All Abstract Algebra Resources
Example Questions
Example Question #1 :Fields
Identify the following definition.
For some subfield of, in the Euclidean plane, the set of all pointsthat belong to that said subfield is called the__________.
Constructible Line
Plane
Line
None of the answers.
Angle
Plane
By definition, whenis a subfield of, in the Euclidean plane, the set of all pointsthat belong tois called the plane of.
Example Question #2 :Fields
Identify the following definition.
Given thatlives in the Euclidean plane. Elements,, andin the subfieldthat form a straight line who's equation form is, is known as a__________.
Angle
Plane
Line in
Subfield
Circle in
Line in
By definition, given thatlives in the Euclidean plane. When elements,, andin the subfield, form a straight line who's equation form is, is known as a line in.
Example Question #3 :Fields
Identify the following definition.
Given thatlives in the Euclidean plane. Elements,, andin the subfieldthat form a straight line who's equation form is, is known as a__________.
Plane
Circle in
Angle
Subfield
Line in
Line in
By definition, given thatlives in the Euclidean plane. When elements,, andin the subfield, form a straight line who's equation form is, is known as a line in.
Example Question #4 :Fields
Identify the following definition.
If a line segment has lengthand is constructed using a straightedge and compass, then the real numberis a__________.
Constructible Number
Angle
Plane
Magnitude
Straight Line
Constructible Number
By definition if a line segment has lengthand it is constructed using a straightedge and compass then the real numberis a known as a constructible number.
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