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## Credits

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## Resistivity Using Area Of X-Section (3-phase 3-wire US) Solution

STEP 0: Pre-Calculation Summary
Formula Used
resistivity = Area Of 3-Φ 3-wire system*Line Losses*(Maximum Voltage^2)*(cos(Theta)^2)/(2*(Power Transmitted^2)*Length)
ρ = a9*W*(Vm^2)*(cos(ϑ)^2)/(2*(P^2)*l)
This formula uses 1 Functions, 6 Variables
Functions Used
cos - Trigonometric cosine function, cos(Angle)
Variables Used
Area Of 3-Φ 3-wire system - The Area Of 3-Φ 3-wire system is the amount of two-dimensional space taken up by an object. (Measured in Square Meter)
Line Losses - Line Losses is defined as the losses that are produced in the line. (Measured in Watt)
Maximum Voltage - Maximum Voltage the highest voltage rating for electrical devices (Measured in Volt)
Theta - Theta is an angle that can be defined as the figure formed by two rays meeting at a common endpoint. (Measured in Degree)
Power Transmitted - The Power Transmitted Value through a shaft. (Measured in Kilowatt)
Length - Length is the measurement or extent of something from end to end. (Measured in Meter)
STEP 1: Convert Input(s) to Base Unit
Area Of 3-Φ 3-wire system: 10 Square Meter --> 10 Square Meter No Conversion Required
Line Losses: 0.6 Watt --> 0.6 Watt No Conversion Required
Maximum Voltage: 60 Volt --> 60 Volt No Conversion Required
Theta: 30 Degree --> 0.5235987755982 Radian (Check conversion here)
Power Transmitted: 10 Kilowatt --> 10000 Watt (Check conversion here)
Length: 3 Meter --> 3 Meter No Conversion Required
STEP 2: Evaluate Formula
Substituting Input Values in Formula
ρ = a9*W*(Vm^2)*(cos(ϑ)^2)/(2*(P^2)*l) --> 10*0.6*(60^2)*(cos(0.5235987755982)^2)/(2*(10000^2)*3)
Evaluating ... ...
ρ = 2.7E-05
STEP 3: Convert Result to Output's Unit
2.7E-05 Ohm Meter --> No Conversion Required
FINAL ANSWER
2.7E-05 Ohm Meter <-- Resistivity
(Calculation completed in 00.031 seconds)

## < 7 Area Of X-Section Calculators

Power Transmitted Using Area Of X-Section (3-phase 3-wire US)
transmitted_power = sqrt(Area Of 1-Φ 3-wire system*Line Losses*(Maximum Voltage^2)*(cos(Theta)^2)/(2*Resistivity*Length)) Go
Maximum Voltage Using Area Of X-Section (3-phase 3-wire US)
maximum_voltage = (Power Transmitted/cos(Theta))*sqrt(2*Resistivity*Length/(Line Losses*Area Of 3-Φ 3-wire system)) Go
RMS Voltage Using Area Of X-Section (3-phase 3-wire US)
rms_voltage = (2*Power Transmitted/cos(Theta))*sqrt(Resistivity*Length/(Line Losses*Area Of 3-Φ 3-wire system)) Go
Resistivity Using Area Of X-Section (3-phase 3-wire US)
resistivity = Area Of 3-Φ 3-wire system*Line Losses*(Maximum Voltage^2)*(cos(Theta)^2)/(2*(Power Transmitted^2)*Length) Go
Length Using Area Of X-Section (3-phase 3-wire US)
length = Area Of 3-Φ 3-wire system*Line Losses*(Maximum Voltage^2)*(cos(Theta)^2)/(2*(Power Transmitted^2)*Resistivity) Go
Angle Using Area Of X-Section (3-phase 3-wire US)
angle = acos((Power Transmitted/Maximum Voltage)*sqrt(2*Resistivity*Length/(Area Of 3-Φ 3-wire system))) Go
Power Factor Using Area Of X-Section (3-phase 3-wire US)
power_factor = (Power Transmitted/Maximum Voltage)*sqrt(2*Resistivity*Length/(Area Of 3-Φ 3-wire system)) Go

### Resistivity Using Area Of X-Section (3-phase 3-wire US) Formula

resistivity = Area Of 3-Φ 3-wire system*Line Losses*(Maximum Voltage^2)*(cos(Theta)^2)/(2*(Power Transmitted^2)*Length)
ρ = a9*W*(Vm^2)*(cos(ϑ)^2)/(2*(P^2)*l)

## Does resistivity change with length?

Resistivity is an intrinsic property of any material. It stays the same, no matter how long or thick your conductor is. Temperature coefficient*original resistivity*change in temperature. So there is no change with length in resistivity but resistance changes in direct proportion with length of the conductor.

## How to Calculate Resistivity Using Area Of X-Section (3-phase 3-wire US)?

Resistivity Using Area Of X-Section (3-phase 3-wire US) calculator uses resistivity = Area Of 3-Φ 3-wire system*Line Losses*(Maximum Voltage^2)*(cos(Theta)^2)/(2*(Power Transmitted^2)*Length) to calculate the Resistivity, The Resistivity Using Area Of X-Section (3-phase 3-wire US) formula is defined as a characteristic property of each material, resistivity is useful in comparing various materials on the basis of their ability to conduct electric currents. High resistivity designates poor conductors. Resistivity and is denoted by ρ symbol.

How to calculate Resistivity Using Area Of X-Section (3-phase 3-wire US) using this online calculator? To use this online calculator for Resistivity Using Area Of X-Section (3-phase 3-wire US), enter Area Of 3-Φ 3-wire system (a9), Line Losses (W), Maximum Voltage (Vm), Theta (ϑ), Power Transmitted (P) and Length (l) and hit the calculate button. Here is how the Resistivity Using Area Of X-Section (3-phase 3-wire US) calculation can be explained with given input values -> 2.700E-5 = 10*0.6*(60^2)*(cos(0.5235987755982)^2)/(2*(10000^2)*3).

### FAQ

What is Resistivity Using Area Of X-Section (3-phase 3-wire US)?
The Resistivity Using Area Of X-Section (3-phase 3-wire US) formula is defined as a characteristic property of each material, resistivity is useful in comparing various materials on the basis of their ability to conduct electric currents. High resistivity designates poor conductors and is represented as ρ = a9*W*(Vm^2)*(cos(ϑ)^2)/(2*(P^2)*l) or resistivity = Area Of 3-Φ 3-wire system*Line Losses*(Maximum Voltage^2)*(cos(Theta)^2)/(2*(Power Transmitted^2)*Length). The Area Of 3-Φ 3-wire system is the amount of two-dimensional space taken up by an object, Line Losses is defined as the losses that are produced in the line, Maximum Voltage the highest voltage rating for electrical devices, Theta is an angle that can be defined as the figure formed by two rays meeting at a common endpoint, The Power Transmitted Value through a shaft and Length is the measurement or extent of something from end to end.
How to calculate Resistivity Using Area Of X-Section (3-phase 3-wire US)?
The Resistivity Using Area Of X-Section (3-phase 3-wire US) formula is defined as a characteristic property of each material, resistivity is useful in comparing various materials on the basis of their ability to conduct electric currents. High resistivity designates poor conductors is calculated using resistivity = Area Of 3-Φ 3-wire system*Line Losses*(Maximum Voltage^2)*(cos(Theta)^2)/(2*(Power Transmitted^2)*Length). To calculate Resistivity Using Area Of X-Section (3-phase 3-wire US), you need Area Of 3-Φ 3-wire system (a9), Line Losses (W), Maximum Voltage (Vm), Theta (ϑ), Power Transmitted (P) and Length (l). With our tool, you need to enter the respective value for Area Of 3-Φ 3-wire system, Line Losses, Maximum Voltage, Theta, Power Transmitted and Length and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
How many ways are there to calculate Resistivity?
In this formula, Resistivity uses Area Of 3-Φ 3-wire system, Line Losses, Maximum Voltage, Theta, Power Transmitted and Length. We can use 7 other way(s) to calculate the same, which is/are as follows -
• transmitted_power = sqrt(Area Of 1-Φ 3-wire system*Line Losses*(Maximum Voltage^2)*(cos(Theta)^2)/(2*Resistivity*Length))
• resistivity = Area Of 3-Φ 3-wire system*Line Losses*(Maximum Voltage^2)*(cos(Theta)^2)/(2*(Power Transmitted^2)*Length)
• length = Area Of 3-Φ 3-wire system*Line Losses*(Maximum Voltage^2)*(cos(Theta)^2)/(2*(Power Transmitted^2)*Resistivity)
• maximum_voltage = (Power Transmitted/cos(Theta))*sqrt(2*Resistivity*Length/(Line Losses*Area Of 3-Φ 3-wire system))
• rms_voltage = (2*Power Transmitted/cos(Theta))*sqrt(Resistivity*Length/(Line Losses*Area Of 3-Φ 3-wire system))
• power_factor = (Power Transmitted/Maximum Voltage)*sqrt(2*Resistivity*Length/(Area Of 3-Φ 3-wire system))
• angle = acos((Power Transmitted/Maximum Voltage)*sqrt(2*Resistivity*Length/(Area Of 3-Φ 3-wire system)))
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