To solve this problem we will first find the Mass of the Object given by Newton's second law and then apply the Kinetic Energy Theorem.
According to Newton's second law we have to

Where,
F = Force
m = mass
a = Acceleration, at this case is the same gravitational acceleration (
)
Therefore the mass of the object is



The cinematic energy theorem tells us that

Where,
m = mass
v = Velocity
Replacing


Therefore the correct answer is B.