The Perpendicular Bisector Theorem Proof and Practice Worksheet

Reinforce your students’ understanding of The Perpendicular Bisector Theorem by implementing “You have to prove it to use it!” Students will prove the perpendicular bisector theorem and then apply the theorem to solve basic questions. The questions are designed to only apply the given theorem and avoid confusion by combining topics. This also serves as a good review or study sheet. 

Students will:

• State the perpendicular bisector theorem
• Prove the perpendicular bisector theorem using a two column proof
• Apply the perpendicular bisector theorem by solving 6 basic problems. 

Content features:

• Theorem, proof, and application of theorem all in one place. 
• Differentiated proof writing
• No prep! Answer keys included.

This Perpendicular Bisector Theorem Proof and Practice Worksheet is a PDF file that includes:

• Two versions: a blank version, and a second version with the proof statements already filled in. Students will complete the reasons.
• All answer keys

When should I use this?

• Great for introducing a new theorem and checking for understanding before combining it with other concepts
• Review for end of chapter or end of semester exams
• Remediation for struggling students

⭐️ Bundle & save 20% ⭐️

Purchase the Geometry Theorems Proofs Bundle to get this pack plus:

• The Alternate Interior Angles Theorem
• The Isosceles Triangle Theorem
• The Vertical Angles Theorem
• The Perpendicular Bisector Theorem
• The Triangle Angle Sum Theorem
• Opposite Sides of a Parallelogram are Congruent
• Opposite Angles of a Parallelogram are Congruent
• The Diagonals of a Parallelogram Bisect Each Other
• A Parallelogram with Congruent Diagonals is a Rectangle

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Related resources…

→  Geometry Two-Column Proofs Digital Bundle

→  Congruent Triangles Proofs Bundle

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This file is to be used by the buyer only. If you intend to collaborate with colleagues please add the appropriate amount of licenses to your order. This file can only be shared with students through secure avenues (Google Classroom, e-mail, password protected sites) and should not be posted on public websites such as a district webpage. Not for use on commercial platforms.