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The following is an incorrect flowchart proving that point \( l \) lies on line \( lm \), which is the perpendicular bisector of \( jk \).

Answer :

Final answer:

This question refers to geometry, likely considering the proof that a point l lying on the line lm is a perpendicular bisector of line jk. If lm doesn't fulfill the conditions of perpendicularity and bisection, then the flowchart would be incorrect. The 'Solution3: Invalid...' reference seems irrelevant, as it pertains to logical rather than geometric contexts.

Explanation:

In regards to the question, assuming you're referring to flowcharts used in geometry proofs, it seems like you're examining the statement that a point l that lies on line lm is a perpendicular bisector of line segment jk.

The phrase 'point l is the perpendicular bisector of jk' describes that the line drawn from point l to line segment jk is not only perpendicular (forming a 90 degree angle with line segment jk) but also bisects (divides in half) line segment jk. If line lm doesn't fulfill these conditions, then it would be correct to say the flowchart is invalid.

As for the reference to 'Solution3: Invalid...', it seems not directly related to the main question, as it speaks about hypothetical scenarios, which is more of a logic context, not a geometrical one.

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