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In this video, we are going to create the example, one drawing file attached to this lecture.
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As you can see, this is the drawing that we are going to make.
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This is a very simple drawing.
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We are going to make the sketch of it in the sketch interface of Kadia, and we are going to constrain
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it.
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Let us start.
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When you open your.
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It will open a new file in the product design interface.
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We don't want it.
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I'll go to file and close this file new.
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Alacrity part.
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Click on OK.
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Click on location.
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A new file has been opened in the park design module of.
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I want to enter inside the sketcher module.
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Click on the sketch icon.
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Click on any plane, maybe this plane, not let us create the sketch.
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For creating the sketch first, we have to create a rough profile of the drawing that we are going to
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make.
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I like profile.
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And click somewhere here.
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And you can see it a particular position.
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The line is becoming blue.
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When I click at this blue position, automatically the vertical constraint is getting applied so you
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can use this method to create vertical and horizontal line directly.
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Now, let me get a horizontal line you can see here.
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When the line is becoming blue, I'll click now again, I'll move up when the line is blue, click vertical
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line, horizontal line, another vertical line.
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These are called the tracking lines.
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The tracking lines will create automatic constraints.
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We should avoid that at this point of time, later on, when you are experienced in Kenya, you can
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use this option, you can seizure a vertical line, then again will come the third horizontal and vertical
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and horizontal line and a vertical line.
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And I'll just close this.
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I'll click on the end point.
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You can see I have developed a rough profile of our required drawing.
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First, I'll give the dramatical constraint, I'll select this line and select on the geometrical constraints.
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I want to make that horizontal click on, OK, now you can see this and this, both of these are in
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the same line.
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So click here, use the control button and click this link.
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Seeing this.
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I can take coincidence, so both of the lines are coincident.
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Click on this line and this line, both of these are considered.
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Now we can give the dimensions, click on the dimensional constraints.
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Select this line, double click on this dimension, this dimension is 50, enter now click on the dimension
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constraint again.
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Click on this line, double click, this dimension is 100.
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I got the moral side of the.
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Now I'll do that Independent Dimensions Al Jundah figure for Juman, but is the Skrull.
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And move to move.
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This is Capan once you right click.
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You can you.
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Now, let me give the dimensions if you want, you can modify the drawing to make it resemble your required
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drawing.
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You can select the line first and click this down some constraint or select the damage from first and
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click on the line.
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Both of the methods are OK, if I click and click the original constraint, you can see I am getting
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a dimension.
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Don't click here.
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This is 20.
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Or if I can click this dimension constraint and click on the line, double click and give 20 results.
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OK, but repeatedly I'm going and selecting the dimensional constraint.
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It is a headache to continuously give the dimensions double click on this icon.
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You can double click on any icon to lock it.
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Now let me see.
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You can see this is not reality, so I can give that initial concern to another line also.
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Using the same DoubleClick.
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Again, you click once, then it will be unlocked.
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Let me give you an nomination.
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This is 20 and this is also 20.
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Again, double click on this dimension constraints.
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This dimension is twelve point five against this line will click.
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This is 25.
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Now, all the dimensions we have given, but it is not constrained because we have not given the reference
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of the vertical and horizontal axis with respect to this drawing.
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And a bit.
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And I can move this figure, you can see.
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Now, I'll click on this line and horizontal axis click on the domestic constraints coincide.
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Click on this line and this vertical axis, select this dimension of constraints, coincidence.
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Click on OK.
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And you can see our intel figure is constrained.
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So we have achieved a fully the geometry of, for example, one drawing.
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