Question

1. if n || p and p ⊥ m, then ____ l || m. n ⊥ m n ⊥ p. p ⊥ l

Explanation:

Step1: Recall parallel - perpendicular property

If two lines are parallel and one of them is perpendicular to a third line, then the other parallel line is also perpendicular to the third line.

Step2: Apply the property

Given \(N\parallel P\) and \(P\perp M\), by the above - mentioned property, \(N\perp M\).

Answer:

N⊥M