Cable Weight Per Meter Calculator
Definition
- Cable Weight Per Meter (CWM): The weight of the cable per unit length.
- Cable Weight (CW): The total weight of the cable in pounds (lbs).
- Cable Length (L): The total length of the cable in meters (m).
Example
Let's say the cable weight (CW) is 100 lbs and the cable length (L) is 50 meters. Using the formula:
\[
\text{CWM} = \frac{100}{50} = 2 \, \text{lbs/m}
\]
So, the cable weight per meter is 2 lbs/m.
Extended information about "Cable-Weight-Per-Meter-Calculator"
Electrical Cable Weight Calculator
Definition: This calculator helps determine the weight of electrical cables based on their material and dimensions.
Formula: \( W = \rho \cdot A \cdot L \)
- \( W \): Weight of the cable
- \( \rho \): Density of the material
- \( A \): Cross-sectional area
- \( L \): Length of the cable
Example: \( W = 8.96 \cdot 0.0005 \cdot 100 \)
- Density: 8.96 g/cm³ (for copper)
- Cross-sectional area: 0.0005 m²
- Length: 100 meters
Aluminium Cable Weight per Meter Calculator
Definition: This calculator determines the weight of aluminium cables per meter.
Formula: \( W = \rho \cdot A \cdot L \)
- \( W \): Weight of the cable
- \( \rho \): Density of aluminium
- \( A \): Cross-sectional area
- \( L \): Length of the cable
Example: \( W = 2.7 \cdot 0.0003 \cdot 1 \)
- Density: 2.7 g/cm³ (for aluminium)
- Cross-sectional area: 0.0003 m²
- Length: 1 meter
Cable Weight Calculation Formula
Definition: This formula calculates the weight of a cable based on its material and dimensions.
Formula: \( W = \rho \cdot A \cdot L \)
- \( W \): Weight of the cable
- \( \rho \): Density of the material
- \( A \): Cross-sectional area
- \( L \): Length of the cable
Example: \( W = 8.96 \cdot 0.0004 \cdot 50 \)
- Density: 8.96 g/cm³ (for copper)
- Cross-sectional area: 0.0004 m²
- Length: 50 meters
Instrument Cable Weight per Meter
Definition: This calculator determines the weight of instrument cables per meter.
Formula: \( W = \rho \cdot A \cdot L \)
- \( W \): Weight of the cable
- \( \rho \): Density of the material
- \( A \): Cross-sectional area
- \( L \): Length of the cable
Example: \( W = 8.96 \cdot 0.0002 \cdot 1 \)
- Density: 8.96 g/cm³ (for copper)
- Cross-sectional area: 0.0002 m²
- Length: 1 meter
Copper Wire Weight per Meter Calculator
Definition: This calculator determines the weight of copper wires per meter.
Formula: \( W = \rho \cdot A \cdot L \)
- \( W \): Weight of the wire
- \( \rho \): Density of copper
- \( A \): Cross-sectional area
- \( L \): Length of the wire
Example: \( W = 8.96 \cdot 0.0001 \cdot 1 \)
- Density: 8.96 g/cm³ (for copper)
- Cross-sectional area: 0.0001 m²
- Length: 1 meter
How to Calculate Copper Weight in Cable
Definition: This formula calculates the weight of copper in a cable based on its dimensions and material density.
Formula: \( W = \rho \cdot A \cdot L \)
- \( W \): Weight of the copper
- \( \rho \): Density of copper
- \( A \): Cross-sectional area
- \( L \): Length of the cable
Example: \( W = 8.96 \cdot 0.0006 \cdot 20 \)
- Density: 8.96 g/cm³ (for copper)
- Cross-sectional area: 0.0006 m²
- Length: 20 meters
Copper Weight Calculation in Cable
Definition: This formula calculates the weight of copper in a cable based on its dimensions and material density.
Formula: \( W = \rho \cdot A \cdot L \)
- \( W \): Weight of the copper
- \( \rho \): Density of copper
- \( A \): Cross-sectional area
- \( L \): Length of the cable
Example: \( W = 8.96 \cdot 0.0007 \cdot 30 \)
- Density: 8.96 g/cm³ (for copper)
- Cross-sectional area: 0.0007 m²
- Length: 30 meters
Weight per Meter Calculator
Definition: This calculator determines the weight of a material per meter based on its density and cross-sectional area.
Formula: \( W = \rho \cdot A \cdot L \)
- \( W \): Weight per meter
- \( \rho \): Density of the material
- \( A \): Cross-sectional area
- \( L \): Length (1 meter)
Example: \( W = 8.96 \cdot 0.0008 \cdot 1 \)
- Density: 8.96 g/cm³ (for copper)
- Cross-sectional area: 0.0008 m²
- Length: 1 meter
Electrical Cable Weight per Foot
Definition: This calculator determines the weight of electrical cables per foot.
Formula: \( W = \rho \cdot A \cdot L \)
- \( W \): Weight of the cable
- \( \rho \): Density of the material
- \( A \): Cross-sectional area
- \( L \): Length (1 foot)
Example: \( W = 8.96 \cdot 0.0009 \cdot 0.3048 \)
- Density: 8.96 g/cm³ (for copper)
- Cross-sectional area: 0.0009 m²
- Length: 1 foot (0.3048 meters)
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