Determine whether the relation is a function.
Check for unique inputs
A relation is a function if each input (first element of the ordered pair) corresponds to exactly one output (second element of the ordered pair). Here, the inputs are \(6, 5, -6, 2\), and each input appears only once.
Conclusion
Since no input is repeated, the relation is a function.
\\(\boxed{\text{Yes}}\\)
Find the domain of the relation.
Identify all inputs
The domain is the set of all first elements of the ordered pairs. For the given relation, the domain is \(\{6, 5, -6, 2\}\).
\\(\boxed{\text{Domain} = \{6, 5, -6, 2\}}\\)
Find the range of the relation.
Identify all outputs
The range is the set of all second elements of the ordered pairs. For the given relation, the range is \(\{6, 5, -6, 2\}\).
\\(\boxed{\text{Range} = \{6, 5, -6, 2\}}\\)
\\(\boxed{\text{Yes}}\\)
\\(\boxed{\text{Domain} = \{6, 5, -6, 2\}}\\)
\\(\boxed{\text{Range} = \{6, 5, -6, 2\}}\\)