數學:求最大值..............
設a和b為正常數,且a>b,求1/(bx+a^2+x^2)的最大值?(要過程)
回答 (2)
1/(x^2 + bx + a^2) is a maximum when x^2 + bx + a^2 is a minimum which is equal to - [ b^2 - 4(1)(a^2)]/4 = (4a^ - b^2)/4.
so maximum value of 1/(x^2 + bx + a^2) = 4/(4a^2 - b^2).
收錄日期: 2021-04-23 23:24:19
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