Two squares are chosen at random on a chess board. The probability that they have a side in common is
19
27
118
13
n(S) =64C2= 32×63
the number of ways of selecting two sqaures for which one side is common in a row is → 7 ways
For 8 rows→ 7×8 = 56 ways
Similarly for 8 columns = 56 ways
∴ n(E) = 56+56 = 112
P(E) = 2×5632×63 = 118 .