Given,
The force applied on the puck, F=20 N
The mass of the puck, m=0.4 kg
The initial velocity of the puck, u=0 m/s
The final velocity of the puck, v=10 m/s
The time duration, t=0.2 s
The work done is given by the product of the force applied to the object and the distance to which the force was applied.
That is,

Where d is the distance traveled by the puck.
From the equation of motion,

Where a is the accleration of the puck due to the applied force F.
But, the puck was at rest initially. Therefore,

From Newton's second law of motion,

On substituting the equation (iii) in equation (ii),

On substituting equation (iv) in equation (i),

On substituting the known values in the above equation,

Therefore, the work done by the puck is 20 J