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If l, m, n, rare in harmonic progression and $$l > m > n > r$$, then $$\frac{l+r}{m+n}$$ =
$$\frac{r}{l}. \frac{m}{n}$$
$$\frac{l}{n}. \frac{r}{m}$$
$$\frac{l}{r}. \frac{n}{m}$$
$$\frac{l+n}{m+r}$$
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