A man standing in a lift holds a spring balance with a load of `5 kg` suspended from it What would be the reading of the balance when the lift is descending with an acceleration of `3.8 m//s^(2)` .

A body of mass 50 kg is hung by a spring balance in a lift. Calculate the reading of the balance when : The lift is ascending with an acceleration of 2m//s^(2) .

A body of mass 15 kg is hung by a spring balance in a lift. What would be the reading of the balance when (i) the lift is ascending with an acceleration of 2ms^(-2) (ii) descending with the same acceleration (iii) descending with a constant velocity of 2ms^(-1) .? Take g = 10 ms^(-2) .

An object of mass 5 kg is attached to the hook of a spring balance and the balance is suspended vertically from the roof of a lift. The reading on the spring balance when the lift is going up with an acceleration of 0.25 ms^(-2) is take, (take, g=10ms^(-2) )

A body of mass 50 kg is hung by a spring balance in a lift. Calculate the reading of the balance when : The lift is descending with a constant velocity of 2 m/s.

A body of mass 30kg is hung by a spring balance in a lift. What would be the reading of the balance when the lift is (i) descending with a constant velocity of 5m//s (ii) ascending with a constant velocity of 10m//s .

A person standing on a spring balance inside a stationary lift measures 60 kg. The weight of that person if the lift descends with uniform downward acceleration of 1.8 m//s^(2) will be_N. [g=10m//s^2]

A body of 100 kg stands on a spring weighing machine inside a lift. The lift starts to ascend with acceleration of 2.2ms^(-2) . What is the reading of the machine inside a lift. The lift starts to ascend with acceleration of 2.2ms^(-2) . What is the reading of the machine?