Question

if m ∥ k and m ∥ l, then
○ t ∥ k.
○ t ⊥ k.
○ l ∥ k.
○ m ⊥ t.

Explanation:

Step1: Analyze parallel - line properties

There is no information given to suggest that \(t\) is parallel or perpendicular to \(k\). Just because \(m
eq k\) and \(m
eq l\) does not give any relationship between \(t\) and \(k\) or \(l\) and \(k\). Also, there is no indication that \(m\) is perpendicular to \(t\).

Answer:

None of the given options can be concluded from the information \(m
eq k\) and \(m
eq l\) alone.