If there are two steps in between the steps on which and are standing and is standing on Step , must be standing on which of the following steps?

4 Explanation: Solving Step 1: Use the fixed constraints from the main direction Step 2: Apply the condition If , then . So, is on Step . Step 3: Verify the "two steps in between and " condition The number of steps between two positions and is given by . Here, . Let's find : Case 1: is below . If , then . (This is Possible ). Case 2: is above . (Not possible as there are only steps). Conclusion: Since directly dictates that , must be on Step .

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