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Threads and Threading - Sportpilot.info

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1808 TRAPEZOIDAL METRIC THREADS<br />

Z<br />

h 3<br />

d d 2 d 3<br />

Machinery's H<strong>and</strong>book 27th Edition<br />

R 1<br />

R 2<br />

Metric Trapezoidal Thread, ISO 2904<br />

Terminology: The term "bolt threads" is used for external screw threads, the term "nut<br />

threads" for internal screw threads.<br />

Calculation: The value given in the International st<strong>and</strong>ards have been calculated by<br />

using the following formulas:<br />

where a c = clearance on the crest; D =major diameter for nut threads; D 2 = pitch diameter<br />

for nut threads; D 1 = minor diameter for nut threads; d=major diameter for bolt<br />

threads = nominal diameter; d 2 = pitch diameter for bolt threads; d 3 = minor diameter for<br />

bolt threads; h 1 = Height of overlapping; h 4 = height of nut threads; h 3 = height of bolt<br />

threads; <strong>and</strong>, P=pitch.<br />

Table 1. Comparison of ISO Metric Trapezoidal Screw Thread ISO 2904-1977<br />

<strong>and</strong> Trapezoidal Metric Screw Thread DIN 103<br />

ISO 2904 DIN 103 Comment<br />

Nominal Diameter D D S<br />

Pitch p p Same<br />

Clearances (Bolt Circle) a c b Same<br />

Clearances (Nut Circle) a c a Not same<br />

Height of Overlapping h 1 h e Same<br />

Bolt Circle<br />

h 3 = 0.50P + a c h s = 0.50P + a Same<br />

h as = 0.25p z = 0.25p Same<br />

Minor diameter for external thread D 3 = d − 2h 3 k s = d − 2h s Same<br />

Pitch diameter for external thread D 2 = d − 2h as d 2 = d − 2z Same<br />

Nut Circle<br />

Basic major diameter for nut thread D 4 = d + 2a c d n = d + a + b Not same<br />

Height of internal thread h 4 = h 3 h n = h 3 + a Not same<br />

Minor diameter of internal thread D 1= D − 2h 1 K n = D n− 2h n Not same<br />

P<br />

30˚<br />

a c<br />

H 1<br />

a c<br />

External Thread<br />

Internal Thread<br />

R 2<br />

H 4<br />

D 1<br />

D 2 , d 2<br />

H1 = 0.5P H4 = H1 + ac = 0.5P+ ac H3 = H1 + ac = 0.5P+ ac D4 = d + 2ac Z = 0.25P = H1⁄ 2<br />

D1 = d – 2H1 = d– p<br />

D3 = D – 2h3 d2 = D2 = d – 2Z = d – 0.5P R1max. = 0.5ac R2max. = ac Copyright 2004, Industrial Press, Inc., New York, NY<br />

D 4

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