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METAL FITS, TOLERANCES, AND SURFACE TEXTURE 11.13 Downloaded from Digital Engineering Library @ McGraw-Hill www.digitalengineeringlibrary.com METAL FITS, TOLERANCES, AND SURFACE TEXTURE.

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FIGURE 11-9 Press-fit pressures between steel hub and

shaft (1 psi¼ 6894.757 Pa; 1 in ¼ 25.4 mm) (Baumeister, T.,

Marks’ Standard Handbook for Mechanical Engineers, 8th

ed., McGraw-Hill, 1978.)

FIGURE 11-10 Variation in tensile stress in cast-iron hub

in press-fit allowance (1 psi¼ 6894.757 Pa; 1 in ¼ 25.4 mm).(Baumeister, T., Marks’ Standard Handbook for MechanicalEngineers, 8th ed., McGraw-Hill, 1978.)

FIGURE 11-11 Press-fit pressure between cast-iron huband shaft (1 psi¼ 6894.757 Pa; 1 in ¼ 25.4 mm) (Baumeister,T., Marks’ Standard Handbook for Mechanical Engineers,8th ed., McGraw-Hill, 1978.)

METAL FITS, TOLERANCES, AND SURFACE TEXTURE 11.13

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METAL FITS, TOLERANCES, AND SURFACE TEXTURE

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METAL FITS, TOLERANCES, AND SURFACE TEXTURE

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METAL FITS, TOLERANCES, AND SURFACE TEXTURE

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TABLE 11-12

Tolerancesafor shafts for sizes 500 to 3150 mm

of

basic 500 560 630 710 800 900 1000 1120 1250 1400 1600 1800 2000 2250 2500 2800shaft Limits 560 630 710 800 900 1000 1120 1250 1400 1600 1800 2000 2250 2500 2800 3150

ei þ280 þ310 þ340 þ380 þ430 þ470 þ520 þ580 þ640 þ720 þ820 þ920 þ1000 þ1100 þ1250 þ1400t7 es þ470 þ520 þ580 þ640 þ710 þ770 þ885 þ945 þ1085 þ1175 þ1350 þ1500 þ1675 þ1825 þ2110 þ2310

METAL FITS, TOLERANCES, AND SURFACE TEXTURE 11.19

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METAL FITS, TOLERANCES, AND SURFACE TEXTURE

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TABLE 11-13

Tolerancesafor holes for sizes 500 to 3150 mm

of

basic 500 560 630 710 800 900 1000 1120 1250 1400 1600 1800 2000 2240 2500 2800hole Limits 560 630 710 800 900 1000 1120 1250 1400 1600 1800 2000 2240 2500 2800 3150

EI 350 380 420 460 520 560 625 685 765 845 970 1070 1175 1275 1460 1610T7 ES 400 450 500 560 620 680 780 840 960 1050 1200 1350 1500 1650 1900 2100

EI 470 520 580 640 710 770 885 945 1085 1175 1350 1500 1675 1825 2110 2310U7 ES 600 660 740 840 940 1050 1150 1300 1450 1600 1850 2000 2300 2500 2900 3200

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METAL FITS, TOLERANCES, AND SURFACE TEXTURE

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METAL FITS, TOLERANCES, AND SURFACE TEXTURE

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METAL FITS, TOLERANCES, AND SURFACE TEXTURE

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TABLE 11-19

Surface finishavalues (CLA)

Machining process Tolerance grade Finish (lm) Tolerance grade Finish (lm) Tolerance grade Finish (lm)

1m ¼ 0:001 mmOld

Unmachined surface cleaned up by sand blasting, brushing, etc 5–80mSurface to be rough machined if found necessary (to prevent fouling)

Surface obtained by rough machining under turning, planing, millingetc Quality coarser than 9

8–25mFinish-machined surface obtained by turning, milling etc Quality 12–7 1.6–8mFine finish-machined surface obtained by boring, reaming, grinding etc

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TABLE 11-20

Lay symbols

METAL FITS, TOLERANCES, AND SURFACE TEXTURE 11.27

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METAL FITS, TOLERANCES, AND SURFACE TEXTURE

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TABLE 11-21

Preferred series roughness average values (Ra) (in lm and lin)

FIGURE 11-13 Application and use of surface-texture symbols (Baumeister, T.,

Marks’ Standard Handbook for Mechanical Engineers, 8th ed., McGraw-Hill, 1978.)

Source: Reproduced from Baumeister, T., Marks’ Standard

Handbook for Mechanical Engineers, 8th ed., with permission from

McGraw-Hill Book Company, New York, 1979

11.28 CHAPTER ELEVEN

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TABLE 11-23

Surface roughness ranges of production processes

Source: Reproduction from Baumeister, T., Marks’ Standard Handbook for Mechanical Engineers, 8th ed., with permission

from McGraw-Hill Book Company, New York, 1979

METAL FITS, TOLERANCES, AND SURFACE TEXTURE 11.29

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METAL FITS, TOLERANCES, AND SURFACE TEXTURE

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TABLE 11-24

Application of surface texture values to surface symbols

placed at the left of the longleg; the specification of onlyone rating shall indicate themaximum value and anylesser value shall beacceptable

produce the surface; the basicamount of stock provided formachining is specified at theleft of the short leg of thesymbol

by the lay symbol placed atthe right of the long leg

Maximum waviness heightrating is placed above thehorizontal extension; anylesser rating shall beacceptable

2:5 ð0:100Þ Roughness sampling length

or cutoff rating is placedbelow the horizontalextension; when no value isshown, 0.80 mm is assumed

Maximum waviness spacingrating is placed above thehorizontal extension and tothe right of the wavinessheight rating; any lesserrating shall be acceptable

? 0:5 Where required, maximum

roughness spacing shall beplaced at the right of the laysymbol; any lesser rating shall

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Slideways and gibsPress-fit partsPiston-rod bushingsAntifraction-bearing seatsSealing surfaces for hydraulictube fittings

O-ring grooves (static)Antifraction-bearing boresand faces

Camshaft lobesCompressor-blade airfoilsJournals for elastomer lipseals

Engine cylinder boresPiston outside diametersCrankshaft bearingsJet-engine stator bladesValve-tappet cam facesHydraulic-cylinder boresLapped antifriction bearingsBall-bearing races

Piston pinsHydraulic piston rodsCarbon-seal mating surfacesShop-gauge faces

Comparator anvilsBearing ballsGauges and mirrorsMicrometer anvilsMETAL FITS, TOLERANCES, AND SURFACE TEXTURE 11.31

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METAL FITS, TOLERANCES, AND SURFACE TEXTURE

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TABLE 11-26

Range of surface roughnessa

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4 Black, P H., and O Eugene Adams, Jr., Machine Design, McGraw-Hill Publishing Company, New York.

5 Baumeister, T., Marks’ Standard Handbook for Mechanical Engineers, 8th ed., McGraw-Hill Publishing Company, New York, 1978.

6 Maleev, V L., and J B Hartman, Machine Design, International Textbook Company, Scranton, Pennsylvania, 1954.

7 Shigley, J E., Machine Design, McGraw-Hill Publishing Company, New York, 1956.

8 Vallance, A., and V L Doughtie, Design of Machine Members, McGraw-Hill Publishing Company, New York, 1951.

9 British Standard Institution.

10 Bureau of Indian Standards.

FIGURE 11-14 Symbols for tolerances of form and position FIGURE 11-15 Rivet symbols

METAL FITS, TOLERANCES, AND SURFACE TEXTURE 11.33

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METAL FITS, TOLERANCES, AND SURFACE TEXTURE

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12

DESIGN OF WELDED JOINTS

SYMBOLS2;3;4

A area of flange material held by welds in shear, m2(in2)

A0¼ l! length of weld when weld is treated as a line, m (in)

b width of connection, m (in)

c distance to outer fiber (also with suffixes), m (in)

cx distance of x axis to face, m (in)

cy distance of y axis to face, m (in)

c1 distance of weld edge parallel to x-axis from the center of weld,

to left, m (in)

c2 distance of weld edge from parallel to x-axis from the center of

weld, to right, m (in)

c3 distance from farthest weld corner, Q, to the center of gravity of

weld, m (in) (Fig 12-8)

d depth of connection, m (in)

ex eccentricity of Pzand Pyabout the center of weld, m (in)

ey eccentricity of Pxabout the center of weld, m (in)

h thickness of plate (also with suffixes), m (in)

i number of welds

Ix, Iy, Iz moment of inertia of weld about x, y, and z axes respectively,

m4, cm4(in4)

J moment of inertia, polar, m4, cm4(in4)

J! polar moment of inertia of weld, when weld is treated as a line,

m3, cm3(in3)

Kf  fatigue stress-concentration factor (Table 12-7)

l effective length of weld, m (in)

lt total length of weld, m (in)

Mb bending moment, N m (lbf in)

Mt twisting moment, N m (lbf in)

na actual factor of safety or reliability factor

Na fatigue life (for which sfais known) for fatigue strength sfa,

cycle

Nb fatigue life (required) for fatigue strength sfb, cycle

P load on the joint, kN (lbf )

Px component of P in x direction, kN (lbf )

Py component of P in y direction, kN (lbf )

12.1Downloaded from Digital Engineering Library @ McGraw-Hill (www.digitalengineeringlibrary.com)

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Pz component of P in z direction, kN (lbf )

r distance to outer fiber, m (in)

R ratio of calculated leg size for continuous weld to the actual leg

size to be used for intermittent weld

t throat dimension of weld, m (in)

V shear load, kN (lbf )

w size of weld leg, m (in)

Z section modulus, m3(in3)

Z! section modulus of weld, when weld is treated as line (also with

suffixes, m2(in2)

 normal stress in the weld (in standard design formula), MPa

(psi)

0 force per unit length of weld (in standard design formula) when

weld treated as a line, kN/m (lbf/in)

sfa fatigue strength (known) for fatigue life Na, MPa (psi)

sfb fatigue strength (allowable) for fatigue life Nb, MPa (psi)

d design stress, MPa (psi)

e elastic limit, MPa (psi)

 shear stress in the weld (in standard design formula), MPa (psi)

0 shear force per unit length of weld (in standard design formula)

when weld is treated as a line, kN/m (lbf/in)

The allowable load on the weld

FIGURE 12-1 Fillet weld

BUTT WELD

The average normal stress in a butt weld subjected to

tensile or compression loading (Fig 12-2)

12.2 CHAPTER TWELVE

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DESIGN OF WELDED JOINTS

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The average shear stress in butt weld

The allowable load on the weld

TRANSVERSE FILLET WELD

The average normal tensile stress

The average normal tensile stress for the case of

trans-verse fillet weld shown in Fig 12-3.

A double fillet lap weld joint.

FIGURE 12-3 A transverse fillet weld

PARALLEL FILLET WELD (Fig 12-5)

The average shear stress in the weld

The shear stress in a reinforced fillet weld

The throat dimension (h) does not include the reinforcement.

Refer to Fig 12-4.

FIGURE 12-4 A double-fillet lap-weld joint

where w ¼ dimension of leg of weld.

w can be replaced by h (thickness of plate) when w and

h are of same dimension.

Either symbol F or P can be used for force or load depending on symbols used in figures in this chapter.

 ¼ P

where throat t is taken as 0.85w

DESIGN OF WELDED JOINTS 12.3

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LENGTH OF WELD

The effective length of weld (Fig 12-5)

The total length of weld (Fig 12-5)

The relation between the length l1and l2(Fig 12-5)

FIGURE 12-5 Parallel fillet weld

ECCENTRICITY IN A FILLET WELD

The bending stress due to fillet weld placed on only

one side of the plate (Fig 12-6)

The stress due to tensile load

The combined normal stress at the root of the weld

The shear stress

The maximum normal stress

The maximum shear stress

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DESIGN OF WELDED JOINTS

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ECCENTRIC LOADS

Moment acting at right angles to the plane of

welded joint (Fig 12-6)

Direct load per unit length of weld

Load due to bending per unit length of weld

The resultant load or force

Moment acting in the plane of the weld

(Fig 12-7)

Load due to twisting moment per unit length of weld

The resultant load (Fig 12-7)

DESIGN OF WELDED JOINTS 12.5

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The shear stress due to torsion

Combined bending and torsion

The resultant or maximum induced normal force per

unit throat of weld

The resultant induced torsional force per unit throat

of weld

The required leg size of the weld when weld is treated

as a line

The resultant normal stress induced in the weld

The resultant shear stress induced in the weld

The required leg size of weld when the weld area is

considered

FATIGUE STRENGTH

The fatigue strength related to fatigue life can be

expressed by the empirical formula

 ¼ Mtr

wJw

ð12-23aÞ or

0¼ Mtr

Jw

(treating weld as a line) ð12-23bÞ

0 max¼ 1 2

2 4

3

5 ð12-24Þ

0 max¼ 1 2

ð12-25Þ

w ¼ actual force permissible force ¼ 0maxor 0

max

0

aor 0 a

ð12-26Þ

max¼ 1 2

2 4

3

5 ð12-27Þ

max¼ 1 2

k ¼ 0:13 for butt welds

¼ 0:18 for plates in bending, axial tension,

or compression

12.6 CHAPTER TWELVE

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DESIGN OF WELDED JOINTS

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DESIGN STRESS OF WELDS

The design stress

The design stress for completely reversed load

THE STRENGTH ANALYSIS OF A TYPICAL

WELD JOINT SUBJECTED TO ECCENTRIC

LOADING (Fig 12-8)2;3;4

Throughout the analysis of a weld joint, the weld is

treated as a line

Area of cross section of weld

The distance of weld edge parallel to x axis from the

center of weld, to left

The distance of weld edge parallel to x axis from the

center of weld, to right

The distance from farthest weld corner, Q, to the

center of gravity of weld

The moment of inertia of weld about x axis

The moment of inertia of weld about y axis

The moment of inertia of weld about z axis

The section modulus of weld, about x axis

The section modulus of weld, about y axis

The section modulus of weld, about z axis

d¼ a

na

ð12-31Þ where

na¼ actual safety factor or reliability factor

2s

DESIGN OF WELDED JOINTS 12.7

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Pz component

Throughout the analysis of this problem the weld is

considered as a line

The force per unit length of weld due to direct force Pz

The force per unit length of weld an account of

bend-ing at the farthest weld corner, Q, due to eccentricity

exof load Pz

The force per unit length of weld an account of

bend-ing at the farthest weld corner, Q, due to eccentricity

eyof load Pz

The total force per unit length of weld due to bending

The combined force per unit length of weld due to

Zwy

ð12-43Þ

0 zb2¼ Pzey

Zwx

ð12-44Þ

0

zb¼ 0 zb1þ 0

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DESIGN OF WELDED JOINTS

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Px component

The force per unit length of weld due to direct shear

force Px which acts in the horizontal direction (Fig.

12-8)

The twisting moment

The shear force per unit length due to twisting

The resultant shear force per unit length of weld in the

horizontal direction due to Pxonly

Pycomponent

The direct shear force per unit length of weld parallel

to y direction due to force Py(Fig 12-8)

The twisting moment

The shear force per unit length of weld due to twisting

moment Mty

The vertical component of 0

ty

The horizontal component of ty0

The resultant shear force per unit length of weld in the

vertical direction due to Pyonly

tyh0 ¼ ty0 sin ð12-57Þ

0 tyrv¼ 0

ydþ 0

DESIGN OF WELDED JOINTS 12.9

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COMBINED FORCE DUE TO Px, Py, AND Pz

AT POINT Q (Fig 12-8)

From Eqs (12-46), (12-50), (12-52), (12-57), and

(12-58)

The total shear force per unit length of weld in the x

direction (Fig 12-8) from Eqs (12-52) and (12-57)

The total shear force per unit length of weld in the y

direction (Fig 12-8) from Eqs (12-50) and (12-58)

The resultant shear force per unit length of weld at

point Q due to Px and Py forces (Fig 12-8) from

Eqs (12-59) and (12-60)

The resultant actual force per unit length of weld

(treating weld as a line) due to components Px, Py,

and Pzat point Q from Eqs (12-46) and (12-61)

The leg size of the weld

For the AWS standard location of elements of

welding symbol, weld symbols and direction for

making weld

0

x¼ 0 tzrhþ 0

y0¼ txv0 þ tyrv0 ð12-60Þ

0¼ ffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffi 02

x þ 02 y

q

ð12-61Þ

0 actual¼ ffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffi 02

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DESIGN OF WELDED JOINTS

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