In the relation `F=G M m//d^(2)`, the quantity G

In the relation F = GM m//d^2 , the quantity G

In the expression P=Et^2m^-5G^-2 the quantities E,I,m and G denote energy , angular momentum, mass and gravitational constant respectively. Show that P is a dimensionless quantity.

In the expression P=El^(2)m^(-5)G^(-2) the quantities E, l, m and G denote energy, angular momentum, mass and gravitational constant respectively. Show that P is a dimensionless quantity.

If H.M. of two number is 4 , then A.M. 'A' and G.M. 'G' satisfy the relation 2A + G^(2) = 27 , then modulus of difference of these two numbers is

If H.M. of two number is 4 , then A.M. 'A' and G.M. 'G' satisfy the relation 2A + G^(2) = 27 , then modulus of difference of these two numbers is

The H.M. of two numbers is 4 and A.M. A and G.M. G satisfy the relation 2A+G^(2) = 27 , the numbers are :

If the ratio of H.M. and G.M. of two quantities is 12:13, then the ratio of the numbers is

The harmonic mean between two numbers is 21/5, their A.M. ' A ' and G.M. ' G ' satisfy the relation 3A+G^2=36. Then find the sum of square of numbers.

The harmonic mean between two numbers is 21/5, their A.M. ' A ' and G.M. ' G ' satisfy the relation 3A+G^2=36. Then find the sum of square of numbers.