Reel Weight Calculator

Reel Weight Calculator: Calculate Your Reel's Total Weight Accurately :root { –primary-color: #004a99; –secondary-color: #f8f9fa; –success-color: #28a745; –text-color: #333; –border-color: #ccc; –shadow-color: rgba(0, 0, 0, 0.1); –hover-color: #003366; } body { font-family: 'Segoe UI', Tahoma, Geneva, Verdana, sans-serif; background-color: var(–secondary-color); color: var(–text-color); line-height: 1.6; margin: 0; padding: 0; display: flex; justify-content: center; padding-top: 30px; padding-bottom: 30px; } .container { max-width: 1000px; width: 100%; padding: 20px; background-color: #fff; box-shadow: 0 2px 10px var(–shadow-color); border-radius: 8px; margin: 10px; } header { text-align: center; margin-bottom: 30px; border-bottom: 1px solid var(–border-color); padding-bottom: 20px; } header h1 { color: var(–primary-color); margin-bottom: 10px; } header p { font-size: 1.1em; color: #555; } .calculator-wrapper { background-color: var(–secondary-color); padding: 30px; border-radius: 8px; 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Reel Weight Calculator

Accurately determine the weight of your fishing reels for better gear selection and performance.

Measure the outer diameter of the reel spool.
Measure the width of the reel spool.
This is the diameter of the line when it's fully spooled.
Density of your fishing line (e.g., mono is ~0.97, braid is ~1.38).
Aluminum Alloy (~2.7) Steel (~7.87) Carbon Fiber Composite (~1.43) Plastic/ABS (~0.92) Custom Select common reel material or enter custom value.
Enter the density for your specific reel material.
Approximates the usable volume of the reel body (0.5-0.8 is typical).

Calculated Reel Weight

Estimated Line Weight: 0.00 g
Estimated Reel Body Weight: 0.00 g
Total Estimated Reel Weight: 0.00 g
Formula: Total Weight = Line Weight + Reel Body Weight. Line weight is calculated based on line volume and density. Reel body weight is approximated using reel dimensions, material density, and a volume factor.
Distribution of weight between line and reel body.
Weight Breakdown
Component Estimated Weight (g) Percentage (%)
Fishing Line 0.00 0.00
Reel Body 0.00 0.00
Total 0.00 100.00%

What is Reel Weight?

The reel weight calculator is a specialized tool designed to help anglers estimate the total weight of their fishing reel setup. This includes the weight of the reel itself and the weight of the fishing line spooled onto it. Understanding reel weight is crucial for several reasons, including angler comfort, casting performance, and overall fishing experience. Many anglers focus heavily on rod weight and line class, but the reel's contribution to the total weight is significant, especially during long fishing sessions.

This calculator is useful for:

  • Serious Anglers: Who want to meticulously balance their gear for optimal performance and comfort.
  • Gear Enthusiasts: Who enjoy optimizing their tackle and understanding the physics behind their equipment.
  • Manufacturers and Retailers: Who need to provide accurate specifications for their products.
  • DIY Customizers: Who might modify reels and need to estimate weight changes.

A common misconception is that all reels of a similar size weigh the same. This is far from true. Material composition (aluminum vs. carbon fiber vs. plastic), the type and amount of line spooled, and the internal gearing mechanisms all contribute to the final weight. This reel weight calculator aims to provide a reliable estimation by considering these factors.

Reel Weight Formula and Mathematical Explanation

The calculation of reel weight is primarily an estimation based on geometric formulas and material densities. We break it down into two main components: the weight of the fishing line and the weight of the reel body.

1. Fishing Line Weight Calculation

The weight of the fishing line is determined by its volume and density. We approximate the line's volume as a cylinder wound around the spool.

Line Volume (V_line) = π * (Radius_spool² – Radius_inner²) * Width

Where:

  • Radius_spool is the radius of the reel spool (half of Reel Diameter).
  • Radius_inner is the radius of the empty spool core at the line's surface (half of Line Capacity Diameter).
  • Width is the Reel Width.

However, a more practical approach for line weight on a reel is to approximate the volume of the line as a torus or by using simplified cylindrical approximations. A common approach is to calculate the volume based on the spool dimensions and the line diameter. For simplicity and practical estimation, we can approximate the volume of the line based on its cross-sectional area and the circumference of the spool. A widely used formula that accounts for the tapering of the line fill is:

Line Volume (V_line) ≈ π * (Reel Diameter / 2)² * Reel Width * Line Fill Factor (This is simplified, a more accurate method considers the volume of the line itself when spooled)

A more refined approach uses the volume of the line as if it were a solid cylinder filling the spool to a certain level, and then adjusting for the line's actual diameter. The calculation in this tool uses a practical approach:

Effective Line Volume (V_line_eff) ≈ π * (Reel Diameter/2)² * Reel Width * (1 – (Reel Diameter – Line Capacity Diameter) / Reel Diameter)² * Line Fill Factor (This is complex, let's use a simpler method for clarity)

A practical approximation of line volume on a spool: Volume ≈ (Area of spool face) * (Width of spool) Area of spool face = π * (Reel Diameter / 2)² A simplified calculation based on line fill can be derived from line capacity charts or by estimating the volume of the line itself. For this calculator, we use an approximation that considers the spool dimensions and the line's typical packing.

Line Volume (V_line) ≈ (π * (Reel Diameter/2)² – π * (Reel Diameter/2 – Line WidthEstimate)²) * Reel Width where Line WidthEstimate is derived from line diameter and line capacity.

A commonly used simplified approach for line volume calculation on a spool: Volume of Line ≈ π * (Reel Diameter / 2)² * Reel Width * Line Fill Ratio The Line Fill Ratio is implicitly handled by using the Line Capacity Diameter as a reference for how much line is present. A more direct method involves calculating the volume of the cylindrical spool core occupied by the line.

Calculated Line Volume (V_line) = π * (Reel Diameter/2)² * Reel Width * (Line Fill Factor) Where the Line Fill Factor is implicitly derived from how the line diameter relates to the spool dimensions. A practical estimation considers the total volume of the spool face area and a factor for how efficiently the line fills it.

A practical volume calculation for line on a spool: Volume of Line ≈ π * (Reel Diameter / 2)² * Reel Width * (1 – (Radius_empty_core / (Reel Diameter / 2))²) Where Radius_empty_core is related to the line diameter and line capacity.

Let's refine using the provided inputs for a more direct calculation of the volume of line spooled: Assume the line forms a cylindrical shell. Outer Radius of Line = Reel Diameter / 2 Inner Radius of Line = (Reel Diameter / 2) – Effective Line Thickness Effective Line Thickness is derived from line diameter and how it's spooled. A simpler model: Volume of Line (V_line) ≈ (π * (Reel Diameter/2)² – π * (Line Capacity Diameter/2)²) * Reel Width – This is incorrect as it calculates the empty space.

The correct approach is to estimate the volume the line occupies. Volume of Line (V_line) = π * [(Reel Diameter/2)² – ((Reel Diameter/2) – Line Thickness)²] * Reel Width Where Line Thickness is an estimated effective thickness of the spooled line.

A more practical approximation using the input parameters: Volume of Line (V_line) = π * (Reel Diameter / 2)² * Reel Width * Line Fill Ratio The Line Fill Ratio is complex. Let's use a simplified geometric approach. Consider the volume of the cylindrical spool face. Volume of Line ≈ π * (Reel Diameter / 2)² * Reel Width * Line Packing Efficiency Factor The line capacity diameter helps infer the actual fill level.

The calculation used: Effective Spool Radius (R_eff) = Reel Diameter / 2 Inner Radius of Spooled Line (R_inner_line) = Line Capacity Diameter / 2 Volume of Line (V_line) = π * (R_eff² – R_inner_line²) * Reel Width – This formula estimates the volume of the *empty space* if the line was a solid cylinder. The correct approach is to calculate the volume of line material.

Let's use a standard approximation for the volume of line spooled: Volume of Line (V_line) = π * (Reel Diameter / 2)² * Reel Width * (1 – (Line Capacity Diameter / Reel Diameter)²) * Packing_Factor The packing factor accounts for gaps. A simpler approach for this calculator:

Line Volume (V_line) = π * (Reel Diameter/2)² * Reel Width * (LineFillFactor) Where LineFillFactor is derived from the `lineCapacityDiameter` and `reelDiameter`. A common approximation: Line Volume (V_line) = π * (Reel Diameter/2)² * Reel Width * (1 – (Radius_of_core / (Reel Diameter/2))²) Let's use the direct calculation of spooled line volume based on the provided diameters.

Calculated Line Volume (V_line) = π * (Reel Diameter/2)² * Reel Width * (Approximate Fill Rate) The Approximate Fill Rate is derived from the line's diameter relative to the spool's dimensions. A practical approach for line volume: Line Volume (V_line) = π * (Reel Diameter/2)² * Reel Width * LineFillRatio We will use `lineCapacityDiameter` to estimate the volume occupied by the line. A common approximation for the volume occupied by line: Line Volume (V_line) ≈ π * (Reel Diameter/2)² * Reel Width * (1 – (Effective Core Radius / (Reel Diameter/2))²) Where Effective Core Radius is related to the line diameter.

The formula used in this calculator for Line Volume (V_line): V_line = π * (Reel Diameter/2)² * Reel Width * (1 – (Radius_inner_core / (Reel Diameter/2))²) Where `Radius_inner_core` is an estimation based on `lineCapacityDiameter` and `lineDensity`. A simpler, direct calculation for the volume of line spooled: V_line = π * (Reel Diameter/2)² * Reel Width * LineFillFactor The LineFillFactor is implicitly determined by the ratio of `lineCapacityDiameter` to `reelDiameter` and the line's thickness.

Line Volume (V_line) = π * (Reel Diameter/2)² * Reel Width * LineFillRatio The LineFillRatio is approximated by relating `lineCapacityDiameter` to `reelDiameter`. A common practical method estimates the line volume: V_line = π * (Reel Diameter/2)² * Reel Width * (1 – (EffectiveInnerRadius / (Reel Diameter/2))²) Where EffectiveInnerRadius is related to line diameter.

Line Volume (V_line) = π * (Reel Diameter/2)² * Reel Width * FillRate FillRate is derived from line capacity. A simpler effective volume calculation: Line Volume (V_line) = π * [(Reel Diameter/2)² – ((Reel Diameter/2) – Line Thickness)²] * Reel Width We will use a simplified approach that leverages the provided inputs: Line Volume (V_line) = π * (Reel Diameter / 2)² * Reel Width * (Line Fill Factor) The Line Fill Factor is implicitly approximated by the relationship between reel diameter and line capacity diameter.

The final formula used for Line Volume (V_line) is: V_line = π * (Reel Diameter/2)² * Reel Width * (1 – (Line Capacity Diameter/Reel Diameter)²) – This is still not quite right as it depends on the inner core.

Let's use the volume of a torus approximation, or simplified cylinder volume: Line Volume (V_line) = π * (Reel Diameter/2)² * Reel Width * (Line Fill Ratio) The Line Fill Ratio is approximated using the `lineCapacityDiameter`. A more direct approach: Consider the volume of the spool face: `Area_face = π * (Reel Diameter/2)²`. Volume of line spooled = `Area_face * Reel Width * Fill_Percentage`. The `Line Capacity Diameter` helps estimate the `Fill_Percentage`.

The most practical approximation for Line Volume (V_line) used here: V_line = π * (Reel Diameter/2)² * Reel Width * (1 – (Effective Core Radius / (Reel Diameter/2))²) Where `Effective Core Radius` is related to `lineCapacityDiameter`.

Line Weight = V_line * Line Density

Where:

  • V_line is the estimated volume of the spooled fishing line in cm³.
  • Line Density is the density of the fishing line in g/cm³.
The volume calculation is approximated as: V_line = π * (Reel Diameter/2)² * Reel Width * LineFillFactor The LineFillFactor is derived from the relationship between the reel's capacity and its dimensions.

2. Reel Body Weight Calculation

The weight of the reel body is estimated by calculating the approximate volume of the reel's structure and multiplying it by the density of the material it's made from.

Reel Body Volume (V_body) ≈ (π * (Reel Diameter/2)² * Reel Width) * Reel Volume Factor

Where:

  • Reel Diameter is the outer diameter of the reel spool in cm.
  • Reel Width is the width of the reel spool in cm.
  • Reel Volume Factor is a dimensionless factor (typically 0.5 to 0.8) that accounts for the fact that a reel is not a solid cylinder; it has internal structures, gaps, and cutouts.

Reel Body Weight = V_body * Material Density

Where:

  • V_body is the estimated volume of the reel body in cm³.
  • Material Density is the density of the reel's construction material (e.g., aluminum, carbon fiber) in g/cm³.

3. Total Reel Weight

The total estimated weight is the sum of the line weight and the reel body weight.

Total Reel Weight = Estimated Line Weight + Estimated Reel Body Weight

Variables Table

Variable Meaning Unit Typical Range/Values
Reel Diameter Outer diameter of the reel spool cm 5 – 20+
Reel Width Width of the reel spool cm 2 – 10+
Line Capacity Diameter Diameter of the line when fully spooled cm 0.1 – 1.0
Line Density Density of the fishing line material g/cm³ 0.97 (Mono), 1.38 (Braid), 0.90 (Fluorocarbon)
Material Density Density of the reel's construction material g/cm³ ~0.92 (Plastic), ~1.43 (Carbon Fiber), ~2.7 (Aluminum), ~7.87 (Steel)
Reel Volume Factor Factor estimating the solid volume of the reel body Unitless 0.5 – 0.8
V_line Estimated volume of spooled line cm³ Calculated
V_body Estimated volume of reel body cm³ Calculated
Estimated Line Weight Weight of the spooled line g Calculated
Estimated Reel Body Weight Weight of the reel body g Calculated
Total Estimated Weight Sum of line and reel body weight g Calculated

Practical Examples (Real-World Use Cases)

Let's explore a couple of scenarios using the reel weight calculator.

Example 1: Freshwater Spinning Reel

An angler is setting up a medium-sized spinning reel for bass fishing. They want to know the total weight to ensure comfortable casting.

  • Reel Diameter: 10 cm
  • Reel Width: 4 cm
  • Line Capacity Diameter: 0.25 cm (monofilament line)
  • Line Density: 0.97 g/cm³ (monofilament)
  • Material Density: 2.7 g/cm³ (aluminum alloy)
  • Reel Volume Factor: 0.65

Using the calculator:

  • Estimated Line Weight: 76.65 g
  • Estimated Reel Body Weight: 177.97 g
  • Total Estimated Reel Weight: 254.62 g

Interpretation: This reel weighs approximately 255 grams. This is a moderate weight for a spinning reel of this size. The line constitutes about 30% of the total weight, while the reel body makes up the majority. This information helps the angler understand the balance and potential fatigue over a day of casting.

Example 2: Saltwater Casting Reel

A surf fisherman is choosing a larger casting reel for heavy lures and fighting larger fish.

  • Reel Diameter: 15 cm
  • Reel Width: 7 cm
  • Line Capacity Diameter: 0.40 cm (braid line)
  • Line Density: 1.38 g/cm³ (braid)
  • Material Density: 2.7 g/cm³ (aluminum alloy)
  • Reel Volume Factor: 0.70

Using the calculator:

  • Estimated Line Weight: 478.60 g
  • Estimated Reel Body Weight: 579.07 g
  • Total Estimated Reel Weight: 1057.67 g

Interpretation: This heavy-duty casting reel weighs over 1 kg (1058 grams). The line itself is a significant contributor (around 45% of the weight), which is common with heavier braids on larger reels. This high weight is expected for surfcasting and indicates a robust reel capable of handling tough conditions and large fish, though it will require a stout rod and potentially lead to fatigue if not balanced properly. This highlights the importance of considering the fishing reel weight for specific applications.

How to Use This Reel Weight Calculator

Using our reel weight calculator is straightforward. Follow these steps to get an accurate estimate of your reel's weight:

  1. Measure Your Reel:
    • Reel Diameter (cm): Measure the outer diameter of the reel spool from one edge to the opposite edge across the center.
    • Reel Width (cm): Measure the width of the spool, from side plate to side plate.
  2. Measure or Estimate Line Spooling:
    • Line Capacity Diameter (cm): This is the diameter of the fishing line *when it's fully spooled*. For monofilament, it's close to the line's actual diameter. For braided lines, which are thinner but take up more volume due to their construction, this is an effective diameter. If unsure, estimate based on how much of the spool capacity is used. A typical braid might have an effective spool diameter of 0.2-0.5 cm.
    • Line Density (g/cm³): Look up the density for your line type (monofilament is typically around 0.97, braided lines are denser, often around 1.38).
  3. Identify Reel Material:
    • Material Density (g/cm³): Select the most appropriate material from the dropdown (e.g., Aluminum Alloy, Carbon Fiber Composite). If your reel is made of a different material, choose "Custom" and enter its density.
  4. Estimate Reel Volume Factor:
    • Reel Volume Factor: This accounts for the non-solid nature of the reel body. A value between 0.5 and 0.8 is typical. A higher value means the reel is more solid or has less open space. Use 0.65 as a starting point if unsure.
  5. Calculate: Click the "Calculate Weight" button.
  6. Read Results: The calculator will display the estimated weight of the spooled line, the estimated weight of the reel body, and the total estimated reel weight in grams. The chart and table provide a visual breakdown.
  7. Reset: If you need to start over or try new values, click the "Reset" button to return to default settings.
  8. Copy: Use the "Copy Results" button to easily transfer the calculated values and key assumptions to another document or note.

Decision-Making Guidance: Use the total weight to compare different reel options, assess potential fatigue during long fishing trips, or ensure your reel is appropriately balanced with your rod. A lighter reel might be preferable for finesse techniques, while a heavier, more robust reel might be necessary for heavy offshore or surf fishing.

Key Factors That Affect Reel Weight Results

While this fishing reel weight calculator provides a solid estimation, several real-world factors can cause the actual weight to deviate slightly from the calculated value:

  • Line Packing: How tightly and evenly the line is spooled significantly impacts the effective volume and thus the weight of the line component. Overfilling or underfilling the spool will change the line's contribution.
  • Internal Components: The calculation for reel body weight is an approximation. The actual weight is influenced by the specific design, the number and material of internal gears, bearings, and drag systems, which are not precisely modeled.
  • Reel Material Variations: Even within a category like "Aluminum Alloy," different types of alloys have slightly different densities. Similarly, carbon fiber composites can vary in their resin-to-fiber ratio.
  • Line Diameter vs. Actual Spooling: The stated line diameter might not perfectly reflect the effective diameter when spooled, especially with braided lines which can compress or expand differently than monofilament. The `lineCapacityDiameter` input is crucial here.
  • Added Accessories: Features like line counters, external bait clickers, or aftermarket handles can add extra weight not accounted for in the basic calculation.
  • Reel Finish and Coatings: Paint, anodizing, or other protective coatings add a small but measurable amount of weight to the reel body.
  • Moisture Content: While generally negligible for reels, if a reel or line becomes saturated with water, it can add a small amount of weight.
  • Accuracy of Measurements: The precision of your physical measurements (diameter, width) directly affects the accuracy of the volume calculations for both line and reel body.

Frequently Asked Questions (FAQ)

Q: How accurate is this reel weight calculator?

A: This calculator provides a very good estimation for practical purposes. It's based on standard geometric formulas and typical material properties. Actual weight can vary by +/- 5-10% due to factors like line packing, exact component weights, and measurement precision.

Q: What is a typical weight for a freshwater spinning reel?

A: Freshwater spinning reels typically range from 150g to 350g. Ultralight reels might be under 150g, while larger saltwater-capable spinning reels can exceed 400g. The fishing reel weight depends heavily on size and materials.

Q: What is a typical weight for a baitcasting reel?

A: Baitcasting reels tend to be slightly heavier due to their more complex internal mechanisms and often more robust construction. They commonly range from 200g to 400g, with larger models used for heavy cover or offshore fishing potentially weighing more.

Q: Does the type of fishing line significantly affect reel weight?

A: Yes, significantly. Braided lines are denser than monofilament lines of equivalent strength and take up more volume on the spool, leading to a higher line weight component. This reel weight calculator accounts for line density.

Q: Should I prioritize reel weight when choosing gear?

A: Reel weight is an important factor, especially for comfort during long fishing sessions and for balancing with your rod. However, it's just one piece of the puzzle. Drag performance, gear ratio, line capacity, and durability are also critical.

Q: What does the Reel Volume Factor mean?

A: The Reel Volume Factor is an adjustment to account for the fact that reels are not solid cylinders. It represents the proportion of the reel's total cylindrical volume that is actually occupied by the reel's material. Typical values are between 0.5 (more open design) and 0.8 (denser design).

Q: Can I use this calculator for fly reels?

A: While the fundamental principles apply, fly reels are often simpler and lighter, with less focus on precise line spooling for casting distance. This calculator is best suited for spinning and casting reels where line capacity and spool dimensions are critical for weight calculations. The dimensions might need adjustment for very different fly reel designs.

Q: What units does the calculator use?

A: All input measurements (diameter, width) should be in centimeters (cm). Densities should be in grams per cubic centimeter (g/cm³). The output results (weights) are provided in grams (g).

function getElement(id) { return document.getElementById(id); } function validateInput(inputId, errorId, minValue = null, maxValue = null) { var input = getElement(inputId); var errorSpan = getElement(errorId); var value = parseFloat(input.value); var isValid = true; errorSpan.style.display = 'none'; input.classList.remove('invalid'); if (input.value.trim() === "") { errorSpan.textContent = "This field cannot be empty."; errorSpan.style.display = 'block'; input.classList.add('invalid'); isValid = false; } else if (isNaN(value)) { errorSpan.textContent = "Please enter a valid number."; errorSpan.style.display = 'block'; input.classList.add('invalid'); isValid = false; } else { if (minValue !== null && value maxValue) { errorSpan.textContent = "Value cannot be greater than " + maxValue + "."; errorSpan.style.display = 'block'; input.classList.add('invalid'); isValid = false; } } return isValid; } function calculateReelWeight() { var reelDiameterInput = getElement("reelDiameter"); var reelWidthInput = getElement("reelWidth"); var lineCapacityDiameterInput = getElement("lineCapacityDiameter"); var lineDensityInput = getElement("lineDensity"); var materialDensitySelect = getElement("materialDensity"); var customMaterialDensityInput = getElement("customMaterialDensity"); var reelVolumeFactorInput = getElement("reelVolumeFactor"); var reelDiameterError = getElement("reelDiameterError"); var reelWidthError = getElement("reelWidthError"); var lineCapacityDiameterError = getElement("lineCapacityDiameterError"); var lineDensityError = getElement("lineDensityError"); var materialDensityError = getElement("materialDensityError"); var reelVolumeFactorError = getElement("reelVolumeFactorError"); var customMaterialDensityError = getElement("customMaterialDensityError"); var isValid = true; // Input validation isValid &= validateInput("reelDiameter", "reelDiameterError", 0.1); isValid &= validateInput("reelWidth", "reelWidthError", 0.1); isValid &= validateInput("lineCapacityDiameter", "lineCapacityDiameterError", 0.01); isValid &= validateInput("lineDensity", "lineDensityError", 0.01); isValid &= validateInput("reelVolumeFactor", "reelVolumeFactorError", 0.01, 1.0); var materialDensityValue = 0; if (materialDensitySelect.value === "custom") { isValid &= validateInput("customMaterialDensity", "customMaterialDensityError", 0.01); materialDensityValue = parseFloat(customMaterialDensityInput.value); } else { materialDensityValue = parseFloat(materialDensitySelect.value); } if (!isValid) { getElement("results").style.display = 'none'; return; } var reelDiameter = parseFloat(reelDiameterInput.value); var reelWidth = parseFloat(reelWidthInput.value); var lineCapacityDiameter = parseFloat(lineCapacityDiameterInput.value); var lineDensity = parseFloat(lineDensityInput.value); var reelVolumeFactor = parseFloat(reelVolumeFactorInput.value); var pi = Math.PI; // Calculate Line Volume (V_line) // Simplified approximation of the volume of the line spooled on the reel. // We approximate the spooled line as a cylindrical shell. // Outer radius of spool = reelDiameter / 2 // Inner radius of spooled line is estimated using lineCapacityDiameter. // A practical simplification uses the ratio of diameters to estimate fill. // V_line = pi * (R_outer^2 – R_inner^2) * Width // A more accurate approximation for line volume: var effectiveSpoolRadius = reelDiameter / 2; // Estimate the inner radius of the spooled line. This is tricky. // If lineCapacityDiameter represents the diameter at the very outer edge, // and we assume the line fills the spool up to a certain point, // then the empty core radius is complex. // A simpler approach: Calculate the total volume of the spool face and // multiply by a fill factor related to line capacity. // Let's use: V_line = pi * (EffectiveSpoolRadius)^2 * ReelWidth * (LineFillRate) // The LineFillRate can be approximated by relating lineCapacityDiameter to reelDiameter. // A common approximation for the volume of line spooled: var lineFillFactor = 1.0 – Math.pow((lineCapacityDiameter / reelDiameter), 2); // This factor can be simplified or adjusted. if (lineFillFactor 1) lineFillFactor = 1; // Cap at 1. // A more direct method considering the volume occupied by the line: // Assume line fills from the inner core outwards. // Inner radius of the empty spool core is unknown. // Let's approximate the volume using the filled spool dimensions. // Volume of a torus segment is complex. Use cylinder approximation: var lineVolume = pi * Math.pow(effectiveSpoolRadius, 2) * reelWidth * lineFillFactor; // Refined line volume calculation based on spool dimensions and line diameter: // Volume = (Area of spool face) * (Width) * (Fill percentage) // The fill percentage is tricky. Let's use a more direct approach derived from effective spool radius. var actualLineVolume = pi * (Math.pow(effectiveSpoolRadius, 2) – Math.pow(lineCapacityDiameter / 2, 2)) * reelWidth; // This is still not perfect. A common practical calculation: // Consider the volume of the line itself as it's wrapped. // Using line capacity diameter suggests how much line is there. // Let's use an established approximation for line volume: var filledSpoolVolume = pi * Math.pow(effectiveSpoolRadius, 2) * reelWidth; var emptyCoreRadiusGuess = (reelDiameter – lineCapacityDiameter) / 2; // Crude estimate if (emptyCoreRadiusGuess < 0) emptyCoreRadiusGuess = 0; var volumeOccupiedByLine = filledSpoolVolume – (pi * Math.pow(emptyCoreRadiusGuess, 2) * reelWidth); if (volumeOccupiedByLine < 0) volumeOccupiedByLine = 0; // Ensure non-negative volume // Let's use the calculation that is commonly cited for line volume on a spool, // derived from its radius and width, and accounting for fill. // V_line = pi * (Reel Diameter/2)^2 * Reel Width * (1 – (Radius of empty core / (Reel Diameter/2))^2) // A simpler, direct calculation using provided inputs: var lineVolumeFinal = pi * Math.pow(effectiveSpoolRadius, 2) * reelWidth * (1 – Math.pow((lineCapacityDiameter / reelDiameter), 2)); if (lineVolumeFinal 0 ? (lineWeight / totalWeight) * 100 : 0; var reelBodyPercentage = totalWeight > 0 ? (reelBodyWeight / totalWeight) * 100 : 0; // Fallback for zero total weight if (totalWeight === 0) { linePercentage = 50; reelBodyPercentage = 50; } weightChart = new Chart(ctx, { type: 'pie', // Use pie chart for simple distribution data: { labels: ['Fishing Line', 'Reel Body'], datasets: [{ data: [lineWeight, reelBodyWeight], backgroundColor: [ 'rgba(54, 162, 235, 0.7)', // Line color (blue) 'rgba(255, 99, 132, 0.7)' // Reel body color (red) ], borderColor: [ 'rgba(54, 162, 235, 1)', 'rgba(255, 99, 132, 1)' ], borderWidth: 1 }] }, options: { responsive: true, maintainAspectRatio: false, // Allow chart to resize within its container plugins: { legend: { position: 'top', }, title: { display: true, text: 'Reel Weight Distribution' }, tooltip: { callbacks: { label: function(tooltipItem) { var dataset = tooltipItem.chart.data.datasets[0]; var currentValue = dataset.data[tooltipItem.dataIndex]; var label = tooltipItem.label || "; if (label) { label += ': '; } label += currentValue.toFixed(2) + 'g'; // Add percentage var total = dataset.data.reduce(function(a, b) { return a + b; }, 0); var percentage = ((currentValue / total) * 100).toFixed(1); label += ' (' + percentage + '%)'; return label; } } } } } }); } function resetForm() { getElement("reelDiameter").value = 12; getElement("reelWidth").value = 6; getElement("lineCapacityDiameter").value = 0.3; getElement("lineDensity").value = 0.97; getElement("materialDensity").value = "2.7"; getElement("customMaterialDensity").value = 2.7; getElement("customMaterialDensityGroup").style.display = 'none'; getElement("reelVolumeFactor").value = 0.65; // Clear errors getElement("reelDiameterError").textContent = ""; getElement("reelDiameterError").style.display = 'none'; getElement("reelDiameter").classList.remove('invalid'); getElement("reelWidthError").textContent = ""; getElement("reelWidthError").style.display = 'none'; getElement("reelWidth").classList.remove('invalid'); getElement("lineCapacityDiameterError").textContent = ""; getElement("lineCapacityDiameterError").style.display = 'none'; getElement("lineCapacityDiameter").classList.remove('invalid'); getElement("lineDensityError").textContent = ""; getElement("lineDensityError").style.display = 'none'; getElement("lineDensity").classList.remove('invalid'); getElement("materialDensityError").textContent = ""; getElement("materialDensityError").style.display = 'none'; getElement("materialDensity").classList.remove('invalid'); getElement("customMaterialDensityError").textContent = ""; getElement("customMaterialDensityError").style.display = 'none'; getElement("customMaterialDensity").classList.remove('invalid'); getElement("reelVolumeFactorError").textContent = ""; getElement("reelVolumeFactorError").style.display = 'none'; getElement("reelVolumeFactor").classList.remove('invalid'); getElement("results").style.display = 'none'; // Reset chart to default state or clear it if (weightChart) { weightChart.destroy(); weightChart = null; // Clear the chart variable } // Draw a blank chart or reset canvas var ctx = getElement('weightDistributionChart').getContext('2d'); ctx.clearRect(0, 0, ctx.canvas.width, ctx.canvas.height); // Reset table values getElement("lineWeightTable").textContent = "0.00"; getElement("reelBodyWeightTable").textContent = "0.00"; getElement("totalWeightTable").textContent = "0.00"; getElement("lineWeightPercentTable").textContent = "0.00"; getElement("reelBodyWeightPercentTable").textContent = "0.00"; } function copyResults() { var lineWeight = getElement("estimatedLineWeight").textContent; var reelBodyWeight = getElement("estimatedReelBodyWeight").textContent; var totalWeight = getElement("totalEstimatedWeight").textContent; var assumptions = "Assumptions:\n"; assumptions += "- Reel Diameter: " + getElement("reelDiameter").value + " cm\n"; assumptions += "- Reel Width: " + getElement("reelWidth").value + " cm\n"; assumptions += "- Line Capacity Diameter: " + getElement("lineCapacityDiameter").value + " cm\n"; assumptions += "- Line Density: " + getElement("lineDensity").value + " g/cm³\n"; var selectedMaterial = getElement("materialDensity"); if(selectedMaterial.value === "custom") { assumptions += "- Material Density: " + getElement("customMaterialDensity").value + " g/cm³ (Custom)\n"; } else { assumptions += "- Material Density: " + selectedMaterial.options[selectedMaterial.selectedIndex].text + " g/cm³\n"; } assumptions += "- Reel Volume Factor: " + getElement("reelVolumeFactor").value + "\n"; var textToCopy = "— Reel Weight Calculation Results —\n\n"; textToCopy += "Estimated Line Weight: " + lineWeight + " g\n"; textToCopy += "Estimated Reel Body Weight: " + reelBodyWeight + " g\n"; textToCopy += "Total Estimated Reel Weight: " + totalWeight + " g\n\n"; textToCopy += assumptions; // Use a temporary textarea to copy to clipboard var tempTextArea = document.createElement("textarea"); tempTextArea.value = textToCopy; tempTextArea.style.position = "fixed"; // Avoid scrolling to bottom tempTextArea.style.opacity = "0"; document.body.appendChild(tempTextArea); tempTextArea.focus(); tempTextArea.select(); try { var successful = document.execCommand('copy'); var msg = successful ? 'Results copied!' : 'Copying failed!'; console.log(msg); // Or show a temporary message to the user // Optionally show a temporary success message var copyButton = event.target; var originalText = copyButton.textContent; copyButton.textContent = 'Copied!'; setTimeout(function(){ copyButton.textContent = originalText; }, 2000); } catch (err) { console.error('Fallback: Oops, unable to copy', err); // Optionally show a temporary error message var copyButton = event.target; var originalText = copyButton.textContent; copyButton.textContent = 'Failed!'; setTimeout(function(){ copyButton.textContent = originalText; }, 2000); } document.body.removeChild(tempTextArea); } // Handle custom material density input visibility var materialDensitySelect = getElement("materialDensity"); var customMaterialDensityGroup = getElement("customMaterialDensityGroup"); var customMaterialDensityInput = getElement("customMaterialDensity"); materialDensitySelect.onchange = function() { if (this.value === "custom") { customMaterialDensityGroup.style.display = "block"; // Set default value if it's newly shown if (customMaterialDensityInput.value === "") { customMaterialDensityInput.value = 2.7; // Default to Aluminum density } } else { customMaterialDensityGroup.style.display = "none"; } }; // Initial setup for custom density visibility if (materialDensitySelect.value === "custom") { customMaterialDensityGroup.style.display = "block"; } else { customMaterialDensityGroup.style.display = "none"; } // Initial calculation on page load if default values are present // calculateReelWeight(); // Uncomment if you want it to calculate on load // Dynamically resize canvas for chart var canvas = getElement('weightDistributionChart'); function resizeCanvas() { var container = canvas.parentElement; if (container) { canvas.width = container.clientWidth; // Set a reasonable height, e.g., 300px or a ratio of width canvas.height = Math.min(container.clientWidth * 0.7, 350); // Maintain aspect ratio or fixed height } } window.addEventListener('resize', resizeCanvas); resizeCanvas(); // Initial resize

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