Answer
Here, Event A = Player is white, and Event B = Player is a center.
As $P(A|B) \ne P(A)$, the following two events are dependent events.
Work Step by Step
Two events are called independent if
P( Event A | Event B) =P( Event A) and
P( Event B | Event A) =P( Event B)
Here Event A = Player is white, Event B = Player is a center.
Proof:
1. $$P(A | B) = \frac{P(A∩B)}{P(B)}$$
$P(A | B) = \frac{28}{368} \div \frac{62}{368}$
$P(A | B) = \frac{28}{62}$
$P(A | B) = 45.1613$%
$P(A) = \frac{84}{368}$
$P(A) = 22.8261$%
As $P(A|B) \ne P(A)$, the following two events are dependent events.
