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If \( JK \) is perpendicular to \( LM \), which statement is true?

A. \( JK \) and \( LM \) are not in the same plane.

B. \( JK \) and \( LM \) meet at a 90° angle.

C. \( JK \) and \( LM \) meet at a 45° angle.

D. \( JK \) and \( LM \) are coplanar and do not intersect.

Answer :

Answer: The answer is (B) JK and LM meet at a 90° angle.

Step-by-step explanation: Given that JK is perpendicular to LM. We are to choose the correct statement from the options.

We know that the two perpendicular lines lie in the same plane and make four angles each of measure 90°.

Since JK and LM are perpendicular, so they will also meet at 90° angle.

Thus, (B) is the correct option.

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Rewritten by : Barada

Answer:

B.JK and LM meet at a 90 ° Angle

Step-by-step explanation:

Two lines are said to be perpendicular if they meet each other at right angle or 90 degrees.

It is given line JK is perpendicular to line LM.

So JK and LM meet each other at right angle or 90 degrees.

Among all the options given option B that is JK and LM meet at 90°is true.