Finding euler angles of a line

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I'm having problem with finding the euler angles of a line.



I have the line with two coordinates.



example:



starting point $=(10, 3, 0)$



ending point $= (10, 12, 0)$



So how can I find the angles from or to $x, y$ and $z$



Any thoughts?




linear-algebra geometry linear-programming angle




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  • Euler angles of a line? That sounds odd, and surely such a representation is not unique. However, the points you gave are in the $z=0$ plane, so it's easy to draw them and visualize the case. You can just calculate the angle between the points by a dot product. If you insist on using angles to represent the transformation, maybe you can just say that this angle is one of the angles ... shrug
    – Matti P.
    Aug 13 at 7:18














up vote
0
down vote

favorite












I'm having problem with finding the euler angles of a line.



I have the line with two coordinates.



example:



starting point $=(10, 3, 0)$



ending point $= (10, 12, 0)$



So how can I find the angles from or to $x, y$ and $z$



Any thoughts?




linear-algebra geometry linear-programming angle




share|cite|improve this question






















  • Euler angles of a line? That sounds odd, and surely such a representation is not unique. However, the points you gave are in the $z=0$ plane, so it's easy to draw them and visualize the case. You can just calculate the angle between the points by a dot product. If you insist on using angles to represent the transformation, maybe you can just say that this angle is one of the angles ... shrug
    – Matti P.
    Aug 13 at 7:18












up vote
0
down vote

favorite









up vote
0
down vote

favorite











I'm having problem with finding the euler angles of a line.



I have the line with two coordinates.



example:



starting point $=(10, 3, 0)$



ending point $= (10, 12, 0)$



So how can I find the angles from or to $x, y$ and $z$



Any thoughts?




linear-algebra geometry linear-programming angle




share|cite|improve this question














I'm having problem with finding the euler angles of a line.



I have the line with two coordinates.



example:



starting point $=(10, 3, 0)$



ending point $= (10, 12, 0)$



So how can I find the angles from or to $x, y$ and $z$



Any thoughts?





linear-algebra geometry linear-programming angle





share|cite|improve this question













share|cite|improve this question




share|cite|improve this question








edited Aug 13 at 7:01









Cornman

2,61921128




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asked Aug 13 at 6:59









Jamaldin Sabirjanov

1




1











  • Euler angles of a line? That sounds odd, and surely such a representation is not unique. However, the points you gave are in the $z=0$ plane, so it's easy to draw them and visualize the case. You can just calculate the angle between the points by a dot product. If you insist on using angles to represent the transformation, maybe you can just say that this angle is one of the angles ... shrug
    – Matti P.
    Aug 13 at 7:18
















  • Euler angles of a line? That sounds odd, and surely such a representation is not unique. However, the points you gave are in the $z=0$ plane, so it's easy to draw them and visualize the case. You can just calculate the angle between the points by a dot product. If you insist on using angles to represent the transformation, maybe you can just say that this angle is one of the angles ... shrug
    – Matti P.
    Aug 13 at 7:18















Euler angles of a line? That sounds odd, and surely such a representation is not unique. However, the points you gave are in the $z=0$ plane, so it's easy to draw them and visualize the case. You can just calculate the angle between the points by a dot product. If you insist on using angles to represent the transformation, maybe you can just say that this angle is one of the angles ... shrug
– Matti P.
Aug 13 at 7:18




Euler angles of a line? That sounds odd, and surely such a representation is not unique. However, the points you gave are in the $z=0$ plane, so it's easy to draw them and visualize the case. You can just calculate the angle between the points by a dot product. If you insist on using angles to represent the transformation, maybe you can just say that this angle is one of the angles ... shrug
– Matti P.
Aug 13 at 7:18















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