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You can create printable tests and worksheets from these Grade 10 Points, Lines, and Planes questions! Select one or more questions using the checkboxes above each question. Then click the add selected questions to a test button before moving to another page.

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Grade 10 Points, Lines, and Planes
Points contained on the same line.
1. coplanar
2. collinear
3. line
4. plane
Grade 10 Points, Lines, and Planes
Grade 10 Points, Lines, and Planes
Lines that intersect to form right angles.
1. parallel lines
2. perpendicular lines
3. transversal
4. collinear
Grade 10 Points, Lines, and Planes
A segment, line, or plane that intersects a segment at its midpoint.
1. segment bisector
2. line segment
3. vertex
4. acute angle
Grade 10 Points, Lines, and Planes
Find the distance between (4,3) and (7,7).
1. -5 units
2. 7 units
3. 25 units
4. 5 units
Grade 10 Points, Lines, and Planes
Find the distance between (3,7) and (-1,4).
1. 41 units
2. 109 units
3. 13 units
4. 5 units
Grade 10 Points, Lines, and Planes
Grade 10 Points, Lines, and Planes
Using the distance formula, find the distance between the two points A (4,7) and B (3,-2).
1. $7$
2. $sqrt(19)$
3. $sqrt(20)$
4. $sqrt(82)$
Grade 10 Points, Lines, and Planes
Grade 10 Points, Lines, and Planes
Grade 10 Points, Lines, and Planes
points lie on top of each other.
1. Bisector
2. Concurrent
3. Collinear
4. Corresponding
5. None of the above
Grade 10 Points, Lines, and Planes
$vec (QR)$ intersects $bar (AB)$ at Q and bisects $bar (AB)$. Which conjecture is valid?
1. $bar(AB) = bar(RQ)$
2. R is on the segment with A and B
3. $m\angle RQA = m\angle RQB$
4. $bar(AQ) = bar(QB)$
Grade 10 Points, Lines, and Planes
Grade 10 Points, Lines, and Planes
Grade 10 Points, Lines, and Planes
Grade 10 Points, Lines, and Planes
Parallel lines have the same
1. slope
2. intercept
3. endpoint
4. length
5. equation
Grade 10 Points, Lines, and Planes
Through a point not on a line, there is one and only one line parallel to the given line.
1. Triangle Exterior Angles Theorem
2. Triangle Angle-Sum Theorem
3. Perpendicular Transversal Theorem
4. Parallel Postulate
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