If A and G be the A.M. and G.M. of two numbers , show that the numbers are `A +- sqrt(A^(2) - G^(2))`.

Show that if A and G .are A.M. and G.M. between two positive numbers , then the numbers are A+- sqrt(A^(2) -G^(2))

If 3 and 2 are A.M and G.M of two number then H.M of the numbers is

If A and G are the A.M. and G.M. respectively between two numbers then the numbers are

If A and B are the A.M. and G.M. respectively between two numbers, then the numbers are

If A and G be the A.M. and G.M. of two numbers a and b and A:G=m:n ,then prove that- a:b=m+sqrt(m^2-n^2) :m-sqrt(m^2-n^2)

If A and G be the A.M and G.M respectively between two positive numbers, prove that the numbers are A+-sqrt((A+G)(A-G)

If A and G be A.M. and G.M., respectively between two positive numbers, prove that the numbers are A pm sqrt((A+G )(A−G )) .

If A and G be A.M. and G.M., respectively between two positive numbers, prove that the numbers are A pm sqrt((A+G )(A−G )) .

If A and G be A.M. and G.M., respectively between two positive numbers, prove that the numbers are A pm sqrt((A+G )(A−G )) .