Aspire Faculty ID #16415 · Topic: NIMCET 2009 · Just now
NIMCET 2009

If the distance of $(x,y)$ from the origin is defined as $d(x,y) = \max(|x|,|y|)$, then the locus of points where $d(x,y)=1$ is:

Solution

$\max(|x|,|y|)=1$ describes a square with vertices $(\pm1,\pm1)$. 
Side length = $2$ 
Area = $4$

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