } }); } // — Initialize Chart — // Ensure canvas element exists before trying to get context var chartExists = document.getElementById('growthChart'); if (!chartExists) { // Create canvas if it doesn't exist for some reason chartCanvas = document.createElement('canvas'); chartCanvas.id = 'growthChart'; document.querySelector('.calculator-section').appendChild(chartCanvas); } // Initialize with default/empty data or wait for first calculation // Let's wait for the first calculation to populate the chart meaningfully. // updateChart(0, 0, 40, 'male'); // Initial empty state chart // — Initialize FAQ Accordions — var faqItems = document.querySelectorAll('.faq-item'); for (var i = 0; i < faqItems.length; i++) { var question = faqItems[i].querySelector('h4'); question.addEventListener('click', function() { this.parentElement.classList.toggle('open'); }); } // Trigger initial calculation if default values are set, or leave blank // resetCalculator(); // Start with empty inputs // Or: Set defaults and calculate once // weightInput.value = '7.0'; // gestationalAgeInput.value = '40'; // ageSelect.value = '1'; // sexSelect.value = 'male'; // calculatePercentile();

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