If a,b,c are three distinct positive real numbers, which are in H.P, then $\frac{3 a + 2 b}{2 a - b} + \frac{3 c + 2 b}{2 c - b}$ is _____________.

Greater than or equal to 10

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Less than or equal to 10

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Only equal to 10

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None of these

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Solution

The correct option is A Greater than or equal to 10
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Similar questions

If a, b, c are three distinct positive real numbers which are in H.P., then $\frac{3 a + 2 b}{2 a - b} + \frac{3 c + 2 b}{2 c - b}$ is

a, b, c

\frac{3 a + 2 b}{2 a - b} + \frac{3 c + 2 b}{2 c - b}

If a, b, c are three distinvt positive real numbers which are in H.P., then $\frac{3 a + 2 b}{2 a - b} + \frac{3 c + 2 b}{2 c - b}$ is

(\frac{a + b}{2 a - b}) + (\frac{c + b}{2 c - b}) > 4

a, b

c

\frac{a}{b} + \frac{b}{c} + \frac{c}{a}

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