If a ray stands on a line; then the sum of the adjacent angles so formed is `180^@`

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Prove that If a Ray Stand on a line then the Sum of adjacent angle so formed is 180 degree. Prove that If a Ray Stand on a line then the Sum of adjacent angle so formed is 180 degree.
#Axiom: If a ray stands on a line, then the sum of two adjacent angles so formed is 180° #Axiom: If a ray stands on a line, then the sum of two adjacent angles so formed is 180°
Prove that if a ray stands on a line, sum of the adjacent angles so formed equals 180 degrees Prove that if a ray stands on a line, sum of the adjacent angles so formed equals 180 degrees
If a ray stands on a line; then the sum of the adjacent angles so formed is `180^@` If a ray stands on a line; then the sum of the adjacent angles so formed is `180^@`
If A Ray Stands On A Line Then The Sum Of Two Adjacent Angles Formed Is 180 | Axiom 6.1 Class 9 If A Ray Stands On A Line Then The Sum Of Two Adjacent Angles Formed Is 180 | Axiom 6.1 Class 9
axiom proof : If a ray stands on a line then the sum of the adjacent angles so formed is 180° axiom proof : If a ray stands on a line then the sum of the adjacent angles so formed is 180°
If a ray stands on a line then, the sum of the two adjacent angles is equal to 180°. If a ray stands on a line then, the sum of the two adjacent angles is equal to 180°.
If any ray stands on a line then the sum of Adjacent Angles so formed is 180. If any ray stands on a line then the sum of Adjacent Angles so formed is 180.