Find a family of linear inequalities for which the unit ball $A = \{x \in \mathbb R^n \ | \ \|x\|_2 \le 1\}$ is a solution set
Would it just be $x_1^2 + ... + x_n^2 \le 1$?
Find a family of linear inequalities for which the unit ball $A = \{x \in \mathbb R^n \ | \ \|x\|_2 \le 1\}$ is a solution set
Would it just be $x_1^2 + ... + x_n^2 \le 1$?
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