Answer / Roopesh Gangwar

This problem involves a recursive function with two different rules depending on the value of X. To find the value of X for which the two rules match, we can set the two expressions equal to each other and solve for X. Let's denote f(X) as y. Then, 2X-1 + y = 4(y - 1) becomes 2X = 5y - 3. Solving for y, we get y = (2X + 3)/5. Setting y back to f(X), we find that f(X) = (2X + 3)/5 when X is an integer. However, it's important to note that this equation doesn't necessarily provide the exact value of X for a given f(X).

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sir iam asking you assistant stastical officer previous question paper

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