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- Conjugated_line abstract "The conjugated line of a straight line is the line that one becomes by taking the complex conjugate of each point on this line. One can prove that this is the same as taking the complex conjugates of the coefficients of this line.So if the equation of D is D : ax + by + cz = 0, then the equation of its conjugate D* is D* : a*x + b*y + c*z = 0.The conjugate of a real line is the line itself.The intersection point of two conjugated lines is always real.".
- Conjugated_line wikiPageID "8088986".
- Conjugated_line wikiPageRevisionID "532053850".
- Conjugated_line hasPhotoCollection Conjugated_line.
- Conjugated_line subject Category:Complex_numbers.
- Conjugated_line type Abstraction100002137.
- Conjugated_line type ComplexNumber113729428.
- Conjugated_line type ComplexNumbers.
- Conjugated_line type DefiniteQuantity113576101.
- Conjugated_line type Measure100033615.
- Conjugated_line type Number113582013.
- Conjugated_line comment "The conjugated line of a straight line is the line that one becomes by taking the complex conjugate of each point on this line. One can prove that this is the same as taking the complex conjugates of the coefficients of this line.So if the equation of D is D : ax + by + cz = 0, then the equation of its conjugate D* is D* : a*x + b*y + c*z = 0.The conjugate of a real line is the line itself.The intersection point of two conjugated lines is always real.".
- Conjugated_line label "Conjugated line".
- Conjugated_line sameAs m.026r0kc.
- Conjugated_line sameAs Q5161161.
- Conjugated_line sameAs Q5161161.
- Conjugated_line sameAs Conjugated_line.
- Conjugated_line wasDerivedFrom Conjugated_line?oldid=532053850.
- Conjugated_line isPrimaryTopicOf Conjugated_line.