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GuidePublished 14 Aug 202617 min readBy Kevin JoginMachine DesignFasteners and JointsBolted Joint Design: PreloadTorque and Failure Prevention

Engineering · Machine Design · Fasteners and Joints

Bolted Joint Design: Preload, Torque and Failure Prevention: Tightening Torque for Gasket Joints

Engineering handbook for bolted joint design: preload, torque and failure prevention, covering tightening torque for gasket joints, flexible gasket joints — the...

Executive summary

This handbook section converts the supplied engineering material into a practical, source-controlled reference. It concentrates on the following learning outcomes.

Tightening Torque for Gasket Joints
Flexible Gasket Joints — The Design That Failed
Why Gasket Joints Are Different
Design Procedure for Gasket Joints
Worked Example: Gasket Joint Design
Friction Type Joints — The Strongest Connection

Tightening Torque for Gasket Joints

For flexible gasket joints (where sealing is the primary function), the tightening torque must be reduced by a factor of 0.8:

Tightening Torque (gasket joint) = 0.8 × T

Where T is the standard recommended torque from the tables above.

This is because flexible gaskets have a much lower elastic modulus than metal, and over-tightening will:

  • Crush the gasket material
  • Create uneven compression
  • Cause the gasket to "flow" out from under the bolt heads
  • Lead to relaxation and loss of preload over time


Flexible Gasket Joints — The Design That Failed

This was the joint type that failed on the practitioner's watch. Here's the complete design procedure.


Why Gasket Joints Are Different

The flexible gasket material has a much lower elastic modulus than the bolt and the metal flanges. This means:

  • The bolt continues to exert virtually the same force on the joint even when additional external load is applied
  • The preload in this case is essentially the full design load — so the design procedure must be modified
  • Gasket joints are not subject to fatigue in the same way as metal-to-metal joints (the bolt stress barely changes)

Design Procedure for Gasket Joints

Step 1: Determine the Design Pressure Load (Q)

Calculate the force the internal pressure exerts on the gasket area:

Q = Design Pressure × Effective Gasket Area (A)

Where A is the area on which the liquid or gas pressure is acting — typically the bore area of the flange.

Step 2: Calculate the Total Preload Required

The total preload must be 10% greater than the design pressure load, plus a safety factor:

Total Preload Required = Q + (10% of Q) = 1.1 × Q

Then apply the safety factor from Table 14:

F = S × (1.1 × Q)

This additional 10% accounts for gasket relaxation, bolt relaxation, and thermal effects.

Step 3: Select the Bolt Material

From the proof load stress table, select the bolt material:

Bolt Type Proof Load Stress (MPa)
Ajax AS 2451 Bolts — 1/4" to 3/4" 248
Ajax Metric Commercial bolts, PC 4.6 bolts 232
Over 3/4" 232
Ajax SAE Grade 5 High Tensile Bolts — 1/4" to 1" 586
Ajax SAE Grade 8 High Tensile Bolts 827
Ajax Metric Precision, PC 8.8 bolts 600

Step 4: Select Bolt Size and Determine Number of Bolts

From the yield stress (Y) and the total design load (W) on the bolts:

W = Q + F

The number of bolts required:

N = W ÷ (Y × Aₛ)

Where Aₛ is the tensile stress area of the selected bolt.

Step 5: Determine the Number of Bolts (N)

From the stress Y and the total design load W on the bolts:

Number of bolts required: N = W / (Yₐ × Aₛ)

Step 6: Set the Tightening Torque

The tightening torque must be reduced:

t = 0.8 × T

Where T is the standard torque from the assembly tables.



Worked Example: Gasket Joint Design

The Scenario: Design a flanged connection to seal a vessel operating at 2.5 MPa internal pressure. The flange bore diameter is 200 mm. Use Class 8.8 metric bolts.

Step 1: Gasket Area:

A = π/4 × (200)² = 31,416 mm²

Design Pressure Load:

Q = 2.5 × 31,416 = 78,540 N ≈ 78.5 kN

Step 2: Add 10% for gasket relaxation:

1.1 × Q = 1.1 × 78.5 = 86.4 kN

Apply safety factor (assume repeated stress, S = 3.0):

F = 3.0 × 86.4 = 259.1 kN total preload required

Step 3: Select Class 8.8 bolts (Proof Load Stress = 600 MPa)

Step 4: Using M16 bolts (Aₛ = 157 mm²):

Preload per bolt at 65% proof = 0.65 × 600 × 157 = 61,230 N ≈ 61.2 kN

N = 259.1 / 61.2 = 4.23 → Use 6 bolts (for symmetry on a circular flange)

Using M12 bolts (Aₛ = 84.3 mm²):

Preload per bolt at 65% proof = 0.65 × 600 × 84.3 = 32,877 N ≈ 32.9 kN

N = 259.1 / 32.9 = 7.87 → Use 8 bolts

the practitioner's selection: 8 × M12 Class 8.8 bolts at 45° spacing around the flange. This provides:

  • Adequate total preload (8 × 32.9 = 263.2 kN > 259.1 kN ✓)
  • Even distribution around the flange circumference
  • Manageable tightening torque (57 N·m × 0.8 = 45.6 N·m per bolt for gasket application)


Friction Type Joints — The Strongest Connection


When Friction Does the Work

Friction-type joints represent the highest-quality bolted connection in general engineering. They are used where:

  • High fatigue resistance is needed
  • No slip is permitted under working load
  • Precise alignment must be maintained
  • Dynamic or impact loading is expected

These joints are made using high-strength bolts fitted in clearance holes (the bolt does NOT contact the hole wall). The bolt shank clearance should be:

  • Up to 2–3 mm for standard installations
  • Clearance holes (not close-fitting) are specified

The bolts are tightened to a preload that generates enough friction between the faying (mating) surfaces to resist the design shear load.


Key Design Considerations

Friction coefficient between mating surfaces is critical:

  • Clean mill scale: μ ≈ 0.35
  • Blast-cleaned surfaces: μ ≈ 0.50
  • Galvanized surfaces: μ ≈ 0.19 (much lower — more bolts needed!)

Slip Resistance per Bolt = μ × Preload × Number of Shear Planes


Important Assembly Notes

For friction joints to work properly:

  1. Bolt spacing must be sufficient to ensure that the bolted members are not weakened by the bolt holes
  2. The pitch of the bolt spacing should be checked (minimum spacing typically 2.5× bolt diameter)
  3. Edge distance requirements must be met
  4. All bolts must be fully tensioned — a single under-tensioned bolt can cause progressive failure
  5. Mating surfaces must be clean, dry, and free from paint, oil, or other coatings (unless friction coefficient is known and accounted for)

Careful consideration should be given to the material in the bolted members to ensure they are capable of withstanding bearing loads. Tensile strength and yield stress of members can be obtained from standard steel tables (e.g., Tables 5-11 of relevant structural codes).



Reducing Fatigue Failure — Rules for Survival

This was the section the practitioner underlined in red. After the flange failure, the practitioner memorized every point.


The Golden Rules of Fatigue-Resistant Bolted Joints

Rule 1: MOST IMPORTANT — Tighten Bolts Effectively Ensure adequate tension or preload to maintain a pre-induced alternating or maximum external load. The bolt must always remain in tension — if it ever goes slack during a load cycle, fatigue life drops catastrophically.

Rule 2: Minimize Bending in Bolts The following general rules should be observed to minimize the possibility of fatigue failure of bolts under high alternating or fluctuating stresses:

  • Bolt head and nut should be on parallel surfaces to avoid introducing a "prying" action
  • Non-axial bolt loading producing bending should be avoided where possible

Rule 3: Thread Engagement At least 1× bolt diameter of thread length should be engaged under the nut. This can be achieved by:

  • Use of small high-strength bolts in preference to larger low-strength bolts
  • Use of thread length under the nut that equals at least the bolt diameter

Rule 4: Rolled Threads Are Superior Rolled threads are preferable to cut (machined) threads for fatigue resistance. Rolling creates compressive residual stresses at the thread root, which dramatically improves fatigue life.

Rule 5: Consider a Waisted Shank In extreme cases, a "waisted" shank (reduced diameter unthreaded section) can be used. This increases bolt flexibility, allowing the bolt to absorb more strain energy before failure.

Rule 6: Use Lock Devices Under Vibration Under conditions of extreme vibration, the use of locknuts (such as Conelok or Nyloc) should be considered to avoid the possibility of a loosened nut vibrating right off the bolt before detection.



The Correct Use of Jam (Lock) Nuts

This seemingly simple topic contains one of the most common assembly errors in all of engineering.


The Right Way vs. The Wrong Way

When a jam or lock nut is used, it should always be placed as shown correctly — with the thin nut (jam nut) ON BOTTOM, next to the joint surface, and the full nut on top.

Why?

The lock nut must always be assembled on the bolt first and pulled up snug, but not tightened severely — just enough to produce a high tension in the bolt.

Then the top nut (which is the full-height nut) is tightened against the lock nut. As it tightens:

  1. The threads of the lock nut (bottom) first bear upward on the bolt threads
  2. The full nut threads bear downward on the bolt threads
  3. Then the two nuts are free, and finally the threads of the top nut bear upward on the bolt threads — in the opposite direction from the lock nut

The two nuts are now bearing in opposite directions on the bolt threads and are jammed.


The Common Mistake

Most people put the thin nut on top. This seems logical — "the lock nut locks the main nut." But it's wrong.

When installed incorrectly:

  • The final bolt tension is set by the thin nut (which has less thread engagement)
  • The thin nut may not be able to sustain the required preload
  • The locking effect is significantly reduced
  • The bolt tension is lower than it would be with correct installation

Assembly Procedure

  1. The bottom nut should be the Jam or Lock Nut. It should NOT have a tight thread fit. Apply only moderate initial torque.
  2. The top nut should be wrenched on the full torque requirements for the application.
  3. During final wrenching, the bottom nut should be held from turning with a second wrench.
  4. The tension is now being supplied by the top nut, and the bottom nut provides the locking action.


Bolt and Nut Dimensions — Quick Reference


Metric Hexagon Commercial Bolts and Set Screws (AS 1111, Property Class 4.6, 8.8)

Size d (Pitch Diameter, mm) Max Body Diameter (mm) Width Across Flats — s (Min/Max, mm) Width Across Corners — e (Min, mm) Head Height — k (Min/Max, mm)
M5 5 5.48 8.0 / 7.78 8.79 3.35 / 3.65
M6 6 6.48 10.0 / 9.78 10.89 3.85 / 4.15
M8 8 8.58 13.0 / 12.73 14.20 5.15 / 5.45
M10 10 10.58 16.0 / 15.73 17.59 6.22 / 6.58
M12 12 12.70 18.0 / 17.73 19.85 7.32 / 7.68
M14 14 14.70 21.0 / 20.67 23.16 8.62 / 9.09
M16 16 16.70 24.0 / 23.67 26.17 9.71 / 10.29
M18 18 18.70 27.0 / 26.67 29.56 11.15 / 11.85
M20 20 20.84 30.0 / 29.16 32.95 12.15 / 12.85
M22 22 22.84 36.0 / 35.00 39.55 13.65 / 14.35
M24 24 24.84 36.0 / 35.00 39.55 14.65 / 15.35
M27 27 27.84 41.0 / 40.00 45.20 16.65 / 17.35
M30 30 30.84 46.0 / 45.00 50.85 18.16 / 19.12
M33 33 33.84 50.0 / 49.00 55.37 20.16 / 21.12
M36 36 37.00 55.0 / 53.80 60.79 22.16 / 23.12
M39 39 40.00 60.0 / 58.80 66.44 24.16 / 25.12
M42 42 43.00 65.0 / 63.10 71.30 25.58 / 26.42
M48 48 49.00 75.0 / 73.10 82.60 29.58 / 30.42
M56 56 57.00 85.0 / 83.40 93.56 34.50 / 35.50
M64 64 65.00 95.0 / 92.80 104.86 39.50 / 40.50

Nominal Threaded Lengths for Bolts

Nominal Length of Bolt (l) Minimum Length of Thread (b)
Up to and including 125 mm 2d + 6 mm
Over 125 mm up to and including 200 mm 2d + 12 mm
Over 200 mm 2d + 25 mm

Where d = nominal bolt diameter.

Note: Screws are threaded to the head.


Metric Hexagon Nuts (Property Class 8, to AS 1112)

Size Threaded (mm) Width Across Flats — s (Min/Max, mm) Width Across Corners — e (Min, mm) Nut Thickness — m (Min/Max, mm) Thin Nut Thickness (Min/Max, mm)
M5 0.8 8.0 / 7.78 8.79 4.4 / 3.7 2.55 / 2.45
M6 1.0 10.0 / 9.78 10.89 5.0 / 4.7 3.20 / 2.90
M8 1.25 13.0 / 12.73 14.20 6.44 / 6.14 3.70 / 3.50
M10 1.5 16.0 / 15.73 17.59 8.04 / 7.64 4.50 / 4.00
M12 1.75 18.0 / 17.73 19.85 10.37 / 9.64 5.35 / 4.55
M14 2.0 21.0 / 20.67 23.16 11.47 / 10.30 6.35 / 5.35
M16 2.0 24.0 / 23.67 26.17 12.77 / 11.60 7.42 / 6.12
M18 2.5 27.0 / 26.67 29.56 14.77 / 13.50 8.42 / 7.42
M20 2.5 30.0 / 29.16 32.95 15.90 / 14.10 9.10 / 8.10
M22 2.5 36.0 / 35.00 39.55 17.70 / 17.00 10.10 / 8.90
M24 3.0 36.0 / 35.00 39.55 19.00 / 17.00 10.70 / 9.70
M27 3.0 41.0 / 40.00 45.20 21.50 / 20.20 12.00 / 10.90
M30 3.5 46.0 / 45.00 50.85 23.50 / 21.70 13.50 / 12.50
M33 3.5 50.0 / 49.00 55.37 25.60 / 24.30 14.80 / 13.00
M36 4.0 55.0 / 53.80 60.79 28.70 / 27.40 15.80 / 14.10
M39 4.0 60.0 / 58.80 66.44 30.70 / 29.40 17.80 / 16.10
M42 4.5 65.0 / 63.10 71.30 33.25 / 31.50 19.40 / 17.50
M48 5.0 75.0 / 73.10 82.60 37.60 / 35.80 22.08 / 20.08
M56 5.5 85.0 / 83.40 93.56 44.55 / 42.80 25.42 / 22.02
M64 6.0 95.0 / 92.80 104.86 50.85 / 49.10 27.96 / 24.56


Imperial (Inch) Bolt Data — BSW & UNC Standards

While metric bolts dominate modern engineering, vast amounts of existing equipment use imperial fasteners. Here's what you need for maintenance, repair, and replacement.


Imperial Bolt Sizes and Properties

The data in the original manual covers extensive imperial bolt information for BSW (British Standard Whitworth) and UNC (Unified National Coarse) thread forms. Key reference standards include:

  • BSW: British Standard Whitworth — the original standardized thread form
  • UNC: Unified National Coarse — the primary imperial standard used worldwide
  • UNF: Unified National Fine — used where vibration resistance is needed

Imperial property grades include:

  • ISO metric coarse pitch (covered in metric tables above)
  • SAE Grade 2 — low carbon steel, general purpose
  • SAE Grade 5 — medium carbon, quenched and tempered (equivalent to Class 8.8)
  • SAE Grade 8 — alloy steel, quenched and tempered (equivalent to Class 10.9)

Most fasteners produced by manufacturers are available in both imperial (inch) and metric sizes. The comprehensive helical spring data tables in the reference manual cover both measurement systems for wire diameter, outside diameter, free length, spring rate, and load capacity across hundreds of standard spring configurations.



Improvement method and result

Six weeks after the flange failure, the practitioner stood in front of the plant engineering team and delivered a presentation that the practitioner said was "the best bolt talk I've heard in 28 years."

Her key insight — the thing that transformed her from someone who tightened bolts to someone who designed joints — was this:

"A bolted joint is a system. The bolt, the nut, the washer, the joint members, the gasket (if present), the surface finish, the lubricant, the tightening method, the tightening sequence, the operator's training — they're ALL design variables. Change any one of them without understanding the system, and you're gambling with people's lives."

She presented her Bolted Joint Design Checklist, which the plant adopted as standard procedure:


the practitioner's Bolted Joint Design Checklist

1. Define the Loading

2. Select the Joint Type

3. Calculate the Required Preload

4. Select the Bolt

5. Verify the Capacity

6. Specify the Tightening

7. Address Fatigue and Locking

8. Document Everything



Quick-Reference Formula Sheet


Fundamental Relationships

Preload Force (F) = Tensile Stress Area (Aₛ) × Proof Load Stress

Total Required Preload = Safety Factor × Design Applied Load

Number of Bolts (N) = Total Required Preload ÷ Preload per Bolt

Bolt Shear Capacity = Shear Stress × Shear Area × Number of Shear Planes

Safety Factor = Sum of Preload on All Bolts ÷ Design Applied Load


For Gasket Joints

Pressure Load (Q) = Design Pressure × Effective Area

Total Design Load (W) = Q + F (where F = required preload)

Preload Required = 1.1 × Q × Safety Factor

Gasket Joint Torque = 0.8 × Standard Recommended Torque


Bolt Property Class Decoding

Ultimate Tensile Strength = First Number × 100 (MPa)

Yield Stress = First Number × Second Number × 10 (MPa)


Thread Length

Bolt length ≤ 125 mm: Thread length = 2d + 6 mm 125 mm < length ≤ 200 mm: Thread length = 2d + 12 mm Bolt length > 200 mm: Thread length = 2d + 25 mm



Engineering takeaway


If You're a Beginner

Stop thinking about bolts. Start thinking about joints. The bolt is just one component in a system that includes the mating surfaces, the gasket (if any), the tightening method, and the operating conditions. Get the system right and the bolts will take care of themselves. Get it wrong and no bolt on earth will save you.

Start with these three fundamentals:

  1. Preload is everything. A bolt that isn't properly tightened is worse than no bolt at all — it gives false confidence.
  2. Property class matters more than size. A small high-strength bolt is almost always better than a large low-strength bolt.
  3. Torque is a terrible way to control preload — but it's what you'll use 90% of the time, so understand its limitations.

If You're an Experienced Engineer

Audit your assumptions. How many of your bolted connections were designed by calculation versus "we've always used M16 here"? When was the last time you verified a torque wrench? Do your assembly procedures specify tightening sequence, or just torque value?

The data in this guide — the shear capacities, the preload tables, the safety factors — aren't just numbers. They're the difference between joints that survive and joints that fail. Use them.


If You're Evaluating a Supplier or Contractor

Ask them about preload. If they can't tell you what property class they're using, what torque they're applying, and why — find someone who can. The cheapest bolt in the catalogue becomes the most expensive component in the plant when it fails at 3 AM.



The Question That Changed Everything

the practitioner retired six months after the flange incident. On his last day, the practitioner asked him what single thing he wished every engineer understood about bolted joints.

He thought for a long moment.

"That the bolt doesn't hold the joint together. The preload holds the joint together. The bolt is just the tool you use to create it. And if you don't respect that distinction, the joint will teach it to you — usually at the worst possible time."


Your turn: Look at the last bolted connection you designed, specified, or assembled. Can you answer these three questions?

  1. What preload did you actually achieve? (Not what torque you applied — what preload?)
  2. What is the minimum preload needed to prevent joint separation under maximum load?
  3. Is your installed preload higher than your required preload by at least the safety factor?

If you can't answer all three, you have work to do. The good news? Now you have the tools to do it.


This is Part 13 of the Mechanical Design Data Manual series — transforming reference data into engineering understanding. Save this post. Print the tables. Laminate the checklist. And the next time someone tells you "it's just bolts," you'll know better.


Next in this series: Chapter 14 — where we tackle the next critical component in the mechanical designer's toolkit. Stay tuned.

Share this with an engineer who needs it. You might save more than a production run.

Engineering use and verification

Begin with load paths, motion, interfaces and credible failure modes. Define duty cycle, environment, alignment, lubrication, manufacturing variation and maintenance access before choosing a component. Check static strength, fatigue, stiffness, heat, wear and fastening together because improving one constraint can worsen another. Record assumptions and verify the assembled system, not just catalogue ratings for isolated parts.

  • Confirm scope, assumptions, interfaces and required outcome.
  • Use one controlled unit system and show every conversion.
  • Identify current project, customer and regulatory requirements.
  • Separate source examples from mandatory acceptance criteria.
  • Check calculations, tables and selections by an independent method.
  • Verify safety, maintainability and credible failure modes.
  • Record evidence, revisions, approvals and unresolved limitations.
  • Validate the result under representative operating conditions.

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