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(Solved): 2. (25 points) Using the definition show that, on R2:=RR, (x,y):={d(x,y)d(x,0)+d(y,0)ifx ...




2. (25 points) Using the definition show that, on \( \mathbb{R}^{2}:=\mathbb{R} \times \mathbb{R} \),
\[
\rho(x, y):=\left\{\
2. (25 points) Using the definition show that, on , and are collinear if there is with such that and . This is called the Hedgehog metric.


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SOLUTION: Given that R2=R×R. and ?(x,y)={d(x,y)ifxandy are col
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