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Applying the Break command to
intersecting lines creates a point at the geometry intersection. This
task shows how to break a line that does not intersect geometry, in
different ways:
Break lets you break any type of curve, except for
composite curves. You can use any Sketcher element to break curves. |
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Create two lines and a point and ensure that the
Geometrical Constraints
is activated . |
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Use a Point on the Line
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Click Break
in the Operation toolbar (Relimitations
sub-toolbar).
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Select the line to be broken.
The start point and the probable break point are displayed immediately.
The break point changes as you move the pointer over the line.

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Indicate where to create the break.
 The line is broken at the indicated point. The broken entity is
highlighted and a point is created. The
line is now composed of two segments. Coincidence constraints are created
and represented by two small concentric circles.
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Use a Point Belonging to Another Line
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You can break a line at a point using a point on another line. For this you
need to select the line and indicate on the other line where to break
the selected line. The line is broken from the projection of the
selected point and it also considers the possible constraints associated
with the two elements.
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Click Break
.
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Select the line to be broken.
The start point and the probable break point are displayed immediately.

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Select the second line.
The projection of the selected line is displayed along with the possible
constraint.

The line is broken from the projection of the selected line which
intersects the projection of the first line considering the possible
constraint.
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Hold down Shift while selecting the second line
if you do not want to consider the possible constraints. In this
case, the line is broken from the projection of the selected
point: a projection point of the selected point is created. |
The line is now composed of two segments. Coincidence
constraints are created.

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Use a Point
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To break a line at point, select a line and a point. The line is broken
from the projection of the selected point: a projection point of the
selected point is created. The line is now composed of two segments.
Coincidence constraint is created. |
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Click Break
.
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Select the line to be broken.

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Select the breaking point.
The projection of the point is automatically displayed.

The line is broken from the projection of the selected
point: a projection point of the selected point is created. The line is
now composed of two segments. Coincidence constraints are created.

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More about the Break Command
Using the Break
, you can also isolate
points:
- if you select a point that limits and is common to two elements, the
point will be duplicated.
- if you select a coincident point, this point becomes independent (it is
no more assigned a coincidence constraint).
In the following example, applying Break
onto the circle center lets you therefore move the circle:

- You can isolate a point by right clicking the point and selecting
Point.x object > Isolate Point(s) after
you apply Break.
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A new separate feature Point.x
is added to the specification tree for the isolated point,
isolated using the Isolate Point(s)
command. |
- If you move the pointer over different entities when using the Break
command, the point's representation is also updated that is the start
point and the break point.

- The different parts of the curve get highlighted when you
sequentially move the pointer over different elements when selecting the
breaking element. Thus the highlighted elements are changed whenever the
entity under the pointer changes while selecting the breaking element.
If you select a circle as a breaking element, the start point is
indicated across the horizontal axis as shown below:

The break point changes as you move the pointer over the circle.

After applying break, the circle is broken at the indicated point. The
broken entity is highlighted and a point is created. The circle
is now composed of two segments. Coincidence constraints are created and
represented by two small concentric circles.

Composite Curves
You cannot break composite curves (which are projected/intersected
elements composed of several curves). However, you can work around this
functional restriction by projecting or intersecting the composite curve
elements and break these items using one another. |