HARMONIC MEAN | RELATION BETWEEN AM, GM AND HM

AM || GM || HM

AM || GM || HM

Harmonic Progression|Questions|Harmonic Mean|Relationship Between AM, GM And HM|Questions|Sum To n Terms Of Special Series|OMR

H.P and relation || Question on A.M,G.M & H.M.

Illustration Based upon AGP and Theory OF Rotation Between AM || GM and HM

Inequalities based upon AM, GM and HM

If A^(x)=G^(y)=H^(z) , where A,G,H are AM,GM and HM between two given quantities, then prove that x,y,z are in HP.

If A,G & 4 are A.M, G.M & H.M of two numbers respectively and 2A + G^2 = 27 , then the numbers are -

Problem Solving of AM-GM - HM

To prove that A.M>=G.M>=H.M