Let →v be a vector in the plane such that |→v−→i|=|→v−2→i|=|→v−→j|. Then |→v| lies in the interval

Let →v be a vector in the plane such that |→v−→i|=|→v−2→

1.	Let →v be a vector in the plane such that \|→v−→i\|=\|→v−2→i\|=\|→v−→j\|. Then \|→v\| lies in the interval
Answer» Let $\to v$ be a vector in the plane such that $\| \to v - \to i \| = \| \to v - 2 \to i \| = \| \to v - \to j \|$ . Then $\| \to v \|$ lies in the interval

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Let →v be a vector in the plane such that |→v−→i|=|→v−2→i|=|→v−→j|. Then |→v| lies in the interval

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