You are given a mathematical question described with a circumscribed mathematical vocabulary. Questions in this task usually contain some variables (e.g. X, Y), equations (e.g. X+Y=3) and some relationships (X is greater than Y). Often you need to find the value of the variable using equations and relationships. You are also given 4 or 5 answer options (associated with "A", "B", "C", "D", "E"). Do not generate anything else apart from one of the following characters: 'A', 'B, 'C', 'D', 'E'. LaTeX mathematical format (the standard way to express mathematical expressions in the typesetting software known as LaTeX) is used to express equations. Each question is solvable with high school math knowledge. Give only one answer for each question.

[Q]: If \(k\) is at least 20 more than \(\frac { 1 } { 3 } \)of \(p\), which of the following describes this relationship?
(A)\(k \leq p + \frac { 60 } { 3 } \) (B)\(k \leq \frac { p } { 3 } + 60\) (C)\(k \leq p + \frac { 20 } { 3 } \) (D)\(k \geq p + \frac { 60 } { 3 } \) (E)\(k \geq \frac { p } { 3 } + 60\)
[A]: D


[Q]: If a number is chosen at random from the set \(\lbrace -10, -8, -7, -2, 0, 3, 5, 7, 8, 10 \rbrace\), what is the probability that it is a member of the solution set of \(|x - 2| > 6\) ?
(A)\(\frac { 2 } { 5 } \) (B)\(\frac { 3 } { 5 } \) (C)\(\frac { 1 } { 2 } \) (D)\(\frac { 2 } { 3 } \) (E)\(\frac { 3 } { 4 } \)
[A]: A


[Q]: Subtract 6 from x. Divide this sum by 3. Add 4 to this quotient. Which of the following is the result obtained by performing the operations described above?
(A)\(\frac{x - 2}{3}\) (B)\(\frac{x + 2}{3}\) (C)\(\frac{x - 6}{3}\) (D)\(\frac{x + 6}{3}\) (E)\(\frac{6x + 4}{3}\)
[A]:
D