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[Problem Solving] If a,b,c are in hp then prove that 1/(b-c) +1/(b-a)=1/a + 1/b.. [Problem Solving] If a,b,c are in hp then prove that 1/(b-c) +1/(b-a)=1/a + 1/b..
If 1/a + 1/c + 1/(a-b) + 1/(c-b) = 0, prove that a, b, c are in HP unless b = a + c. If 1/a + 1/c + 1/(a-b) + 1/(c-b) = 0, prove that a, b, c are in HP unless b = a + c.
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If a,b,c are in H P , then If a,b,c are in H P , then ' a/(b+c−a), b/(c+a−b), c/(a+b−c) ' are in || #harmonic_progression
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If `a,b,c` are in H.P and `ab+bc+ca=15` then `ca=` If `a,b,c` are in H.P and `ab+bc+ca=15` then `ca=`