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De Sauty’s bridge is used for the measurement of
  • a)
    high Q inductances
  • b)
    low Q inductances
  • c)
    lossless capacitors
  • d)
    capacitors with dielectric losses
Correct answer is option 'C'. Can you explain this answer?
Verified Answer
De Sauty’s bridge is used for the measurement ofa)high Q inductancesb...
This bridge provides us the most suitable method for comparing the two values of the capacitor if we neglect dielectric losses in the bridge circuit.
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De Sauty’s bridge is used for the measurement ofa)high Q inductancesb...
De Sauty’s bridge for measuring lossless capacitors

De Sauty’s bridge is a type of bridge circuit used for the measurement of electrical components, specifically lossless capacitors. It is based on the principle of balanced bridge circuits, where the unknown component can be measured by comparing its impedance with known components.

Principle of De Sauty’s bridge

De Sauty’s bridge is based on the principle of a balanced bridge circuit, where the bridge is said to be balanced when the null condition is achieved. In a balanced bridge, the ratio of voltages across the arms of the bridge is equal. This ratio is used to calculate the value of the unknown component.

Measurement of lossless capacitors

In the case of De Sauty’s bridge, the unknown component being measured is a lossless capacitor. A lossless capacitor is an ideal capacitor that does not have any dielectric losses or internal resistance. It only stores electrical energy in an electric field between its plates.

Working of De Sauty’s bridge

The De Sauty’s bridge consists of four arms, with one arm containing the unknown capacitor (Cx) and the other three arms containing known capacitors (C1, C2, and C3). The bridge is connected to a balanced AC source.

When the bridge is balanced, the current through the galvanometer becomes zero. At this point, the ratio of the known capacitors (C1, C2, and C3) is equal to the ratio of the unknown capacitor (Cx), as per the bridge equation.

By manipulating the known capacitors, the bridge can be balanced, and the value of the unknown capacitor can be calculated using the following formula:

Cx = (C1 * C3) / C2

Advantages and applications

De Sauty’s bridge is a simple and accurate method for measuring lossless capacitors. It can be used in various applications where the measurement of capacitors without dielectric losses is required. Some of the applications include:

1. Capacitor manufacturing: De Sauty’s bridge can be used to measure and ensure the quality of capacitors during the manufacturing process.
2. Circuit design: It can be used by circuit designers to accurately measure and select capacitors for specific applications.
3. Research and development: The bridge can be used in research and development laboratories for various experiments and studies involving capacitors.

In conclusion, De Sauty’s bridge is a specialized bridge circuit used for the measurement of lossless capacitors. It provides a simple and accurate method to determine the value of capacitors without dielectric losses and finds applications in various fields.
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De Sauty’s bridge is used for the measurement ofa)high Q inductancesb)low Q inductancesc)lossless capacitorsd)capacitors with dielectric lossesCorrect answer is option 'C'. Can you explain this answer?
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De Sauty’s bridge is used for the measurement ofa)high Q inductancesb)low Q inductancesc)lossless capacitorsd)capacitors with dielectric lossesCorrect answer is option 'C'. Can you explain this answer? for GATE 2024 is part of GATE preparation. The Question and answers have been prepared according to the GATE exam syllabus. Information about De Sauty’s bridge is used for the measurement ofa)high Q inductancesb)low Q inductancesc)lossless capacitorsd)capacitors with dielectric lossesCorrect answer is option 'C'. Can you explain this answer? covers all topics & solutions for GATE 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for De Sauty’s bridge is used for the measurement ofa)high Q inductancesb)low Q inductancesc)lossless capacitorsd)capacitors with dielectric lossesCorrect answer is option 'C'. Can you explain this answer?.
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