Dimensions and tolerances are critical specifications for manufactured parts. Dimensions indicate the nominal size of a part feature, while tolerances define the acceptable variation from that nominal size. There are different types of tolerances, including dimensional tolerances for linear sizes and geometric tolerances for form, orientation, and location. Specifying tolerances properly is important for assembly and interchangeability of parts while accounting for normal manufacturing variations.
1. INTRODUCTION-
Factors that determine the performance of a manufactured
product, other than mechanical and physical properties, include
Dimensions - linear or angular sizes of a component
specified on the part drawing
Tolerances - allowable variations from the specified part
dimensions that are permitted in manufacturing.
•A dimension is "a numerical value expressed in appropriate
units of measure and indicated on a drawing and in other
documents along with lines, symbols, and notes to define the
size or geometric characteristic, or both, of a part or part
feature"
Dimensions on part drawings represent nominal or basic sizes
of the part and its features.
2. A tolerance is "the total amount by which a specific
dimension is permitted to vary. The tolerance is the
difference between the maximum and minimum limits"
Variations occur in any manufacturing process, which
are manifested as variations in part size
Tolerances are used to define the limits of the allowed
variation.
Dimensioning can be divided into three categories:
general dimensioning,
geometric dimensioning, and
surface texture.
3. TYPES OF TOLERANCES
A Dimensional tolerance is the total amount a specific
dimension is permitted to vary, which is the difference
between maximum and minimum permitted limits of size.
A Geometric tolerance is the maximum or minimum variation
from true geometric form or position that may be permitted in
manufacture.
Geometric tolerance should be employed only for those
requirements of a part critical to its functioning or
interchangeability.
4. Variation is permitted in both
positive and negative directions
from the nominal dimension
Possible for a bilateral
tolerance to be unbalanced; for
example, 2.500 +0.010, -0.005
Fig: Ways to specify
tolerance limits for a
nominal dimension of 2.500
Bilateral Tolerance
Unilateral Tolerance
Variation from the specified dimension
is permitted in only one direction
Either positive or negative, but not
both Fig: Ways to specify
tolerance limits for a
nominal dimension of 2.500
6. REASON OF HAVING TOLERANCE
The raw material may be defect.
No manufacturing process is perfect.
Nominal dimension (the "d" value) can not be achieved
exactly.
Without tolerance we lose the control and as a
consequence cause functional or assembly failure.
The work piece may be too slender to take the load.
7. Tolerances and Manufacturing
Processes
Some manufacturing processes are inherently more accurate
than others
Examples:
Most machining processes are quite accurate, capable of
tolerances = ±0.05 mm (± 0.002 in.) or better
Sand castings are generally inaccurate, and tolerances of
10 to 20 times those used for machined parts must be
specified
8. DIMENSIONAL TOLERANCES (SIZE)
Angular size dimension tolerance
It specifies the allowable variation on the
size or gap formed by two angular
elements of the shape.
Curved dimension tolerance
It is a tolerance on a dimension for a
curved feature element measured along the
entire path of the curve
Diameter dimension tolerance
It is the allowable variation of the size of
a hole in a feature.
9. Radial Dimension Tolerance
It is the allowable variation for the radial
distance from the center of a feature circular
curve to a point on the curve.
Location Dimension Tolerance
It is the allowable variation in locating one
feature of a point with respect to another.
Angular Dimension Tolerance
It defines the allowable variation in the angle
between two elements of a feature.
10. The tolerance of size is normally defined as the difference between th upper
and lower dimensions.
ISO 286 implements 20 grades of accuracy to satisfy the requirements of
different industries.
Production of gauges and instruments.
IT01, IT0, IT1, IT2, IT3, IT4, IT5, IT6.
Precision and general Industry.
IT 5, IT6, IT7, IT8, I9, IT10, IT11, IT12.
Semi finished products
IT11, IT14, IT15, IT16.
Structural Engineering
IT16, IT17, IT18 .
Tolerance Grades
11. Preferred fits: A specified system of fits for
holes and shafts for SI units
Tolerancing Holes and Shafts
- Hole basis
•The minimum hole size
equals the basic hole size
• Uses the symbol “H” in the
tolerance specification
- Shaft basis
•The maximum shaft size
equals the basic shaft size
•Uses the symbol “h” in the
tolerance specification
Ex.-20H7f8
40H8f6
16. FIT-
When two parts are to be assembled, the relation
resulting from their sixes before assembly is
called FIT.
TYPES OF FIT:-
1.Clearance fit
2. Transition fit
3. Interferance fit
18. Surface Texture
• Repetitive or random deviations from the nominal surface which form the
pattern of the surface
The topography and geometric features of the surface
When highly magnified, the surface is anything but
straight and smooth. It has roughness, waviness, and
Flaws
19. Surface Roughness and
Surface Finish
Surface roughness - a measurable characteristic based on
roughness deviations
Surface finish - a more subjective term denoting smoothness
and general quality of a surface
In popular usage, surface finish is often used as a
synonym for surface roughness
Both terms are within the scope of surface texture
20. Surface Roughness
Average of vertical deviations from nominal surface over a
specified surface length
Figure - Deviations from nominal surface used in the two definitions of
surface roughness.
23. CONCLUSION
It is impossible to make a perfect component so when we design a part we
specify the acceptable range of features that make-up the part.
Traditionally, the tolerance allocation is done based on the hypothesis that the
assembly process deals with infinitely rigid bodies. The resultant tolerance of
individual components obtained based on this hypothesis will be on the tighter
side, thereby increasing the manufacturing cost.
In reality all the components of the assembly are deformable bodies and they
undergo deformation due to inertia effects. Through finite element simulation,
the
values of deformation due to inertia effects like gravity, angular velocity and
temperature effect have been determined in the design and process planning
stage itself. Due to this, the tolerance requirements of the given assembly are
relaxed to certain extent for critical components, resulting in reduced
manufacturing cost and high product reliability.
With this approach, the component tolerance values found are the most robust
to variation during the product’s application.
These benefits make it possible to create a high-quality and cost-effective
tolerance design.