[" If "G" be the GM between "x" and "y" ,then the value of "(1)/(G^(2)-)],[[" (1) "G^(2)," (2) "(2)/(-2)," (3) "(1)/(c^(2))]]

If G be the GM between x and y,then the value of (1)/(G^(2)-x^(2))+(1)/(G^(2)-y^(2)) is equal to

If G be the GM between x and y, then the value of (1)/(G^(2) - x^(2)) + (1)/(G^(2) - y^(2)) is equal to

If G be the GM between x and y, then the value of (1)/(G^(2) - x^(2)) + (1)/(G^(2) - y^(2)) is equal to

If G be the GM between x and y, then the value of (1)/(G^(2)-x^(2))+(1)/(G^(2)-y^(2)) is equal to (A)G^(2)(B)(2)/(G^(2))(C)(1)/(G^(2))(D)3G^(2)

The G.M. between -2i and 8i is:

If (a-1) is the G.M between (a-2) and (a+1) then a =

If G is the GM between a and b the 1/(G + a) + 1/(G + b) =

Insert three G.M.’s between 1 and 256.

If G is the geometric mean of x and y then prove that (1)/(G^(2)-x^(2))+(1)/(G^(2)-y^(2))=(1)/(G^(2))

Find 5 G.M. between 576 and 9.