Final answer:
The term ⟨p(n),q(n)⟩ is used to represent a pair of values for p(n) and q(n) using Sparse Tables. To find p(n), the sum of two numbers is divided by the sum of two other numbers. To find q(n), 1 minus p(n) is calculated.
Step-by-step explanation:
In the given problem, the term ⟨p(n),q(n)⟩ is used, which represents a pair of values for p(n) and q(n). These values are determined using Sparse Tables.
In order to find p(n), we use the equation p = x / n, where x is the sum of two numbers given in the solution (x = 13 + 2 = 15) and n is the sum of two other numbers given in the solution (n = 50 + 4 = 54). So, p = 15 / 54 ≈ 0.278.
To find q(n), we use the equation q = 1 - p. Therefore, q = 1 - 0.278 = 0.722.