3
answers
1
watching
261
views
8 Jun 2021
How to answer the questions:
Total current in the circuit = 2A
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)
For the circuit above... Find the equivalent resistance, the total voltage and the current and voltage across each resistor.
How to answer the questions:
Total current in the circuit = 2A
For the circuit above... Find the equivalent resistance, the total voltage and the current and voltage across each resistor.
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8 Jun 2021
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