I can't deduce the third view of an engineering drawing

AI Thread Summary
The discussion centers on the challenge of deducing a third view from two existing views in engineering drawings. Participants express skepticism about the feasibility of always constructing a third view, noting that some objects require all three views for complete understanding. The importance of isometric views is highlighted, as they can assist in visualizing the third view, although not in every case. The conversation also touches on educational requirements, with one user frustrated that their school emphasizes this topic despite its complexity. Ultimately, the consensus is that while some methods exist, they may not apply universally to all shapes and configurations.
AhmedHesham
Messages
96
Reaction score
11
Hi
What are the general algorithmic steps of producing a third view from existing two. I can't do it for all cases. So I am searching for an algorithm to follow.
Famous books don't pay a lot of attention to the subject. But in my school it is ! Can someone please help me with the steps. And by the way I believe in my mental ablities so don't say the problem within me. I believe everyone can do it!
 
Engineering news on Phys.org
AhmedHesham said:
I can't do it for all cases.
Are you sure it can be done at all? Can you show some cases where you have been able to do it?

http://getdrawings.com/img2/3-views-of-isometric-drawing-52.jpg

1582218811243.png
 
Last edited:
  • Like
Likes AhmedHesham
AhmedHesham said:
I can visualize this
No, my point is that there is information in each of the 3 views, and for some objects, you need all 3 views to understand the part. If you only have 2 views, then I don't think you can say that you will always be able to construct the 3rd view.
 
  • Like
Likes Lnewqban and AhmedHesham
berkeman said:
No, my point is that there is information in each of the 3 views, and for some objects, you need all 3 views to understand the part. If you only have 2 views, then I don't think you can say that you will always be able to construct the 3rd view.
In some books I read there is a removed view that you want to deduce and construct and in my school there a whole chapter dedicated to the subject I know it's not that interesting and not important but my dang school want it.
 
AhmedHesham said:
there is a removed view that you want to deduce and construct
Can you attach a file with a couple of drawings? I'm not sure that I understand what you mean by "removed view". Do you mean modifying a view to show a portion of a part removed?
 
berkeman said:
Can you attach a file with a couple of drawings? I'm not sure that I understand what you mean by "removed view". Do you mean modifying a view to show a portion of a part removed?
In a book named technical drawing for engineering graphics there is a portion named projecting a third view in which he does it and construct a third view from two with the help of the 3d isometric but in my school we do it without the isometric check the book if you can
 
AhmedHesham said:
construct a third view from two with the help of the 3d isometric
That's going to help a lot having the isometric view (not in all cases, depending on the perspective of the iso view).

I don't have your book. What is a "removed view"?
 
No I really mean it
Deduce a third view from available two views
 
  • #10
The book of my school is in Arabic I can't upload it
 
  • #11
As others have said and also in other threads (search "orthographic") it is impossible in some cases. Consider two views which are both just a rectangle: the object could be a cuboid, a triangular prism or a cylinder, at least.
I suppose that if you are given only two views, the assumption must be that all significant features are visible and the third view is the simplest possible that is compatible with the other two.

Would it help to see a suggested procedure for developing the third view of, say Berkeman's drawing?.
 
  • Like
Likes Lnewqban
  • #12
Merlin3189 said:
As others have said and also in other threads (search "orthographic") it is impossible in some cases. Consider two views which are both just a rectangle: the object could be a cuboid, a triangular prism or a cylinder, at least.
I suppose that if you are given only two views, the assumption must be that all significant features are visible and the third view is the simplest possible that is compatible with the other two.

Would it help to see a suggested procedure for developing the third view of, say Berkeman's drawing?.
I agree with you
But it may be like constructing the projections of a point... If you have two the third projection of the point is completely specified.
It's actually essential in my school... A whole chapter is dedicated to it.
 
  • #13
It works for a point. But a line is a collection of points for which you can only definietly match the end points. There is no way of projecting individual points on the line, except the ends, because you don't know where they are.
 
  • Like
Likes AhmedHesham
  • #14
Merlin3189 said:
It works for a point. But a line is a collection of points for which you can only definietly match the end points. There is no way of projecting individual points on the line, except the ends, because you don't know where they are.
Yes that's exactly the problem
But how can you explain that my school made a whole chapter for it and that they will be in the exam.
 
Back
Top