This question follows the rules established in the previous direction: i) If is the only switch becomes . ii) If and are the only switches becomes . iii) If are all becomes . iv) All other situations Invert all ( and ). If only B is ON, the changed setting will be:

Explanation: Solving: Initial State: . Analysis: * Rule (i) does not apply ( is not ). Rule (ii) does not apply ( and are not the only ones ). Rule (iii) does not apply (All three are not ). Rule Application: Since none of the first three rules match, we apply Rule (iv) (Invert all settings). Final State Calculation: Final Result:

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NIMCET 2013 — Reasoning PYQ

NIMCET | Reasoning | 2013

This question follows the rules established in the previous direction:

i) If $A$ is the only switch $ON \implies B$ becomes $ON$ .

ii) If $A$ and $B$ are the only switches $ON \implies C$ becomes $ON$ .

iii) If $A, B, C$ are all $ON \implies C$ becomes $OFF$ .

iv) All other situations $\implies$ Invert all ( $ON \to OFF$ and $OFF \to ON$ ).

$If\ only\ B\ is\ ON,\ the\ changed\ setting\ will\ be:$

Choose the correct answer: