Find the smallest integer value of \(m\) such that \(630m\) is a perfect square.[1]
Given that \(588=2^2\times3\times7^2\), find the smallest integer value of \(k\) such that \(630k\) is a multiple of 588.[1]
A rectangular piece of paper measuring \(588\text{ mm}\) and \(630\text{ mm}\) is being cut into identical squares with no waste. Find the minimum number of squares that can be obtained.[2]
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