Copper Weight Calculator

Copper is a widely used metal, known for its excellent conductivity and versatility. The copper weight calculator helps in determining the weight of copper in various shapes, which is essential for different industrial and construction applications.

Historical Background

Copper has been used by humans for thousands of years, dating back to ancient civilizations. It is one of the first metals to be used by mankind for tools, coins, and art. Copper's properties, such as its high thermal and electrical conductivity, have made it an essential material in modern electrical systems, machinery, and construction projects. Accurately calculating copper weight is crucial for industries that deal with copper in bulk, ensuring the correct material amounts are used and shipped.

Calculation Formula

The formulas to calculate the weight of copper in different shapes are:

• Flat Sheet:
  \[ \text{Weight} = L \times W \times H \times d \]

• Round Bar:
  \[ \text{Weight} = \pi \times \left(\frac{D^2}{4}\right) \times L \times d \]

• Square Hollow Tube:
  \[ \text{Weight} = (W^2 - (W - T)^2) \times L \times d \]

• Round Hollow Tube:
  \[ \text{Weight} = \pi \times (R^2 - r^2) \times L \times d \]

• Square Angle:
  \[ \text{Weight} = \frac{(W^2 - (W - T)^2)}{2} \times L \times d \]

• T Bar:
  \[ \text{Weight} = (W \times T - (H - T) \times T) \times L \times d \]

• C Channel:
  \[ \text{Weight} = (2 \times W \times T_1 + H \times T_2) \times L \times d \]

Where:

• \( L \) is the length
• \( W \) is the width
• \( H \) is the height
• \( d \) is the density (0.323700536 lbs/in³ for copper)
• \( D \) is the outer diameter
• \( T \) is the thickness
• \( R \) is the outer