Isometric Views Including Sections
≈ 42 minIsometric Views Including Sections
A sectioned isometric combines the pictorial clarity of isometric with the interior visibility of a section — the standard illustration for showing how something works.
Construction order matters. Draw the complete isometric object first, then decide the cutting plane, then remove the near portion. Attempting the cut object directly means the removed geometry was never located, so the cut face is guessed.
The cutting plane is usually one of the isometric planes, so the cut face lies on an isometric plane and its outline is made of isometric lines — measurable and constructable. A plane at some other angle produces a cut face of non-isometric lines that must all be found by boxing.
Hatching in isometric is drawn at an angle appropriate to the face it sits on so it looks like it lies in that plane. Hatching every cut face at the same screen angle makes the section look pasted on rather than part of the object.
Worked example. A quarter-section of a cylindrical housing: two cutting planes at right angles remove one quadrant, showing the bore, wall thickness and internal features in one view — a view no single orthographic section gives.
Core checkpoint: Build the whole solid, then cut. The construction underneath is what makes the cut face correct.
What is the correct construction order for a sectioned isometric?
Why is the cutting plane usually chosen to lie on an isometric plane?
How should hatching be angled on the cut faces of a sectioned isometric?
What does a quarter-section of a cylindrical housing show that no single orthographic section does?

