What Factors Should You Consider When Sizing Spur Gears?

acetal gear, white, transmission
Picture of Written by Miss Tee

Written by Miss Tee

Over 15 years of hands-on experience in CNC machining and sheet metal fabrication, supporting product teams across medical, aerospace, audio, and industrial sectors. Specializes in tolerance-critical parts, DFM consultation, and prototype-to-production transition support.

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Sizing spur gears correctly means balancing load capacity against cost and space constraints. Through years of machining precision gears for automation, robotics, and industrial equipment, we’ve learned that small sizing decisions have major impacts on both performance and manufacturing expense.

Proper spur gear sizing requires evaluating transmitted torque, operating speed, center distance constraints, and material properties together. Calculate pitch diameter from torque requirements, then determine face width and module based on AGMA strength standards and your required safety factors.

Discover how to size gears from engineering fundamentals, avoid costly over- and undersizing mistakes, and optimize for both performance and machinability.

Table of Contents

How do I determine the correct gear size for my load and torque requirements?

Use this quick sizing check: Pitch diameter (mm) ≈ 3-4 × √(Torque in Nm) for steel gears with standard face widths. For example, 20 Nm requires roughly 15-18mm minimum pitch diameter, but add 50-100% margin for service life and peak loading conditions.

A practical example: A 15 Nm servo motor typically needs 30-40mm pitch diameter steel gears for reliable operation. If your envelope limits you to 25mm diameter, consider increasing face width to 20-25mm or upgrading to heat-treated 4140 steel for higher strength.

From machining precision gears, we consistently see undersizing failures when designers use steady-state torque values. Servo systems generate 1.5-2x rated torque during acceleration, and mechanical shock from hard stops can triple instantaneous loads.

Manufacturability impact: Gears under 20mm diameter with fine pitch require micro-tooling and slower feeds, increasing cost. Oversized gears (80mm+) need larger setups but are often more economical per unit strength.

Design Takeaway: Start with the √(Torque) sizing rule for your peak torque, then verify against your space constraints and manufacturing budget before finalizing dimensions.

What happens if I oversize a spur gear?

Oversizing beyond necessary strength requirements typically increases material costs by 30-60% and machining time proportionally, with no performance benefit. The primary penalties are higher manufacturing costs from increased material removal and potential system performance issues from added rotational inertia.

From our gear machining experience, larger diameter gears require significantly more material and longer tool paths. A gear that’s 50% oversized can easily double your material and machining costs due to the volume relationship. The inertia penalty becomes noticeable in servo applications where rapid acceleration is required—heavier gears demand larger motors to maintain performance.

Cost cascade effects multiply the problem: oversized gears increase center distances, requiring larger housings and longer shafts. We’ve seen simple gear oversizing trigger complete enclosure redesigns that cost far more than proper initial sizing.

The performance threshold varies by application, but once you exceed reasonable safety margins (typically 1.5-2.5x depending on load type), additional size provides diminishing returns while costs continue climbing linearly.

Design Takeaway: Size for your actual strength requirements plus appropriate safety margin for your application. If initial calculations seem to require massive gears, consider upgrading materials or heat treatment instead of increasing size.

What risks come with undersizing a spur gear?

Undersized gears fail through tooth breakage, surface wear, or contact fatigue—often within months of operation instead of years of reliable service. Common failure modes include bending stress exceeding material limits and surface contact pressure causing pitting or spalling.

From manufacturing replacement gears after failures, we consistently see undersizing patterns. Designers often use nominal motor ratings without accounting for acceleration peaks, shock loads, or extended duty cycles. A gear that seems adequate for steady-state operation can fail rapidly under real-world dynamic loading.

The cost multiplier is severe: emergency replacement gears typically cost 3-5x standard pricing due to expedited manufacturing schedules. System downtime often exceeds the gear replacement cost significantly, especially in production equipment where hourly rates are substantial.

AGMA standards provide calculation methods for determining adequate size based on material properties and operating conditions. Using appropriate safety factors—typically 1.5x minimum for steady loads, higher for dynamic applications—helps ensure reliable operation.

Design Takeaway: Always size for peak operating conditions, not just nominal loads. Include acceleration, shock, and service factors in your initial calculations rather than discovering undersizing during prototype testing when changes are most expensive.

plastic spur gears

How do gear modules and pitch diameter affect strength and durability?

When space-constrained, increase the module for better tooth strength. When you have space flexibility, larger pitch diameter typically offers better load distribution and longer life. Module directly affects tooth root thickness and bending strength, while pitch diameter influences load sharing across multiple teeth in mesh.

From our gear machining experience, here’s the practical trade-off: increasing module from 1.5 to 2.0 provides significantly stronger teeth but requires more radial space. Increasing pitch diameter spreads the same load across more tooth contacts, reducing stress per tooth. Both approaches improve durability but through different mechanisms.

Manufacturing cost considerations favor larger modules over larger diameters when possible. Coarser modules use standard tooling and achieve better surface finishes with faster feed rates. Fine modules (under 1.0) require precision tooling and slower machining speeds, increasing cost per part.

The strength relationship isn’t always obvious—a compact 40mm gear with module 2.0 often outlasts a 60mm gear with module 1.0 carrying the same load, despite the larger diameter. Module affects the fundamental tooth geometry more directly than diameter scaling.

Design Takeaway: Start with your space envelope constraints. If you’re diameter-limited, maximize module within your center distance requirements. If you have space flexibility, optimize pitch diameter first, then select appropriate module for your strength needs and manufacturing budget.

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Does face width significantly influence load capacity and lifespan?

Face width directly scales torque capacity, but manufacturing precision limits practical width to 12-15mm for precision gears. Beyond this range, machine deflection and alignment challenges can reduce effective contact area, negating the theoretical capacity increase.

From machining hundreds of gears, we see clear practical limits. Face widths under 6mm are difficult to hold dimensionally and prone to distortion. Widths over 15mm require specialized rigid setups and multiple finishing passes, significantly increasing manufacturing cost and complexity.

The load capacity relationship works reliably within manufacturing limits—an 8mm face width gear handles roughly half the torque of a 16mm version, assuming proper tooth contact. However, wider gears demand better shaft alignment and housing rigidity to achieve full theoretical capacity.

Cost inflection occurs around 12-15mm width. Beyond this point, setup complexity, extended cycle times, and precision requirements typically make it more economical to upgrade materials or increase diameter rather than adding face width.

Design Takeaway: Target 8-12mm face width for most precision applications. If you need more torque capacity, consider upgrading to stronger materials or larger diameter before specifying face widths over 15mm, which significantly increase manufacturing complexity and cost.

spur gear shaft, black, cast iron

How do material and heat treatment choices impact the required gear size?

Higher strength materials allow significantly smaller gear sizes for the same load capacity. Heat-treated steels typically offer 2-3x higher allowable stress than mild steel, while carburized surfaces can handle even greater contact loads. This strength increase translates directly to smaller required pitch diameters and face widths.

From our gear manufacturing experience, material upgrades often prove more economical than oversizing. A gear that requires substantial size in standard steel may become compact and cost-effective in heat-treated 4140 or carburized steel, despite higher material costs per pound.

The practical trade-off: premium materials cost more per pound but often require less total material due to size reduction. Manufacturing costs also decrease with smaller gears—less material removal, shorter cycle times, and smaller setups. The break-even point varies by application, but significant size reductions typically justify material upgrades.

Material selection affects machining approach: heat-treated steels require slower speeds but hold better tolerances, while through-hardened materials may need pre-machining before treatment. However, the size optimization benefits usually outweigh process complexity for strength-critical applications.

Design Takeaway: Calculate your required size in standard steel first, then evaluate whether material upgrades can reduce size enough to offset higher material costs. Consider total manufacturing cost, not just material price per pound.

Should I adjust gear size for different operating speeds?

Higher operating speeds require larger pitch diameters to maintain safe pitch line velocities, typically keeping under 8-12 m/s for standard steel gears with conventional lubrication. Speed also increases dynamic loading through centrifugal forces and vibration that effectively multiply your torque requirements.

The key relationship: pitch line velocity = (π × pitch diameter × RPM) ÷ 60,000. Most applications perform reliably under 10 m/s. Higher velocities require special attention to tooth accuracy, surface finish, and lubrication systems that significantly increase complexity and cost.

From manufacturing gears for various speed ranges, we see dynamic effects become significant above moderate speeds. Gears sized adequately for low-speed operation often require larger diameters or upgraded materials for high-speed applications due to increased loading and thermal effects.

Speed considerations often override static torque calculations—what appears adequate based on torque alone may prove undersized when dynamic loading factors are included. Higher speeds typically require larger safety factors to account for vibration, acceleration forces, and heat generation.

Design Takeaway: Calculate pitch line velocity early in your design process. If velocities approach 8-10 m/s, plan for larger diameters, stronger materials, or enhanced lubrication systems. Speed limitations frequently dictate minimum gear size independent of torque requirements.

brass and steel spur gear

How do shaft spacing and center distance constrain gear sizing?

Use this relationship: Center distance = (Gear 1 diameter + Gear 2 diameter) ÷ 2. Fixed center distance means if one gear grows, the other must shrink proportionally. For example, with 50mm center distance, you could use 20mm + 80mm gears (4:1 ratio) or 30mm + 70mm gears (2.3:1 ratio).

From our gear manufacturing experience, center distance constraints often force design compromises. When space limits prevent optimal gear sizing, consider these workarounds: increase face width to boost load capacity, upgrade to stronger materials, or adjust gear ratios to better distribute loads between pinion and gear.

Common center distance solutions: For tight spaces, smaller pinions with larger face widths often work better than trying to maximize pinion diameter. For generous spaces, balanced gear sizes typically provide better load sharing and longer life than extreme ratios.

The geometric constraint is absolute—unlike torque calculations where safety factors provide flexibility, center distance sets hard limits on possible gear combinations. Plan your gear train layout early to avoid discovering space conflicts during detailed design.

Design Takeaway: Establish your maximum center distance first, then calculate feasible gear combinations for your required ratios. When space is tight, optimize face width and materials rather than trying to force oversized gears into inadequate envelopes.

What cost trade-offs should I expect between smaller and larger gears?

The most cost-effective range for precision gears is typically 25-60mm diameter, where manufacturing complexity and material costs balance optimally. Below 20mm, precision tooling and setup complexity drive costs up significantly. Above 80mm, material costs begin dominating total part cost.

From our manufacturing data, small gears require specialized tooling and slower machining speeds that can increase cost per part substantially. Large gears use more material but machine with standard setups and conventional feeds, making the cost relationship complex and volume-dependent.

The volume consideration matters significantly: For prototype and low-volume runs (under 50 parts), smaller gears often remain economical despite manufacturing complexity. For higher volumes (200+ parts), larger gears may become more cost-effective as setup costs amortize and material efficiency gains importance.

Design flexibility helps optimize costs: if your application allows diameter adjustment within a range, target the 30-50mm sweet spot where both material usage and manufacturing complexity remain reasonable for most precision requirements.

Design Takeaway: Target 25-60mm diameter range for best cost balance. If forced outside this range, consider volume requirements—low volumes favor smaller gears despite complexity, higher volumes can justify larger gears for material efficiency.

Conclusion

Proper spur gear sizing balances torque capacity, space constraints, and manufacturing cost through careful selection of pitch diameter, module, face width, and materials. Start with peak torque requirements, verify geometric constraints, then optimize for your production volume and budget. Contact us to explore manufacturing solutions tailored to your gear requirements.

Frequently Asked Questions

Plastic gears work well for low-torque applications (under 2-3 Nm) and offer quieter operation plus corrosion resistance. However, they require larger sizes than metal for equivalent strength and have temperature limitations. Consider plastic for battery-powered devices, toys, or light-duty mechanisms where weight and noise matter more than ultimate strength.

 If your safety factor exceeds 2.5x for standard applications or 3.0x for shock loading, you’re likely over-engineering. Calculate your actual stress levels—if bending stress is under 100 MPa for steel gears, you have significant margin. Over-engineered gears waste material and increase system inertia without reliability benefits.

Larger gears with coarser modules typically run quieter than small, fine-pitch gears due to better tooth engagement and lower operating speeds. Gear noise becomes critical in audio equipment, medical devices, or consumer products. Helical gears reduce noise but add thrust loads requiring different bearing arrangements.

Yes, always design for peak torque, not nameplate ratings. Servo motors typically generate 150-200% of rated torque during acceleration or direction changes. Include shock loads from mechanical stops or workpiece contact. A 10 Nm motor often requires gears sized for 15-20 Nm peak conditions to avoid premature failure.

Focus on total system cost, not just gear price. Custom gears optimized for your exact requirements often enable smaller motors, simpler housings, and better performance than oversized catalog alternatives. Calculate the cost of using multiple catalog gears versus one custom solution that fits your space and performance needs perfectly.

Undersized gears usually require complete replacement with larger versions, often forcing housing redesigns. Oversized gears offer more flexibility—you can sometimes machine them down or switch to lighter materials. Plan gear envelope space generously during initial layout to accommodate potential sizing adjustments.

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