A pendulum with string length 1.2m is dropped from rest. If the mass at the end of the pendulum is 2.03kg, what is its maximum velocity?

Kinetic energy is a form of energy that an entity or particle possesses due to its motion.
The relation between the object's mass and its speed.
KE = \frac{1}{2} mv^2
The energy contained in an object due to its location is known as potential energy.
PE = mgh , where, m - mass, g - acceleration due to gravity and h - height.
Law on energy conservation:
Energy can neither be created nor destroyed, but it can be converted from one form to another.
When the object is dropped we initially have only potential energy, which is later transformed to kinetic energy. So according to the law of conversion kinetic energy is equal to potential energy.
KE = PE
Step 1: Develop an equation for the object's velocity.
Given that
Mass of the pendulum m = 2.03 kg
Pendulum string length h = 1.2 m
Acceleration due to gravity g = 9.8 m/s
When the object has only kinetic energy, the pendulum can reach its maximum velocity.
We can set our initial potential energy equal to our final kinetic energy by using energy conservation.
KE = PE
\frac{1}{2} mv^2 = mgh
v^2 = 2gh
v = \sqrt{2gh}
Step 2: Calculating the maximum velocity of the pendulum
v = \sqrt{2*9.8*1.2}
v = 4.84
Hence, maximum velocity of the pendulum, v = 4.84 m/s