Physics, asked by jayanaik762, 1 month ago

derive an expression for equivalent resistance of 3 different resistances connecting in series and parallel​

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Answered by UjGaming
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Answer:

Given three resistors, which is of resistance R1, R2 and R3

Given three resistors, which is of resistance R1, R2 and R3These three resistors are connected in the series of parallel connection.

Given three resistors, which is of resistance R1, R2 and R3These three resistors are connected in the series of parallel connection. So, we have to derive an expression for equivalent resistance.

Given three resistors, which is of resistance R1, R2 and R3These three resistors are connected in the series of parallel connection. So, we have to derive an expression for equivalent resistance.From the given statement we have,

Given three resistors, which is of resistance R1, R2 and R3These three resistors are connected in the series of parallel connection. So, we have to derive an expression for equivalent resistance.From the given statement we have,We have R1, R2 and R3

Given three resistors, which is of resistance R1, R2 and R3These three resistors are connected in the series of parallel connection. So, we have to derive an expression for equivalent resistance.From the given statement we have,We have R1, R2 and R3So let us consider

Given three resistors, which is of resistance R1, R2 and R3These three resistors are connected in the series of parallel connection. So, we have to derive an expression for equivalent resistance.From the given statement we have,We have R1, R2 and R3So let us consider1/R1 + 1/R2 +1/R3 = 1/Rp

Given three resistors, which is of resistance R1, R2 and R3These three resistors are connected in the series of parallel connection. So, we have to derive an expression for equivalent resistance.From the given statement we have,We have R1, R2 and R3So let us consider1/R1 + 1/R2 +1/R3 = 1/RpLet us add up the given fractions by taking LCM for the denominators and simplify the fraction then we get the solution to be as Rp.

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