The uncertainty in position and velocity of the particle are 0.1 nm and `5.27xx10^(-24) ms^(-1)` respectively then find the approximate integral mass of the particle (in g ) . `(h=6.625xx10^(-34) Js)`

It is not possible to determine precisely both the position and the momentum or velocity) of a small moving particle (e.g. electron , proton, etc) The uncertainity in position and velocity of a particle are 10^(-10)m and 5.27 xx 10^(-24) ms^(-1) respectively, Calculate the mass of the particle. (h = 6.625 xx 10^(-34)J-s)

The uncertainty in position and velocity of the particle are 0.1 nm and 5.27 xx 10^-27 ms^-1 respectively. Then the mass of the particle is : (h = 6.625 xx 10^-34 J s) .

The uncertainty in position and velocity of the particle are 0.2mm and 10.54xx10^(-27)ms^(-1) respectively then the mass of the particle is : ( h=6.625xx10^(-34)Js)

The uncertainty in position and velocity of the particle are 0.2mm and 10.54xx10^(-27)ms^(-1) respectively then the mass of the particle is : ( h=6.625xx10^(-34)Js)

The uncertainty in the position and velocity of a particle are 10^(-10) m and 5.27 xx 10^(-24) ms^(-1) respectively. Calculate the mass of the particle.

The uncertainties in posiiton and velocity of a particle are 10^(-10) m and 5.27xx10^(-24)m*s^(-1) respectively. Calculate the mass of the particle.

The uncertainty in the position and velocity of a particle are 10^(-10)" m and "5.27 xx 10^(-24)" m s"^(-1) respectively. Calculate the mass of the particle (h = 6.625 xx 10^(-34)" Js").