If `a^2 , b^2, c^2 ` are in A.P., then (b+c) , (c+a) , (a+b) are in

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If a^2 , b^2 , c^2 are in A.P. then prove that a/(b+c) , b/(c+a) , c/(a+b) are in A.P. If a^2 , b^2 , c^2 are in A.P. then prove that a/(b+c) , b/(c+a) , c/(a+b) are in A.P.
If a^2, b^2, c^2 are in A.P., Then show that b+c,c+a,a+b are in H.P. ||#harmonic_progression If a^2, b^2, c^2 are in A.P., Then show that b+c,c+a,a+b are in H.P. ||#harmonic_progression
If a^2, b^2, c^2 are in AP, show that 1/(b+c), 1/(c+a), 1/(a+b) are in AP | Arithmetic Progression If a^2, b^2, c^2 are in AP, show that 1/(b+c), 1/(c+a), 1/(a+b) are in AP | Arithmetic Progression
If a^2, b^2, c^2 are in A.P. Prove that a/(b+c), b/(c+a), c/(a+b) are in A.P. If a^2, b^2, c^2 are in A.P. Prove that a/(b+c), b/(c+a), c/(a+b) are in A.P.
If \( a, b, c \) are in A.P., then show that: \( a^{2}(b+c), b^{2}(c+a), c^{2}(a+b) \) are also ... If \( a, b, c \) are in A.P., then show that: \( a^{2}(b+c), b^{2}(c+a), c^{2}(a+b) \) are also ...
if (b-c)^2, (c-a)^2, (a-b)^2 are in AP, prove 1/b-c, 1/c-a, 1/a-b are in AP|Arithmetic Progression if (b-c)^2, (c-a)^2, (a-b)^2 are in AP, prove 1/b-c, 1/c-a, 1/a-b are in AP|Arithmetic Progression
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If a^2, b^2, c^2 are in A.P. show that b+c, c+a, a+b are in H.P. If a^2, b^2, c^2 are in A.P. show that b+c, c+a, a+b are in H.P.