Answer:
22.1 m/s
Step-by-step explanation:
We can solve the problem by using the conservation of energy. The mechanical energy is equal to the sum of kinetic energy and potential energy, and it is constant:

where
m is the mass
v is the velocity
g is the gravitational acceleration
h is the heigth of the object
At the moment when the object is dropped, the velocity is still zero, so K=0 and all the energy is gravitational potential energy:

When the object reaches the ground, the height becomes zero: h=0, so the gravitational potential energy is zero and all the energy is now kinetic energy:

So, we can find the velocity:
