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Question
- if ( ell parallel k ) and ( k parallel m ), then
( ell parallel m ).
( ell perp m ).
( k perp t ).
( m perp t ).
Step1: Use the property of parallel lines
If two lines are parallel (\(k\parallel l\parallel m\)) and a transversal intersects them. If \(l\perp k\) (assuming the right - angle relationship from the parallel - line and transversal properties, when a transversal is perpendicular to one of the parallel lines, it is perpendicular to all of them). Since \(k\parallel m\) and \(l\perp k\), by the property that if a line is perpendicular to one of two parallel lines, it is perpendicular to the other.
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\(\ell\perp m\)