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 | 1 | initial version |
Let's write the equation of the line y=ax+b. Then a1=1/atan(theta1), a2=1/atan(theta2), b1=rho1 and b2=rho2 (where theta1,rho1 and theta2,rho2 are the parameters of line1 and line2).
The intersection of line1 and line2 will be: x=(b2-b1)/(a1-a2) and y=(a1b2-a2b1)/(a1-a2)
| | 2 | No.2 Revision |
Let's write the equation of the line y=ax+b. Then a1=1/atan(theta1), a2=1/atan(theta2), b1=rho1 and b2=rho2 (where theta1,rho1 and theta2,rho2 are the parameters of line1 and line2).
The intersection of line1 and line2 will be: x=(b2-b1)/(a1-a2) and y=(a1b2-a2b1)/(a1-a2).
[Edit] More information on line-line intersection and solution for the vectorial format here.
