Solid Modeling Midterm c February 28, 2018 Name E-mail @smail.astate.c Part 1 1.
ID: 2074995 • Letter: S
Question
Solid Modeling Midterm c February 28, 2018 Name E-mail @smail.astate.c Part 1 1. What is required to create a Loft? a. b. c. A closed contour and a direction of extrusion A path and a profile Two closed sketches on different planes 2. What is required to create a Sweep Extrusion? a. b. c. A closed contour and a direction of extrusion A path and a profile Two closed sketches on different planes 3. What is required to create a Extrusion Boss/Cut? a. b. c. A closed contour and a direction of extrusion A path and a profile Two closed sketches on different planes 4. List the Steps to create a helical curve 5. What function do you use to copy an entity multiple times with equal distance between iteratiExplanation / Answer
1. Ans a
2. Ans b
3. And c
4. Ans
1. Draw the curve of the path you want the helix curve to revolve around.
2. Draw a horizontal line originating from the bottom end of the curve. This will be the radius of the twist.
3. Draw a circle at the horizontal line with the center at the end of the line. The size of the circle won't matter unless it is too large, so keep it pretty small.
4. Use the Solid By Extrusion tool with the Spin set to 3600. This will ensure the solid will spin around the path 10 times total (10 x 360 deg.). The maximum amount of revolutions you can do at one time is 10, so you may have to create your spline as separate elements at first. Choose the curve (drawn in step 1) as the element for path and the circle (from step 3) as the profile. Accept. You are left with the spring shape you want, but the element is a three-dimensional smart solid.
5. Activate the Extract Iso-Curve tool (Tools>Surfaces>Surface Utilities). Select the helical solid. Select the main face of the solid once more, then accept.
6. At first, nothing will appeared to have changed, but you have created the B-spline curve you want! You simply need to delete the solid to expose the curve.
7. Boom! There's your helical curve which follows along the path you designated.
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