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Resistances P, Q, S and R are arranged in a cyclic order to form a balanced Wheatstone's bridge network. The ratio of power consumed in the branches (P+Q) and (R+S) is |
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Answer» `1:1` POWER DISSIPATION in resistance R with voltage V is `V^(2)//R`. `therefore (P_(P+Q))/(P_(R+S))=(R+S)/(P+Q)""...(ii)` From equation (i) `(P)/(Q)+1=(R)/(S)+1` `(P+Q)/(Q)=(R+S)/(S)or(R+S)/(P+Q)=(S)/(Q)` Using (i), we get `(R+S)/(P+Q)=(R)/(P), therefore (P_(P+Q))/(P_(R+S))=(R)/(P)` |
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