BASIC
SHAPES:
All forms, regardless of complexity, have,
as their basis, one or a combination of basic shapes. Although an
object may not perfectly duplicate a basic shape, the shapes are
present. Objects are three dimensional in structure. The three
dimensions are height, width, and depth. Basic shapes The four basic
shapes are the cube, the sphere, the cylinder, and the cone.
Describing objects by using basic forms simplifies the process of
drawing and laying out forms on a page. Draw basic shapes as if they
were made of glass to see both the inside and outside of the
objects. This technique is called drawing through an object and
enables you to give objects depth as well as height and width.
ROLL FORMING MACHINE:Cylinders and
conical shapes
Are being formed, no sharp bends are
obviously required; instead, a gradual curve has to be
formed in the metal until the ends meet. Roll forming
machines have been invented to accomplish this task. The
simplest method of forming these shapes is on the slip roll
forming machine. Three rolls do the forming. The two front
rolls are the feed rolls and can be adjusted to accommodate
various thicknesses of metal. The rear roll, also
adjustable, gives the section the desired curve. The top
roll pivots up to permit the cylinder to be removed without
danger of distortion. Grooves are machined in the two bottom
rolls for the purpose of accommodating a wired edge when
forming a section with this type edge or for rolling wire
into a ring.
COMBINATION
ROTARY MACHINE:
Preparing sheet metal for a
wired edge, turning a burr, beading, and crimping are
probably the most difficult of sheet-metal forming
operations to perform. When production dictates, large shops
will have a machine for each operation. However, a
COMBINATION ROTARY MACHINE with a selection of rolls will
prove acceptable for most shop uses. Wiring an Edge.—The
wire edge must be applied to tapered shapes after they are
formed. This is accomplished by turning the edge on the
rotary machine. Gradually, lower the upper roll until the
groove is large enough for the wire. The edge is pressed
around the wire with the rotary machine. The wire edge can
be finished by hand if a rotary machine is not available.
The edge is formed on the bar folder and forced into place
around the wire with a setting hammer or pliers. Turning a
Burr.— A BURR, in sheet-metal language, is a narrow flange
turned on the circular section at the end of a cylinder.
Before you cut the section, remember that additional
material must be added to the basic dimensions of the object
for the burr. shows how to calculate the additional
material. After the rotary machine has been adjusted to turn
the proper size burr, the work is placed in position and the
upper roll lowered. Make one complete revolution of the
piece, scoring the edge lightly. Lower the upper roll a bit
more, creating more pressure, and make another turn.
Continue this operation, raising the disc slightly after
each turn until the burr is turned to the required angle.
This procedure is also used to turn the burr on the bottom
of the cylinder for a double seam. The two pieces are
snapped together, the burr set down, and the seam completed.NOTE:
Because turning a burr is a
difficult operation, you should turn several practice pieces
to develop your skill before turning the burr on the actual
piece to be used.
A sheet metal object made on a brake will have corners
(bends) and sides (flanges). On a forming machine, it is
possible to make an object without sides. For example, you
can make a circular object such as a funnel. The forming
machines used in the Navy are usually located at aircraft
intermediate maintenance departments (AIMDs). The two most
common machines are the slip roll and the rotary. Slip-Roll
Forming Sheet metal can be formed into cylindrical or
conical shapes through the use of the slip-roll forming
machine. Prior to using this machine, you should consult the
manufacturers manual of operation. To form a cylinder in the
machine, you should use the following procedures.
Adjust the front rolls so they will grip the sheet
properly. Adjust the rear roll to a height that is less than
enough to form the desired radius of the cylinder. Ensure
that all three rolls are parallel. (The same space exists
between any two rollers at each end of the rollers.) Start
the sheet into the space between the two front rolls. As
soon as the front rolls have gripped the sheet, raise the
free end of the sheet slightly. Pass the entire sheet
through the rolls. This forms part of the curve required for
the cylinder. 6. Set the rear roll higher to form a shorter
radius. Rolling a conical shape, Rolling a wired edge. Turn
the partially formed sheet end over end, and again pass it
through the rolls.
Continue turning the sheet end over end and passing it
through the rolls, each time adjusting the rear roll for a
new radius, until a cylindrical shape has been formed.
Remove the cylinder from the machine. The top front roll
has a quick-releasing device on one end. This allows the
released end of the roll to be raised and the newly formed
cylinder slipped off just as you would slip a ring from your
finger. Conical shapes can be formed by setting the back
roll at an angle before running the sheet through it, or
they can be made with the rolls parallel.
MAKE A CONE WITH THE ROLLS PARALLE:
The sheet must
be fed through the rolls in such a manner that the element
lines (A-A’, B-B’, etc., in the illustration) pass over the
rear roll in a line parallel to the roll. This involves
slipping the large end of the cone through the rolls at a
slightly faster rate than the rate at which the small end is
being rolled through. The grooves at the ends of the rolls
can be used to form circles of wire or rod. They can also be
used to roll wired edges, as shown in figure. Rotary Forming
The roll dies, are installed on the rotary machine to
perform a specific forming operation. In the following
paragraphs we will discuss their functions.
RADIAL-LINE DEVELOPMENT OF CONICAL SURFACES: The
surface of a cone is developable because a thin sheet of
flexible material can be wrapped smoothly about it. The
two dimensions necessary to make the development of the
surface are the slant height of the cone and the
circumference of its base. For a right circular cone
(symmetrical about the vertical axis), the developed
shape is a sector of a circle. The radius for this
sector is the slant height of the cone, and the length
around the perimeter of the sector is equal to the
circumference of the base. The proportion of the height
to the base diameter determines the size of the sector,
as shown in figure 8-14, view A. The next three subjects
deal with the development of a regular cone, a truncated
cone, and an oblique cone.
Cone geometry
REGULAR
CONE: In figure
8-14, view B, the top view is divided into an equal
number of divisions, in this case 12. The chordal
distance between these points is used to step off the
length of arc on the development. The radius for the
development is seen as the slant height in the front
view. If a cone is truncated at an angle to the base,
the inside shape on the development no longer has a
constant radius; it is an ellipse that must be plotted
by establishing points of intersection. The divisions
made on the top view are projected down to the base of
the cone in the front view. Element lines are drawn from
these points to the apex of the cone. These element
lines are seen in their true length only when the viewer
is looking at right angles to them. Thus the points at
which they cross the truncation line must be carried
across, parallel to the base, to the outside element
line, which is seen in its true length. The development
is first made to represent the complete surface of the
cone. Element lines are drawn from the step-off points
about the circumference to the center point. True-length
settings for each element line are taken for the front
view and marked off on the corresponding element lines
in the development. An irregular curve is used to
connect these points of intersection, giving the proper
inside shape.
Cone geometry
TRUNCATED CONE:
The development of a frustum
of a cone is the development of a full cone less the
development of the part removed, as shown in figure 8-15.
Note that, at all times, the radius setting, either R1 or
R2, is a slant height, a distance taken on the surface of
the cones. When the top of a cone is truncated at an angle
to the base, the top surface will not be seen as a true
circle. This shape must be plotted by established points of
intersection. True radius settings for each element line are
taken from the front view and marked off on the
corresponding element line in the top view. These points are
connected with an irregular curve to give the correct oval
shape for the top surface. If the development of the sloping
top surface is required, an auxiliary view of this surface
shows its true shape.
OBLIQUE CONE:
An oblique cone
is generally developed by the triangulation method. Look at
figure 8-16 as you read this explanation. The base of the
cone is divided into an equal number of divisions, and
elements 0-1, 0-2, and so on are drawn in the top view,
projected down, and drawn in the front view. The true
lengths of the elements are not shown in either the top or
front view, but would be equal in length to the hypotenuse
of a right triangle, having one leg equal in length to the
projected element in the top view and the other leg equal to
the height of the projected element in the front view. When
it is necessary to find the true length of a number of
edges, or elements, then a true-length diagram is drawn
adjacent to the front view. This prevents the front view
from being cluttered with lines. Since the development of
the oblique cone will be symmetrical, the starting line will
be element 0-7. The development is constructed as follows:
With 0 as center and the radius equal to the true length of
element 0-6, draw an arc. With 7 as center and the radius
equal to distance 6-7 in the top view, draw a second arc
intersecting the first at point 6. Draw element 0-6 on the
development. With 0 as center and the radius equal to the
true length of element 0-5, draw an arc. With 6 as center
and the radius equal to distance 5-6 in the top view, draw a
second arc intersecting the fast point 5. Draw element 0-5
on the development. This is repeated until all the element
lines are located on the development view. This development
does not show a seam allowance.
DEVELOPMENT OF TRANSITION PIECES:
Transition pieces are usually made to connect two
different forms, such as round pipes to square pipes. These
transition pieces will usually fit the definition of a
nondevelopable surface that must be developed by
approximation. This is done by assuming the surface to be
made from a series of triangular surfaces laid side-by-side
to form the development. This form of development is known
as triangulation.
SQUARE TO ROUND:
The transition piece shown in
figure 8-18 is used to connect round and square pipes. It
can be seen from both the development and the pictorial
drawings that the transition piece is made of four isosceles
triangles, whose bases connect with the square duct, and
four parts of an oblique cone having the circle as the base
and the corners of the square pipe as the vertices. To make
the development, a true-length diagram is drawn first. When
the true length of line 1A is known, the four equal
isosceles triangles can be developed After the triangle
G-2-3 has been developed, the partial developments of the
oblique cone are added until points D and K have been
located Next the isosceles triangles D-1-2 and K-3-4 are
added, then the partial cones, and, last, half of the
isosceles triangle is placed at each side of the
development.
RECTANGULAR TO ROUND:
The transition piece
shown in figure 8-19 is constructed in the same manner as
the one previously developed except that all the elements
are of different lengths. To avoid confusion, four
true-length diagrams are drawn and the true-length lines are
clearly labeled.
PARALLEL JOINTS:
The development of the
transition piece shown in figure connecting two circular
pipes is similar to the development of an oblique cone
except that the cone is truncated The apex of the cone, 0,
is located by drawing the two given pipe diameters in their
proper position and extending the radial lines 1-11 and 7-71
to intersect at point 0. Fit the development is made to
represent the complete development of the cone, and then the
top portion is removed. Radius settings for distances 0-21
and 0-31 on the development are taken from the true-length
diagram.
OBLIQUE
JOINTS:
When the joints between view
is required to find the true length of the chords the pipe
and transition piece are not perpendicular to between the
end points of the elements. The the pipe axis (fig. 8-21),
then a transition piece should development is then
constructed in the same way as the be developed. Since the
top and bottom of the development used to connect two
circular pipes with transition piece will be elliptical, a
partial auxiliary parallel joints.
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אד-אם
סחר מייצגת בישראל חברות אשר להן ניסיון רב
בייצור מכונות לעיבוד פח וכיפוף צנרת חברתנו הוקמה
ב-1970 ומנוהלת בידי מר מוטי פרי-מור, צברנו ניסיון רב
בהקמת מפעלי מתכת ובשיווק מכונות לתעשיית המתכת,
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