A table has a heavy circular top of radius `1m` and mass `2kg`. It has four light legs of length `1m` fixed symmetrically on its circumference. Find the maximum mass (in kg) which may be placed anywhere on this table without toppling it. (take `sqrt(2)=1.4)`

A table has a heavy circular top of radius 1 m and mass 20 kg . It has four light legs of length 1 m fixed symmetrically on its circuference. What is the maximum weight which may be placed anywhere on this table wihtout toppling it?

A table has a heavy circular top of radius 1 m and mass 20 kg. It has four light legs of lengths 1 m fixed symmetrically on its circumference. (a) What is the maximum mass that may be placed any where on this table without toppling the table ? (b) What is the area of the table tope over which any weight may be placed without toppling it ?

A table has a heavy circular top of radius 1m and mass 20 kg , placed on four light (considered massless) legs placed symmetrically on its circumference. The maximum mass that can be kept anywhere on the table without toppling it is close to