If \( b+c, c+a, a+b \) are in H.P., then \( \frac{b+c}{a}, \frac{c+a}{b}, \frac{a+b}{c} \) are i...

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If a, b c are in AP p q r in HP and ap bq cr are in GP then $\frac{p}{r} + \frac{r}{p}$ is equal to; If a, b c are in AP p q r in HP and ap bq cr are in GP then $\frac{p}{r} + \frac{r}{p}$ is equal to;
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Easiest solution of Find the value of a/(a-b)(a-c)+b/(b-c)(b-a)+c/(c-a)(c-b) @numericgalaxy6876 Easiest solution of Find the value of a/(a-b)(a-c)+b/(b-c)(b-a)+c/(c-a)(c-b) @numericgalaxy6876
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