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If the range of values of parameter a for which the point of minimum of the function f(x)=1−a2x+2x3 satisfy the inequality x2+2x+4x2−√6x−36<0 is given by (−b,b)−{0}, then b is |
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Answer» If the range of values of parameter a for which the point of minimum of the function f(x)=1−a2x+2x3 satisfy the inequality x2+2x+4x2−√6x−36<0 is given by (−b,b)−{0}, then b is |
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