Automation in Manufacturing

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Module 3: Computer Aided Design

  1. Q1(d). Name the basic geometric building block provided in a CAD/CAM package.20222m

    Module 3: Computer Aided Design

    Name the basic geometric building block provided in a CAD/CAM package.

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    Answer

    The basic geometric building blocks (primitives) in a CAD/CAM package include points, lines, arcs/circles and other basic curves/surfaces. A commonly cited basic building block is the geometric primitive.

  2. Q1(h). Why are designs periodically modified?20222m

    Module 3: Computer Aided Design

    Why are designs periodically modified?

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    Answer

    Designs are periodically modified to improve performance, quality, reliability and manufacturability, reduce cost and material usage, incorporate new technology or customer requirements, and correct problems found during use or manufacturing.

  3. Q1(j). Name any two of the available softwares used in computer-aided design (CAD).20222m

    Module 3: Computer Aided Design

    Name any two of the available softwares used in computer-aided design (CAD).

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    Worked Solution

    Answer

    Two examples of CAD software are AutoCAD and CATIA. Other examples include SolidWorks, Creo and Siemens NX.

  4. Q7(a). Explain the following commands in geometric modelling: (a) Scaling, (b) Mirror, (c) Rotation.202214m

    Module 3: Computer Aided Design

    Explain the following commands in geometric modelling: (a) Scaling, (b) Mirror, (c) Rotation.

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    Worked Solution

    Answer

    Geometric modelling commands

    (a) Scaling: Scaling changes the size of a geometric model. For scale factors Sx,Sy,SzS_x,S_y,S_z along the three coordinate axes,
    x=Sxx,y=Syy,z=Szz.x'=S_xx,\qquad y'=S_yy,\qquad z'=S_zz.
    If all scale factors are equal, uniform scaling is obtained; otherwise the model is stretched differently along different axes.

    (b) Mirror: Mirroring produces a reflected copy of the geometry about a specified mirror plane/axis. For example, reflection about the YZYZ plane gives
    x=x,y=y,z=z.x'=-x,\qquad y'=y,\qquad z'=z.
    It is useful for creating symmetric features and opposite-hand components.

    (c) Rotation: Rotation turns the model through a specified angle about an axis. For rotation through angle θ\theta about the ZZ-axis,
    x=xcosθysinθ,x'=x\cos\theta-y\sin\theta,
    y=xsinθ+ycosθ,y'=x\sin\theta+y\cos\theta,
    z=z.z'=z.
    Rotation is used to position geometry and create circular or repeated features.