Equation

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Consider an equation $\lfloor{N/K}\rfloor = P * 2^Q$. If $K$ is an integer $1\leq K \leq N$, $P$ is an integer $1 \leq P$ and $Q$ is also an integer $0 \leq Q$, what is the number of distinct values $Q$ can take for a given $N$? Note: $N$ is given in its binary form. ###Input: - First line will contain a single integer $T$, the number of testcases. - Next $T$ lines follow, each contain

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solution.cppC++17

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