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Ninth Grade (Grade 9) Points, Lines, and Planes Questions

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Grade 9 Points, Lines, and Planes
A segment, ray, line, or plane that is perpendicular to a segment at its midpoint.
  1. Altitude of a triangle
  2. Perpendicular bisector
  3. Point of concurrency
  4. Median of a triangle
Grade 9 Points, Lines, and Planes
The point of concurrency of a triangles three medians.
  1. Midsegment of a triangle
  2. Incenter
  3. Centroid
  4. Orthocenter
Grade 9 Points, Lines, and Planes
A segment that connects the midpoints of two sides of the triangle.
  1. Midsegment of a triangle
  2. Perpendicular bisector
  3. Median of a triangle
  4. Altitude of a triangle
Grade 9 Points, Lines, and Planes
A segment from a vertex to the midpoint of the opposite side of a triangle.
  1. Median of a triangle
  2. Orthocenter
  3. Centroid
  4. Circumcenter
Grade 9 Points, Lines, and Planes
Grade 9 Points, Lines, and Planes
The point of intersection of three or more lines,rays,or segments.
  1. Point of concurrency
  2. Perpendicular bisector
  3. Incenter
  4. Midsegment of a triangle
Grade 9 Points, Lines, and Planes
The point of concurrency of the three angle bisectors of a triangle.
  1. Median of a triangle
  2. Centroid
  3. Incenter
  4. Orthocenter
Grade 9 Points, Lines, and Planes
When a point is the same distance from two figures or points.
  1. In Between
  2. Equidistant
  3. Same Length
  4. Centroid
Grade 9 Points, Lines, and Planes
Lines that do not intersect.
  1. perpendicular
  2. bisector
  3. endless
  4. parallel
Grade 9 Points, Lines, and Planes
When points are on the same line.
  1. collinear
  2. covalent
  3. uniform
  4. noncollinear
Grade 9 Points, Lines, and Planes
When three or more lines,rays,or segments intersect at the same point.
  1. Point of concurrency
  2. Concurrent
  3. Incenter
  4. Midsegment of a triangle
Grade 9 Points, Lines, and Planes
Grade 9 Points, Lines, and Planes
What involves placing geometric figures in a coordinate plane.
  1. Indirect Proof
  2. Orthocenter
  3. Coordinate Proof
  4. Circumcenter
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