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Consider the diagrom below with parallel planes F and Q

for each figure written below, give at most three names that represent the figure in the
diagram above
Figure
Point
Line Line Segment Plane Ray Angle Parallel lines perpendicular lines segment addition postulate

Consider the diagrom below with parallel planes F and Q for each figure written below-example-1
User AmanicA
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2 Answers

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Based on the diagram, the names that represent the figure include;

Figure Name denoted in diagram

Point K, R, S.

Line SK, WR, YH

Line segment JT

Plane F, Q

Ray TK, TR

Angle m∠KTR

Parallel lines WR ║ YH

Perpendicular lines WR ⊥ KS

Segment Addition Postulate WR = WT + TR

In Mathematics and Euclidean geometry, a point is a zero-dimensional geometric object and it is generally represented by a dot such as point K, R, and S.

A line is a mark with length and direction, that is created by a point that is moving across a surface and extending infinitely such as line SK.

A line segment is the part of a line in a figure that is bounded by two distinct end points such as line segment JT.

A ray is composed of two points that are joined by a straight line and it extends infinitely in a single direction such as ray TK.

A plane is a flat, two-dimensional surface with zero curvature and zero thickness, that extends continuously or indefinitely such as plane F.

Parallel lines are always coplanar lines and straight lines that have an equal distance between each other such as parallel lines WR and YH.

Perpendicular lines refers to two (2) lines that intersect each other at an angle of 90° (right angles) such as perpendicular lines WR and KS.

User Hans W
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Point = K, T, J, S

Line
=\overleftrightarrow{JT},\overleftrightarrow{KS},\overleftrightarrow{JK}

Line Segment:


=\overline{WT},\overline{TR},\overline{JT}

Plane

Plane F, Plane Q,

Ray


=\overrightarrow{TK},\overrightarrow{JS},\overrightarrow{TS}

Angle

∠KTR, ∠TJH,∠KTW

Parallel line

1.→WT║YJ

2.→TR ║ JH

3.→WR ║ YH

Perpendicular lines

→KT ⊥ WR

→TJ ⊥ YH

→ST ⊥ WR

Segment Addition Postulate

Given two points, A and B, if a third point C lies in between them,then following postulate is satisfied by three points A,B and C,

AB+BC=AC

→ WT +TR=WR

→YJ+JH=YH

→SJ+JT=ST

User Swatsonpicken
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