Dissipation Factor of Known Capacitor in De Sauty Bridge Calculator

✖Angular Frequency relates to the rate at which an object or system oscillates or rotates in circular motion.ⓘ Angular Frequency [ω]			+10% -10%
✖Known Capacitance in De Sauty Bridge refers to the value of the capacitor that is known and is used to measured or determined unknown capacitance by balancing the bridge circuit.ⓘ Known Capacitance in De Sauty Bridge [C_2(dsb)]			+10% -10%
✖Capacitor 2 Resistance in De Sauty Bridge refers to the value of the internal resistance of the known capacitor in the bridge circuit.ⓘ Capacitor 2 Resistance in De Sauty Bridge [r_2(dsb)]			+10% -10%

✖Dissipation Factor 2 in De Sauty Bridge refers to the ratio of the resistive component to the reactive component in the known capacitor.ⓘ Dissipation Factor of Known Capacitor in De Sauty Bridge [D_2(dsb)]

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Dissipation Factor of Known Capacitor in De Sauty Bridge Solution

STEP 0: Pre-Calculation Summary

Formula Used

Dissipation Factor 2 in De Sauty Bridge = Angular Frequency*Known Capacitance in De Sauty Bridge*Capacitor 2 Resistance in De Sauty Bridge
D_2(dsb) = ω*C_2(dsb)*r_2(dsb)
This formula uses 4 Variables

Variables Used

Dissipation Factor 2 in De Sauty Bridge - Dissipation Factor 2 in De Sauty Bridge refers to the ratio of the resistive component to the reactive component in the known capacitor.
Angular Frequency - (Measured in Radian per Second) - Angular Frequency relates to the rate at which an object or system oscillates or rotates in circular motion.
Known Capacitance in De Sauty Bridge - (Measured in Farad) - Known Capacitance in De Sauty Bridge refers to the value of the capacitor that is known and is used to measured or determined unknown capacitance by balancing the bridge circuit.
Capacitor 2 Resistance in De Sauty Bridge - (Measured in Ohm) - Capacitor 2 Resistance in De Sauty Bridge refers to the value of the internal resistance of the known capacitor in the bridge circuit.

STEP 1: Convert Input(s) to Base Unit

Angular Frequency: 200 Radian per Second --> 200 Radian per Second No Conversion Required
Known Capacitance in De Sauty Bridge: 167 Microfarad --> 0.000167 Farad (Check conversion here)
Capacitor 2 Resistance in De Sauty Bridge: 16 Ohm --> 16 Ohm No Conversion Required

STEP 2: Evaluate Formula

Substituting Input Values in Formula

D_2(dsb) = ω*C_2(dsb)*r_2(dsb) --> 200*0.000167*16

Evaluating ... ...

D_2(dsb) = 0.5344

STEP 3: Convert Result to Output's Unit

0.5344 --> No Conversion Required

FINAL ANSWER

0.5344 <-- Dissipation Factor 2 in De Sauty Bridge

(Calculation completed in 00.004 seconds)

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< De Sauty Bridge Calculators

Unknown Capacitance in De Sauty Bridge

LaTeX Go Unknown Capacitance in De Sauty Bridge = Known Capacitance in De Sauty Bridge*(Known Resistance 4 in De Sauty Bridge/Known Resistance 3 in De Sauty Bridge)

Dissipation Factor of Unknown Capacitor in De Sauty Bridge

LaTeX Go Dissipation Factor 1 in De Sauty Bridge = Angular Frequency*Unknown Capacitance in De Sauty Bridge*Capacitor 1 Resistance in De Sauty Bridge

Dissipation Factor of Known Capacitor in De Sauty Bridge

LaTeX Go Dissipation Factor 2 in De Sauty Bridge = Angular Frequency*Known Capacitance in De Sauty Bridge*Capacitor 2 Resistance in De Sauty Bridge

Dissipation Factor of Known Capacitor in De Sauty Bridge Formula

LaTeX Go

Dissipation Factor 2 in De Sauty Bridge = Angular Frequency*Known Capacitance in De Sauty Bridge*Capacitor 2 Resistance in De Sauty Bridge
D_2(dsb) = ω*C_2(dsb)*r_2(dsb)

Why is the De Sauty Bridge commonly used for measuring capacitance?

The De Sauty Bridge is commonly used for measuring capacitance due to its high accuracy and simplicity. It is a two-terminal, AC bridging circuit that measures the capacitance of a device by comparing the charging and discharging times of a capacitor in a circuit. The bridge is named after its inventor, Louis De Sauty, and is widely used in electronics and electrical engineering applications.

How to Calculate Dissipation Factor of Known Capacitor in De Sauty Bridge?

Dissipation Factor of Known Capacitor in De Sauty Bridge calculator uses Dissipation Factor 2 in De Sauty Bridge = Angular Frequency*Known Capacitance in De Sauty Bridge*Capacitor 2 Resistance in De Sauty Bridge to calculate the Dissipation Factor 2 in De Sauty Bridge, Dissipation Factor of Known Capacitor in De Sauty Bridge formula refers to the ratio of the resistive component to the reactive component in the known capacitor. It is also known as the Loss Tangent or Damping Factor. It represents the ratio of the power dissipated in the capacitor to the power stored in it. Dissipation Factor 2 in De Sauty Bridge is denoted by D_2(dsb) symbol.

How to calculate Dissipation Factor of Known Capacitor in De Sauty Bridge using this online calculator? To use this online calculator for Dissipation Factor of Known Capacitor in De Sauty Bridge, enter Angular Frequency (ω), Known Capacitance in De Sauty Bridge (C_2(dsb)) & Capacitor 2 Resistance in De Sauty Bridge (r_2(dsb)) and hit the calculate button. Here is how the Dissipation Factor of Known Capacitor in De Sauty Bridge calculation can be explained with given input values -> 0.5344 = 200*0.000167*16.

FAQ

What is Dissipation Factor of Known Capacitor in De Sauty Bridge?

Dissipation Factor of Known Capacitor in De Sauty Bridge formula refers to the ratio of the resistive component to the reactive component in the known capacitor. It is also known as the Loss Tangent or Damping Factor. It represents the ratio of the power dissipated in the capacitor to the power stored in it and is represented as D_2(dsb) = ω*C_2(dsb)*r_2(dsb) or Dissipation Factor 2 in De Sauty Bridge = Angular Frequency*Known Capacitance in De Sauty Bridge*Capacitor 2 Resistance in De Sauty Bridge. Angular Frequency relates to the rate at which an object or system oscillates or rotates in circular motion, Known Capacitance in De Sauty Bridge refers to the value of the capacitor that is known and is used to measured or determined unknown capacitance by balancing the bridge circuit & Capacitor 2 Resistance in De Sauty Bridge refers to the value of the internal resistance of the known capacitor in the bridge circuit.

How to calculate Dissipation Factor of Known Capacitor in De Sauty Bridge?

Dissipation Factor of Known Capacitor in De Sauty Bridge formula refers to the ratio of the resistive component to the reactive component in the known capacitor. It is also known as the Loss Tangent or Damping Factor. It represents the ratio of the power dissipated in the capacitor to the power stored in it is calculated using Dissipation Factor 2 in De Sauty Bridge = Angular Frequency*Known Capacitance in De Sauty Bridge*Capacitor 2 Resistance in De Sauty Bridge. To calculate Dissipation Factor of Known Capacitor in De Sauty Bridge, you need Angular Frequency (ω), Known Capacitance in De Sauty Bridge (C_2(dsb)) & Capacitor 2 Resistance in De Sauty Bridge (r_2(dsb)). With our tool, you need to enter the respective value for Angular Frequency, Known Capacitance in De Sauty Bridge & Capacitor 2 Resistance in De Sauty Bridge and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.

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