| Construct the perpendicular bisector of the segment: a line, perpendicular to the segment, through its midpoint. |
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| Construct the bisector of an angle defined by three points, ABC, where B is its vertex. |
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| The great old geometer would like to construct the perpendicular bisector of segment AB, when his little cat jumps into the table and takes place as in figure. |
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| In other words, select one endpoint of the segment as the first vertex of the polygon, then move the cursor to one of the intersection points of the circle and the perpendicular bisector. |
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| In this version, however, taking into account a calculation of purchasing power parities based on constant 2000 dollars, the first bisector effect is eroded. |
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| The threshold is a moving hyperplane which is perpendicular bisector to feature components of consecutive training samples. |
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| This would bring us back to the logic of alignment on the first bisector. |
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| Click at this location to create this point, then select the other endpoint of the line segment and the second intersection point of the perpendicular bisector. |
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| For example if the macro constructs the perpendicular bisector of the segment joining two points, the name of the final object could be This perpendicular bisector. |
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| The two points of intersection of the circle with the perpendicular bisector are not actually constructed: Cabri II Plus enables them to be constructed implicitly as they are needed. |
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| The red dots are the bisector of the asymmetric profile. |
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| In taxicab geometry, the perpendicular bisector and the circle are defined in the same way as in Euclidean geometry, but they look quite different. |
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| For the sis algorithm, some points are below the bisector line. |
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| The Internal Bisector Problem is extremely difficult to prove using the classical theorems of Euclid, though it can be done. |
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