Angle Weight Calculator - Free Online Steel Angle Weight Calculator Tool

Angle Weight Calculator

Calculate the weight of steel, aluminum, and other angle materials instantly. Get accurate weight calculations for structural angles with our free online tool.

Calculating...

Calculation Steps

  1. Select the material type (steel, aluminum, etc.)
  2. Choose your preferred unit system (metric or imperial)
  3. Enter the dimensions: leg lengths A and B, thickness, and length
  4. Click "Calculate Weight" to get the result
  5. The calculator uses the cross-sectional area formula: Area = (A + B - t) × t
  6. Weight is calculated as: Weight = Area × Length × Density

About This Calculator

Our Angle Weight Calculator is a professional tool designed for engineers, architects, contractors, and anyone working with structural angles. It provides accurate weight calculations for various materials including steel, aluminum, stainless steel, brass, and copper.

Key Features:

  • Support for multiple materials with accurate density values
  • Metric and Imperial unit systems
  • Real-time calculations with instant results
  • Mobile-friendly responsive interface
  • Professional-grade accuracy for engineering applications
  • Free to use with no registration required

How to Use

Step 1: Select Material

Choose the material type from the dropdown menu. Each material has a different density value that affects the final weight calculation.

Step 2: Choose Units

Select either Metric (millimeters) or Imperial (inches) units based on your requirements.

Step 3: Enter Dimensions

Input the angle dimensions:

  • Leg Length A: The length of the first leg of the angle
  • Leg Length B: The length of the second leg of the angle
  • Thickness: The thickness of the angle material
  • Length: The total length of the angle piece

Step 4: Calculate

Click the "Calculate Weight" button to get instant results with detailed information about the material and calculation.

Formula Used

The angle weight calculation uses the following mathematical formula:

Cross-sectional Area = (Leg A + Leg B - Thickness) × Thickness
Weight = Cross-sectional Area × Length × Material Density

Material Densities:

  • Steel: 7.85 g/cm³ (0.284 lb/in³)
  • Aluminum: 2.70 g/cm³ (0.098 lb/in³)
  • Stainless Steel: 8.00 g/cm³ (0.289 lb/in³)
  • Brass: 8.50 g/cm³ (0.307 lb/in³)
  • Copper: 8.96 g/cm³ (0.324 lb/in³)

Example Calculation:

Given: Steel angle with Leg A = 50mm, Leg B = 50mm, Thickness = 5mm, Length = 1000mm

Area: (50 + 50 - 5) × 5 = 475 mm²

Weight: 475 mm² × 1000 mm × 7.85 g/cm³ = 3.73 kg

Use Cases / Applications

Construction Industry

  • Structural framing calculations
  • Load-bearing assessments
  • Material cost estimation
  • Shipping weight calculations

Engineering Applications

  • Mechanical design projects
  • Civil engineering calculations
  • Industrial equipment design
  • Architecture planning

Manufacturing

  • Production planning
  • Inventory management
  • Quality control
  • Material specifications

Academic Use

  • Engineering coursework
  • Physics calculations
  • Materials science studies
  • Research projects

Examples

Example 1: Steel Equal Angle

Material: Steel

Dimensions: 40mm × 40mm × 4mm × 2000mm

Calculation: Area = (40 + 40 - 4) × 4 = 304 mm²

Weight: 304 mm² × 2000 mm × 0.00785 kg/cm³ = 4.78 kg

Example 2: Aluminum Unequal Angle

Material: Aluminum

Dimensions: 60mm × 40mm × 6mm × 1500mm

Calculation: Area = (60 + 40 - 6) × 6 = 564 mm²

Weight: 564 mm² × 1500 mm × 0.0027 kg/cm³ = 2.28 kg

Example 3: Stainless Steel Angle (Imperial)

Material: Stainless Steel

Dimensions: 2" × 2" × 0.25" × 60"

Calculation: Area = (2 + 2 - 0.25) × 0.25 = 0.9375 in²

Weight: 0.9375 in² × 60 in × 0.289 lb/in³ = 16.27 lbs

Frequently Asked Questions (FAQ)

Q: What is the difference between equal and unequal angles?
A: Equal angles have both legs of the same length (e.g., 50mm × 50mm), while unequal angles have different leg lengths (e.g., 60mm × 40mm). Both can be calculated using this tool.
Q: How accurate are the density values used in calculations?
A: The density values are industry-standard averages. Actual densities may vary slightly based on alloy composition and manufacturing processes.
Q: Can I use this calculator for hollow angles?
A: This calculator is designed for solid angles. For hollow angles, you would need to subtract the weight of the hollow section from the total weight.
Q: What units are supported?
A: The calculator supports both metric units (millimeters, kilograms) and imperial units (inches, pounds). Results are displayed in the corresponding weight units.
Q: Is this calculator free to use?
A: Yes, this angle weight calculator is completely free to use with no registration required. It's designed for professional and educational use.
Q: How do I convert between metric and imperial units?
A: Simply select your preferred unit system from the dropdown menu. The calculator will automatically display the appropriate units and perform conversions in the background.
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