Answer:
To determine if the given set of points forms a function, we need to check if each input (usually \( x \)-values) corresponds to exactly one output (usually \( y \)-values).
However, the information provided appears somewhat unclear. To evaluate, let's try to interpret it as a set of ordered pairs:
-10, 10
-10, y
-6, a
-2, Q
0, O
4, QQ
6, 8
8, MARK
10, RELATIONSHIP
10, DATA
Given these points, let's list them explicitly as pairs:
\[
(-10, 10), (-10, y), (-6, a), (-2, Q), (0, O), (4, QQ), (6, 8), (8, \text{MARK}), (10, \text{RELATIONSHIP}), (10, \text{DATA})
\]
For this set of points to represent a function, each \( x \)-value must be unique. Here, we notice that the \( x \)-values -10 and 10 each appear more than once. Specifically, the pairs \((-10, 10)\) and \((-10, y)\), as well as \((10, \text{RELATIONSHIP})\) and \((10, \text{DATA})\), have the same \( x \)-values but different \( y \)-values.
This violates the definition of a function, which states that each input should map to exactly one output. Therefore, this set of points does **not** represent a function
