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Points, Lines, and Planes Practice

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Last updated over 2 years ago
40 questions
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Question 1
1.

Match each term with its correct definition.

Draggable itemarrow_right_altCorresponding Item
Line
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A location in space which has no dimension (no length, no area, no volume).
Line Segment
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An infinite set of points which has one dimension. Extends in opposite directions.
Point
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An infinite set of points with two dimensions. Extends in all directions.
Ray
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Infinite set of points consisting of two endpoints and all the points in between.
Plane
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Infinite set of points consisting of one endpoint (the initial point) and all the points extending in one direction.
Question 2
2.

Match each term with its correct definition.

Draggable itemarrow_right_altCorresponding Item
Noncollinear
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Two points are always _____ because a line can always be placed through them.
Parallel Lines
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Three or more points which are situated such that a line cannot be placed through all of them.
Coplanar
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Points and/or lines that are located on the same plane are said to be _____ .
Noncoplanar
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Points and/or lines that are NOT located on the same plane are said to be.
Parallel Planes
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Lines that are coplanar and do not intersect.
Skew Lines
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Two planes that do not intersect.
Collinear
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Lines that are noncoplanar and do not intersect.
Question 3
3.

What is/are correct ways to refer to this geometric figure?

Question 4
4.

What is/are correct ways to refer to this geometric figure?


Question 5
5.

What is/are correct ways to refer to this geometric figure?

Question 6
6.

In the diagram shown here, line m and line n are

Question 7
7.

In the diagram shown here, line m and line n are

Question 8
8.

The planes shown below are

Question 9
9.

Which of the following is a TRUE statement regarding the diagram shown here?

Question 10
10.

Given the diagram shown below, which of the following are a TRUE statements? Select all that apply.

Question 11
11.

How many segments can be named from the figure shown here? Just type the number.

Question 12
12.

Any two points are collinear.

Question 13
13.

Any three points are collinear.

Question 14
14.

Any three points are coplanar.

Question 15
15.

Any four points are coplanar.

Question 16
16.

Two lines can intersect at more than one point.

Question 17
17.

Two lines always intersect at exactly one point.

Question 18
18.

If two lines intersect, then they can only intersect at exactly one point.

Question 19
19.

Any two planes will intersect one another.

Question 20
20.

If two planes intersect, they intersect at exactly one point.

Question 21
21.

If two planes intersect, a segment is formed at their intersection.

Question 22
22.

If two planes intersect, a line is formed at their intersection.

Question 23
23.

Question 24
24.

Question 25
25.

Question 26
26.

Question 27
27.

Describe the intersection of plane Q and plane P shown here.

Question 28
28.

Which of the following ARE appropriate ways to refer to the plane shown below? Select all that apply.

Question 29
29.

Is it appropriate to refer to Plane W in the diagram below as Plane ATB ? Hint: notice that Plane Z also passes through those same three points.

Use the diagram shown to answer the following questions.
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Question 30
30.

Points S and T are collinear.

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Use the diagram shown to answer the following questions.
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Use the diagram shown to answer the following questions.
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Question 37
37.

Line r and line s are coplanar lines because they are both located on Plane V.

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Question 31
31.

Points R, S, and T are coplanar.

Question 32
32.

Which of the following points are NOT coplanar with points R, O, and T? Select all that apply.

Question 33
33.

Which point is coplanar with points A, B, and E?

Question 34
34.

Which point is coplanar with points A, B, and G?

Question 35
35.

What is the intersection of planes EFG and CDG?

Question 36
36.

Which plane is parallel to plane ADE?

Question 38
38.

Line r and line s are coplanar lines because a plane could be passed through both of them.

Question 39
39.

Part of line r is dotted because

Question 40
40.

When naming the plane by points, any three of the letters R, Q, X, and Z can be used, but not letters s or V. What are the two reasons for this?