If one geometric mean G and two arithmetic means `A_(1)andA_(2)` are inserted between two given quantities, then
`(2A_(1)-A_(2))(2A_(2)-A_(1))=`

If one geometric mean G and two arithmetic means A_(1) and A_(2) are inserted between two given quantities then, (2 A_(1)-A_(2))(2 A_(2)-A_(1))=

If one geometric mean G and two arithmetic means A_(1) and A_(2) be inserted between two given quantities,prove that G^(2)=(2A_(1)-A_(2))(2A_(2)-A_(1))

If one geometric mean G and two arithmetic means A_1 and A_2 be inserted between two given quantities, prove that : G^2=(2A_1-A_2)(2A_2-A_1) .

If one geometric mean G and two arithmetic means A_1a n dA_2 be inserted between two given quantities, prove that G^2=(2A_1-A_2)(2A_2-A_1)dot

If one geometric mean G and two arithmetic means p,q be inserted between two given numbers,then prove that,G^(2)=(2p-q)(2q-p)

If one geometric mean G and two arithmetic means p, q be inserted between two given numbers, then prove that, G^(2) = (2p - q) (2q - p) .

If n arithmetic means A_(1),A_(2),---,A_(n) are inserted between a and b then A_(2)=

If A_(1),A_(2) are between two numbers, then (A_(1)+A_(2))/(H_(1)+H_(2)) is equal to

If A_(1),A_(2) are between two numbers, then (A_(1)+A_(2))/(H_(1)+H_(2)) is equal to

If G_(1) and G_(2) are two geometric means and A is the arithmetic mean inserted two numbers,G_(1)^(2) then the value of (G_(1)^(2))/(G_(2))+(G_(2)^(2))/(G_(1)) is: