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Laabri

Points, Lines, and Planes Practice

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Last updated almost 3 years ago
40 Nsɛmmisa
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Asemmisa {{asɛmmisaAhyɛnsode}}
1.

Match each term with its correct definition.

Draggable itemarrow_right_altCorresponding Item

Line Segment

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A location in space which has no dimension (no length, no area, no volume).

Ray

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An infinite set of points which has one dimension. Extends in opposite directions.

Line

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An infinite set of points with two dimensions. Extends in all directions.

Plane

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Infinite set of points consisting of two endpoints and all the points in between.

Point

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Infinite set of points consisting of one endpoint (the initial point) and all the points extending in one direction.

Asemmisa {{asɛmmisaAhyɛnsode}}
2.

Match each term with its correct definition.

Draggable itemarrow_right_altCorresponding Item

Noncoplanar

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Two points are always _____ because a line can always be placed through them.

Parallel Planes

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Three or more points which are situated such that a line cannot be placed through all of them.

Skew Lines

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Points and/or lines that are located on the same plane are said to be _____ .

Parallel Lines

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Points and/or lines that are NOT located on the same plane are said to be.

Coplanar

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Lines that are coplanar and do not intersect.

Collinear

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Two planes that do not intersect.

Noncollinear

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Lines that are noncoplanar and do not intersect.

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3.

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4.

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5.

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6.

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

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7.

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

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8.

The planes shown below are

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9.

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

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10.

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

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11.

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

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12.

Any two points are collinear.

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13.

Any three points are collinear.

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14.

Any three points are coplanar.

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15.

Any four points are coplanar.

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16.

Two lines can intersect at more than one point.

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17.

Two lines always intersect at exactly one point.

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18.

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

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19.

Any two planes will intersect one another.

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20.

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

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21.

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

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22.

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

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23.

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24.

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25.

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26.

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27.

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

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28.

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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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30.

Points S and T are collinear.

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31.

Points R, S, and T are coplanar.

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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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37.

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

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

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

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

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

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32.

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

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33.

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

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34.

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

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35.

What is the intersection of planes EFG and CDG?

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36.

Which plane is parallel to plane ADE?

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38.

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

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39.

Part of line r is dotted because

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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?