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dihedral System 77: 76 Exercise System

Topic:
radial surfaces Author: Andalucía 2009-June PAU
Course: 2 Bachillerato
Level: Difficult
File: Selectivity 2009 / Exercise 3.1

A lthough not usually be the normal way to solve it, I suggest that the dihedral projections of the circle (elliptical in both cases) are resolved by double depression. This makes it less messy to determine the axes of each ellipse that enable its path by the method of the card and does not need your drawing using the cumbersome method of conjugate diameters, as is the case for not raising the second depression.
The projections of the sphere are rather simple. Its center coincides with the circular section and its radius is drawn in true scale in any of the drawdowns.
Although not the only possible way to find the CD diameter, perpendicular to the plane, they decide to do with change of plane, through membership in the top section or outline of the new projection.

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dihedral : dihedral System

Topic:
radial surfaces Author: PAU 2009-ruled Andalusia
Course: 2 Bachillerato
Level: Easy
File: Selectivity 2009 / Exercise 5.1

A point O l belong to the first bisector, has the same height and distance. For the
need to trace the plane P projection profile. With the help of this we can also obtain the axes of the ellipses that form the base of the cone and its height. When drawing
dihedral cone projections must not forget the sights and hidden parts of the figure.

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Exercise 75: Exercise

Topic:
radial surfaces Author: Andalucía 2009-September PAU
Course: 2 Bachillerato
Level: Easy
File: 2009/Ejercicio 2.1 Selectivity

L as projections dihedral of the figure are quite simple. The square is drawn in true scale in horizontal projection and height can be measured in the vertical. Your views and no hidden add difficulty.
To determine the flat section is needed shift of focus, since P is projecting. Of the two possibilities, we suggest a vertical change how easy it is to get your new vertical projection. Once we get the new trace of the plane to proceed to draw the required section with views and hidden.

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dihedral System 74: System

Topic:
radial surfaces Author: PAU 2009-ruled Andalusia
Course: 2 Bachillerato
Level: Normal
File: 2009/Ejercicio 6.1 Selectivity

P ara draw the base of the pyramid folded down the plane P that contains well as the center and point A makes vertex. On the gloom draw the regular hexagon center (O) in which (A) is a vertex and Desabato until dihedral projections of the base.
to get the vertex draw a line through the center perpendicular to the plane P (being regular pyramid). As this is a oblique line, we can not measure the distance 60 mm without applying rotation or change of plane, as is the case.
Finally, we represent the edges with views and hidden.

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dihedral Exercise 73: Exercise

Topic:
radial surfaces Author: Andalucia 2008-June PAU
Course: 2 Bachillerato
Level: Very difficult
File: Selectivity 2008 / Exercise 5.1

S e is a peculiar way of asking for a prism which is widely used in the selectivity of Andalusia. In this case bases and cross-shaped presents sitting on their sides. The projections of the figure are given and calls its intersection with an oblique plane and the true magnitude.
applied to solve plane change for the court is seen projecting. Of the two options are advised to keep the projection of the plane of the figure (the horizontal in this case). After obtaining the new projections of the prism is determined by the intersection projection and finally lowers the plane (the oblique, or projecting) to determine the true extent of the section.
The difficulty lies mainly in the time needed to solve it and little space to draw auxiliary views.

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dihedral System 72: System

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dihedral Exercise 71: Exercise

Topic: Sist. dihedral. Regular polyhedra
Author: Alejandro Muñoz
Course: 2 Bachillerato
Level: Difficult
File: Exercises own 12

A from the data given draw the square ABCD in the plane P, through depression. Look after the center to draw the diagonal perpendicular to the plane, on we will measure the diagonal. This coincides with the diagonal of the square, we have in real magnitude in the abating. Since the diagonal is a line oblique need for change or money, as is the case, to determine the position of the vertex E and F of the polyhedron. We will do the same considering the representation of their views and hidden. Then draw
Q plane under the terms of the statement. The flat section in this case coincides with the vertical trace Q '. We will take the horizontal projection with dashed line representing the sides do not see.

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dihedral System 70: Standardization

Topic: representation systems
Author: Alejandro Muñoz
Course: 1 Bachillerato
Level: Easy
File: Exercises own 11

S and asks you draw the three views are in the perspective view of a part in the European system of representation. It must be noted that the plant will be located below the elevation and the left profile to right.
As calls for 5:4 scale representing each of the measures will be multiplied by 1.25 (determined graphically by the theorem of Thales in the drawing) and separate the view 15 mm, as said in the statement. Lastly
must be represented with dashed line is an edge is hidden in the profile view.