If `a` is the A.M. of `ba n dc` and the two geometric means are `G_1a n dG_2` , then prove that ...

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If one A.M., `A` and tow geometric means `G_1a n dG_2` inserted between any two positive numbers... If one A.M., `A` and tow geometric means `G_1a n dG_2` inserted between any two positive numbers...
If a be one A.M and `G_1` and `G_2` be then geometric means between b and c then `G_1^3+G_2^3 If a be one A.M and `G_1` and `G_2` be then geometric means between b and c then `G_1^3+G_2^3
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If A is arithmetic mean G1, G2 be two geometric means between any two numbers then prove that 2A= If A is arithmetic mean G1, G2 be two geometric means between any two numbers then prove that 2A=
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If the A.M. of two positive numbers a and b (ab) is twice their geometric mean. Prove that: a:b (2+ If the A.M. of two positive numbers a and b (ab) is twice their geometric mean. Prove that: a:b (2+