judge the equivalent resistance when the following | judge the equivalent resistance

Описание: judge the equivalent resistance when the following
judge the equivalent resistance when the following are connected in parallel
judge the equivalent resistance when the following are connected in parallel 1 ohm and 10^6 ohm
judge the equivalent resistance when the following are connected in parallel answer
judge the equivalent resistance
physics ncert class 10 #electricity #class10 #class10 #electricity
judge the equivalent resistance
when the following are connected in parallel
judge the equivalent resistance
judge the equivalent resistance
when the following are connected in parallel class 10

judge the equivalent resistance

when the following are connected in parallel in kannada #Judgetheequivalentresistancewhenthefollowingarec onnectedinparallelal ohms
Judge the equivalent resistance when the following are connected in parallel - (a) 1Ω  and 10^6Ω  (b) 1Ω and 10^3Ω , and 10^6Ω 
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   • Deduce the Expression for the equivalent r...  
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Judge the equivalent resistance when the following are connected in parallel - (a) 1 Ω and 106Ω, (b) 1Ω and 103Ω and 106Ω.
judge the equivalent resistance when the following are connected in parallel 1 ohm and 10^6 ohm
physics ncert class 10 #electricity #class10 #class10 #electricity #Judgetheequivalentresistancewhenthefollowingarec onnectedinparallelal ohms
Judge the equivalent resistance when the following are connected in parallel - (a) 1Ω  and 10^6Ω  (b) 1Ω and 10^3Ω , and 10^6Ω
To find the equivalent resistance
Where \( R_1, R_2, R_3, \ldots \) are the resistances of the individual resistors. Here's a step-by-step description of how to calculate

1. **Determine the Resistance Values**: Identify the resistance values of each resistor connected in parallel.

2. **Calculate the Reciprocal of Each Resistance**: For each resistor, compute the reciprocal

3. **Sum the Reciprocals**: Add together all the reciprocals from the previous step.

4. **Calculate the Reciprocal of the Sum**: Take the reciprocal of the total sum obtained in step 3. This gives you the equivalent resistance