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Is $x/x$always equal to 1 ?

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No. Equal to 1 Only if x not zero. Not defined if x is zero
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No, \(x/x\) is not always equal to 1. It is equal to 1 for any non-zero value of \(x\), but it is undefined when \(x=0\). Explanation For any non-zero \(x\): When any number (positive or negative) is divided by itself, the result is 1.Example: If \(x=5\), then \(5/5=1\). If \(x=-2\), then \((-2)/(-2)...
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