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https://math.answers.com/math-and-arithmetic/How_many_right_angles_are_formed_when_three_perpendicular_lines_intersect

How many right angles are formed when three perpendicular lines intersect? - Answers

Being 'perpendicular' would require the lines to be at 'right angles' to each other... So, if working in a 2-dimensional setting, the joining of 3 perpendicular lines would not be possible. If working in a 3-dimensional setting, the answer would be 12. Four from the intersection of the 1st and 2nd lines, four from where the 3rd line intersects initially, and four from where the 3rd line leaves the intersection.



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How many right angles are formed when three perpendicular lines intersect? - Answers

https://math.answers.com/math-and-arithmetic/How_many_right_angles_are_formed_when_three_perpendicular_lines_intersect

Being 'perpendicular' would require the lines to be at 'right angles' to each other... So, if working in a 2-dimensional setting, the joining of 3 perpendicular lines would not be possible. If working in a 3-dimensional setting, the answer would be 12. Four from the intersection of the 1st and 2nd lines, four from where the 3rd line intersects initially, and four from where the 3rd line leaves the intersection.



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https://math.answers.com/math-and-arithmetic/How_many_right_angles_are_formed_when_three_perpendicular_lines_intersect

How many right angles are formed when three perpendicular lines intersect? - Answers

Being 'perpendicular' would require the lines to be at 'right angles' to each other... So, if working in a 2-dimensional setting, the joining of 3 perpendicular lines would not be possible. If working in a 3-dimensional setting, the answer would be 12. Four from the intersection of the 1st and 2nd lines, four from where the 3rd line intersects initially, and four from where the 3rd line leaves the intersection.

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      Being 'perpendicular' would require the lines to be at 'right angles' to each other... So, if working in a 2-dimensional setting, the joining of 3 perpendicular lines would not be possible. If working in a 3-dimensional setting, the answer would be 12. Four from the intersection of the 1st and 2nd lines, four from where the 3rd line intersects initially, and four from where the 3rd line leaves the intersection.

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