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