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What maximum value of \[M\] follows from \[M=K\sqrt{L_1L_2}\] and \[0\leq K\leq 1\] ?

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प्रश्न

What maximum value of \[M\] follows from \[M=K\sqrt{L_1L_2}\] and \[0\leq K\leq 1\] ?

विकल्प

  • \[M\geq\sqrt{L_1L_2}\]

  • \[M=\frac{1}{\sqrt{L_1L_2}}\]

  • \[M\leq L_1L_2\]

  • \[M\leq\sqrt{L_1L_2}\]

MCQ
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उत्तर

Because \[K\] cannot exceed 1, multiplying \[\sqrt{L_1L_2}\] by \[K\] cannot increase it. Therefore, \[M\leq\sqrt{L_1L_2}\] .

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