IMPROVING ALTERNATIVE THINKING IN DETERMINING THE INTERSECTION OF CURVED SURFACES BASED ON AUXILIARY SPHERE METHOD
DOI:
https://doi.org/10.51453/2354-1431/2023/992Keywords:
Intersection, sphere, supporting face, supporting sphere CADAbstract
The goal of higher education is to train high-quality human resources, the output products of higher education must have all the criteria in terms of knowledge, cognitive capacity, autonomy, and skills. ability, attitude, responsibility. In order to achieve that output standard, students must have the ability to think mathematically in order to gradually improve the ability to design products in mechanical engineering. Geometry Drawing at universities of engineering directs students to know the intersection of two sides and initially apply them to professional practice. Through teaching Geometry and Graphics, contributing to the development of algorithmic thinking for students, helping them know how to use CAD software and apply mathematics to design, create technical details, space surface.
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[1] Hac, P.M. (1998), Textbook of Psychology Education Publishing House.
[2] Gary R.Bertoline, Eric N.Wiebe, (2000), Technical Graphics communication. 174| Tran Thi Hong/Vol 9. No 5_October 2023| p.158-167
[3] Nhuan, P.V. (2005), How to solve some advanced problemsin Graphic Geometry, Bach khoa Publishing House.
[4] Hien, N.V. (2003), Descriptive Geometry, Science and Technology Publishing House
[5] Hyukhin S, (2007), Modeling the profile of the cylindrical surfaces that are machined with disc tools, Russ Eng Res 27
[6] Nhuan, P.V. (2005), Method of sphere inscrebed in cone, Bach khoa Publishing House.
[7] Ratko Obradovic, (2000), Determination of intersecting curve two surfaces of revolution with intersecting axes by use of auxiliary spheres. Facta universitatis- series Architecture and Civil Engineering vol.2, No2, pp 117-129.
[8] Ratko Obradovic, (1999), Surfaces-surface intersection: Auxiliary spheres, Novi Sad Journal of Mathematics, Vol 29, No3, pp 221-230.
[9] Ratko Obradovic, (2002), Determination of intersecting curve two surfaces of revolution with intersecting axes with parallel by use of auxiliary planes and auxiliary spheres, Facta universitatis- series Architecture and Civil Engineering, vol.2, No4, pp 267-272.
[10] Loc, N.H. (2001), AUTOLIPS Progamming Language, Hồ Chí Minh Publishing House.
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