lecture (isometric,orthographic)

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isometric views

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  • Pictorial 3-dimensional representations

    One-point

    one vanishing point lines that are not vertical or horizontal & converge to a single point in distance

    Two-point or Three-point

    two or three vanishing points with two points, vertical or horizontal lines parallel, but not both With three-point, no lines are parallel.

    Isometric

    Drawing shows corner of object, but parallel lines on object are parallel in drawing. Shows three dimensions, but no vanishing point.

    ONE POINT

  • TWO POINT

    ISOMETRIC

    ISOMETRIC DRAWING: IT IS A TYPE OF PICTORIAL PROJECTION IN WHICH ALL THREE DIMENSIONS OF AN OBJECT ARE SHOWN IN ONE VIEW AND IF REQUIRED, THEIR ACTUAL SIZES CAN BE MEASURED DIRECTLY FROM IT.

    Orthographic view shows only two dimensions in any particular view. This makes it difficult to interpret them and only technically trained person can interpret the meaning of these orthographic views. A non-technical person cannot imagine the shape of the object from orthographic projections. Whereas, pictorial projections can be easily understood even by persons without any technical training because such views show all the three dimensions of an object in the same view. But pictorial view does not show the true shape and size of any principal surface of an object and it does not show the hidden portions. Pictorial projections are easy to imagine so these are normally used.

  • Isometric Axes: The lines AB, AD and AE meeting at a point A and making an angle of 120o with each other are termed isometric axes Isometric Lines:

    The lines parallel to the isometric axes are termed isometric lines. The lines CD, CB etc are examples of isometric lines. Non-isometric Lines:

    The lines which are not parallel to isometric axes are termed non-isometric lines. The BD is an example. Isometric Planes:

    The planes representing the faces of the rectangular prism as well as other planes parallel to these planes are termed isometric planes.

  • Isometric Plane and Non-isometric Plane:

    Isometric Planes are marked as 1 and Non-isometric Planes are marked as 2 Lecture 3 Tuesday, 04 March 2014 8

    Isometric Drawing

    Isometric Projection: Drawing prepared with isometric scale on isometric axes

    Isometric Drawing: Drawing prepared with ordinary scaleon isometric axes

  • Lecture 3 Tuesday, 04 March 2014 9

    Steps:

    Step 1

    Isometric sketches begin with defining isometric axes, three lines, one vertical and two drawn at 30 from the horizontal.

    Lecture 3 Tuesday, 04 March 2014 10

    Steps:

    Step 2

    Three lines of the isometric axes represent the three primary dimensions of the object: width, height, and depth

  • Lecture 3 Tuesday, 04 March 2014 11

    Steps:

    Step 3

    Draw the font face of the isometric block.

    Lecture 3 Tuesday, 04 March 2014 12

    Steps:

    Step 4

    Draw the rest of the isometric block.

  • Lecture 3 Tuesday, 04 March 2014 13

    Steps:

    Step 5

    Add details to the block starting from the front face. Then add details to the other faces.

    Lecture 3 Tuesday, 04 March 2014 14

    Steps:

    Step 6

    Darken all visible lines to complete the isometric sketch. (make sure that construction lines are light)

  • ORTHOGRAPHIC PROJECTIONS Orthographic Projection is a method of representing a three dimensional object on

    paper using several two dimensional views. It is the international language of Engineers and Designers Orthographic projections are drawings where the projectors, the observer or station

    point remain parallel to each other and perpendicular to the plane of projection.

    Orthographic Projection

    Orthographic Projections are a collection of 2-D drawings that work together to give an accurate overall representation of an object.

  • Six Principle Views

    The 6 views of

    projection include:

    FRONT

    RIGHT SIDE

    TOP

    BOTTOM

    LEFT SIDE

    REAR

    Principle Views Front, Right Side

    and Top are views that simply represented by rotating the object

  • Glass Box Most powerful technique to

    understand orthographic projections Suspend the object with transparent

    strings inside a glass box Freeze the view from each direction

    (each of the six sides of the box) and unfold the box

    Glass Box

  • Glass Box

    Glass Box

  • Glass Box

    Glass Box

  • Glass Box

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