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3 years ago

Two segments that have the same length must be congruent?

2 answers:

5 0

The answer is letter A.

Congruence between to segments requires that they have the same length, regardless of their angle or positioning.

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Gnoma [55]3 years ago

4 0

Two segments that have the same length must be congruent is Always true,

<h2>Further Explanation;</h2>

In geometry terms may be classified as defined and undefined terms.

<h3>Defined terms </h3>

Defined terms are those terms that are simply put and have some definition.
These terms include; line segment, ray, angles, etc.

<h3>Undefined terms </h3>

These are terms that can not be defined easily.
In geometry there are three undefined terms. These are; a point, a line and a plane.

<h3>A point</h3>

A point indicates the position in shape and has no dimension.
Additionally, a point has no length, no width and no height.
It is usually named using capital letters, and on a Cartesian plane it is named as a coordinate using ordered pair, (x,y)

A line is another undefined term.
Its length extends in one dimension and has no thickness.
it extends to infinity in both directions.
It is drawn with arrow ends on both ends.

<h3>Line segment</h3>

Line segment is an example of a defined term.
It is defined as a piece of a line that has two endpoints.

Line segments that have the same length are congruent and they need not to be parallel.

Congruent segments

These are line segments that have equal lengths.
Congruent line segments are indicated by drawing the same amount of tic lines in the middle of the segments and perpendicular to the segments.

Keywords: Undefined terms, defined terms, point, a line, a line segment, congruent segments

<h3>Learn more about; </h3>

Undefined terms: brainly.com/question/1598227
Defined terms: brainly.com/question/1598227
A line: brainly.com/question/1598227
A point; brainly.com/question/1598227
Line segment: brainly.com/question/6279571

Level: Middle school

Subject: Geometry

Topic: Defined and undefined terms in geometry

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Algebra 2B U2 L6 Function Operations practice 8-10

Bess [88]

Answer:

1) f(g(0)) = 0

2) g(f(2)) = 2

3) g(g(0)) = 8

Step-by-step explanation:

Here, the given functions are:

g(x) = 3 x +2 and f(x)= (x-2)/3

1. Now, f(g(x)) = f(3x+2)

Also, f(3x+2) = (3x+2 -2) /3 = x

So, f(g(x)) = x

⇒ f(g(0)) = 0

2. g(f(x)) = g((x-2)/3) = 3((x-2)/3) +2

or, g(f(x)) = x

⇒ g(f(2)) = 3((2)-2/3) +2 = 2

or, g(f(2)) = 2

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