Machine Tools and Operations

Chapter 4
Cutting Tools, Tool Materials, and Cutting Fluids

Bachelors Program in Machine Technology
Machine Tools and Operations   •   Bachelor

Cutting Tools, Tool Materials, and Cutting Fluids

Introduction and Context

Machining converts a workpiece into a required shape by removing material with a cutting tool. The quality, productivity, cost, and safety of this operation depend strongly on the interaction among tool geometry, tool material, work material, cutting conditions, and cutting fluid. A suitable tool must be hard enough to cut the workpiece, tough enough to resist fracture, thermally stable at the cutting temperature, and economically appropriate for the operation.

Tool selection is therefore not simply a matter of choosing the hardest available material. A brittle ceramic may perform excellently in a continuous, high-speed turning operation but fail during interrupted cutting. A tough high-speed-steel drill may be preferable to a carbide drill in a low-volume workshop. Similarly, a cutting fluid can reduce temperature and friction, but an unsuitable fluid may cause corrosion, environmental harm, or operator-health problems.

This chapter develops the principles needed to select tool geometry, tool materials, coatings, inserts, and cutting fluids. It also examines tool wear, tool-life models, chip control, and the economic selection of cutting speed.

Learning Objectives

After studying this chapter, the student should be able to:

  1. Explain the geometry and functions of single-point and indexable cutting tools.
  2. Select tool materials and coatings for specified work materials and operations.
  3. Distinguish the principal mechanisms and criteria of tool wear.
  4. Apply Taylor’s tool-life equation and interpret its limitations.
  5. Explain chip formation, chip breaking, and the selection of chip-control features.
  6. Select cutting fluids according to operation, work material, tool material, and environmental requirements.
  7. Analyze cutting-speed decisions using productivity, tool-change, and cost considerations.

1. The Cutting Zone and the Tool–Work Interaction

In orthogonal cutting, the cutting edge is perpendicular to the cutting velocity. Material ahead of the tool is compressed and sheared along a primary shear zone, producing a chip. In oblique cutting, the cutting edge is inclined relative to the cutting velocity and the chip flows laterally across the rake face. Most industrial operations are oblique to some degree.

The cutting tool performs three related functions:

  • the rake face guides the chip;
  • the flank face clears the newly machined surface; and
  • the cutting edge separates material from the workpiece.

The cutting zone generates heat through plastic deformation in the shear zone, friction between chip and rake face, and friction between the tool flank and machined surface. The highest temperature is normally near the tool–chip contact region. Excessive temperature reduces tool hardness, accelerates diffusion and oxidation, degrades surface integrity, and may distort the workpiece.

Important cutting variables include cutting speed, feed, depth of cut, tool geometry, work material, and tool material. For turning, cutting speed is commonly calculated from workpiece diameter and spindle speed:

v = πDN / 1000

where v is cutting speed in m/min, D is workpiece diameter in mm, and N is spindle speed in rev/min. The factor 1000 converts millimetres to metres. This relation assumes that the relevant cutting diameter is known and that spindle speed is constant.

For a turning operation, the approximate material removal rate is:

Q = 1000vfd

where Q is material removal rate in mm³/min, v is cutting speed in m/min, f is feed in mm/rev, and d is depth of cut in mm. The expression is an ideal geometric estimate; it does not account for interrupted cutting, tool nose geometry, machine limitations, or incomplete engagement.

2. Tool Geometry

2.1 Principal tool angles

A single-point tool is described by several angles, usually specified in a tool-in-hand or machine-reference system. The most significant are rake angle, clearance angle, cutting-edge angle, and nose radius.

Rake angle is the inclination of the rake face. Positive rake reduces cutting-force components and generally facilitates chip flow, but it makes the cutting edge thinner and weaker. Negative rake strengthens the edge and is often used with carbide or ceramic inserts at high speeds, although it increases cutting forces and power consumption.

Clearance angle is the angle between the flank face and the newly machined surface. Adequate clearance prevents rubbing. Excessive clearance weakens the wedge behind the cutting edge and can increase vibration or edge failure.

Side-cutting-edge angle affects the direction and magnitude of cutting forces, chip thickness, and the length of cutting edge engaged. A smaller entering angle spreads the cut over a longer edge, reducing local heat and force, but increases radial force and may promote deflection.

Nose radius improves surface finish and strengthens the tool tip. For a feed smaller than the nose radius, an approximate theoretical turning roughness is:

Ra ≈ f² / (32r_ε)

where Ra is the arithmetic average roughness in mm, f is feed in mm/rev, and r_ε is tool-nose radius in mm. This ideal relation assumes a sharp, constant-radius tool, rigid workholding, and no vibration, built-up edge, or wear. Actual roughness may be substantially higher.

2.2 Wedge angle and edge strength

The wedge angle is determined by the rake and clearance angles. Increasing rake generally reduces wedge angle and improves cutting action but decreases edge strength. A tool for a soft, ductile material may use a large positive rake to reduce built-up edge. A tool for hardened steel or cast iron may require a stronger wedge and a negative or small positive rake.

2.3 Tool orientation and lead angle

Tool orientation affects force direction, chip flow, and accessibility. A lead angle that directs forces toward the workpiece or machine structure can improve stability. The selection must consider workpiece stiffness, overhang, interrupted cuts, shoulder machining, and the possibility of collision.

2.4 Edge preparation

Modern inserts may have a honed edge, chamfer, or T-land. Edge preparation increases strength and reduces microchipping. It also increases cutting forces. A sharp edge is suitable for small feeds and ductile materials; a honed or chamfered edge is preferred for abrasive materials, interrupted cuts, and heavy roughing.

3. Tool Materials

A practical tool material should combine hardness, hot hardness, toughness, wear resistance, chemical stability, and manufacturability. No material maximizes all properties simultaneously.

Tool materialMain advantagesMain limitationsTypical applications
Carbon tool steelLow cost, easy to sharpenLoses hardness at relatively low temperatureFiles, hand tools, low-speed tools
High-speed steel (HSS)Tough, versatile, easy to grindLower hot hardness than carbideDrills, taps, form tools, low-volume machining
Cemented carbideHigh speed capability, good wear resistanceBrittle relative to HSS; sensitive to impactGeneral turning, milling, drilling
CermetGood wear resistance and finishLower toughness than many carbidesFinishing steel
CeramicExcellent hot hardness and high-speed capabilityBrittle; poor resistance to shockHigh-speed continuous cutting of cast iron and steels
Cubic boron nitride (CBN)Excellent hardness and thermal stabilityExpensive; unsuitable for some soft materialsHardened steels, cast irons, superalloys
Polycrystalline diamond (PCD)Very high wear resistance and low frictionReacts with iron at high temperature; costlyAluminium alloys, composites, nonferrous materials

3.1 High-speed steel

HSS is an alloy steel containing elements such as tungsten, molybdenum, chromium, vanadium, and cobalt. It retains useful hardness at temperatures at which carbon tool steel would soften. Its principal advantage is toughness. HSS is consequently valuable for interrupted cuts, complex profiles, small tools, drills, taps, and machines with limited rigidity.

3.2 Cemented carbide

Cemented carbide consists of hard carbide particles, commonly tungsten carbide, bonded with cobalt or another binder. Increasing binder content generally improves toughness but reduces hardness and wear resistance. Carbide grades are selected according to work material, operation, and cutting conditions. Tough grades are used for interrupted or unstable cuts; harder grades are used for finishing and abrasive work.

Carbide inserts are commonly indexable. When one edge is worn, the insert is rotated or replaced rather than reground. This provides repeatable geometry and reduces setup time. Insert shape, included angle, thickness, nose radius, chip-breaker geometry, and clamping method must be considered together.

3.3 Cermets and ceramics

Cermets, often based on titanium carbonitride or related compounds with metallic binders, provide good resistance to crater wear and can produce excellent finishes in steel finishing. They require stable conditions.

Ceramics such as aluminium oxide and silicon nitride retain hardness at high temperature. They are appropriate for high-speed continuous machining, particularly cast iron and selected steels. Their brittleness means that chatter, interrupted cuts, sudden coolant application, and inadequate workholding can cause fracture. Ceramic tools often perform best with a rigid machine and a steady thermal environment.

3.4 Superhard materials

CBN is suitable for hardened steels, chilled cast iron, and some superalloys. It is normally used at high cutting speeds and with rigid setups. PCD is highly effective for aluminium alloys, copper alloys, abrasive composites, and graphite. Iron-based work materials can chemically react with diamond at elevated temperatures, so PCD is generally not selected for conventional steel machining.

4. Tool Coatings and Inserts

Coatings improve tool performance by providing a hard, chemically stable, low-friction surface while allowing a tougher substrate to support the edge. Common coating families include titanium nitride, titanium carbonitride, titanium aluminium nitride, aluminium oxide, and diamond-like or diamond coatings for selected nonferrous applications.

Coating performance depends on adhesion, thickness, hardness, thermal stability, coefficient of friction, and compatibility with the work material. Physical vapour deposition generally produces relatively thin coatings at lower process temperatures and is useful for sharp-edged tools. Chemical vapour deposition can produce thicker, highly wear-resistant coatings but may involve higher temperatures and edge preparation.

A coating is not automatically beneficial in every application. A coated insert may fail if the substrate is too brittle, if the coating delaminates, or if the operation is interrupted. Coating selection should be based on the complete tool system rather than coating name alone.

Insert standards provide a systematic description of shape, clearance, tolerance, chip-breaker style, and size. A triangular insert offers several usable edges and moderate strength; a square or round insert provides a stronger included angle and is often used for roughing. Small nose radii reduce cutting forces and are useful for small features, while large radii improve strength and potential finish but increase radial force and susceptibility to chatter.

5. Chip Formation and Control

A chip may be continuous, discontinuous, or continuous with a built-up edge. Continuous chips commonly occur when machining ductile materials at suitable speed and positive rake. They can produce good surface finish but may entangle around the tool, workpiece, or operator. Discontinuous chips are common in brittle materials, low-speed cutting, or unstable cutting and may improve handling but can increase vibration and surface irregularity.

A built-up edge is a mass of work material welded temporarily to the tool edge. It changes tool geometry, may break away and damage the surface, and can produce dimensional variation. It is promoted by ductile materials, moderate speeds, insufficient lubrication, and unsuitable rake geometry.

Chip breakers are grooves, steps, or moulded features on the rake face. They curl and fracture the chip within a controlled range of feed and depth of cut. Selection must match the operating range: a finishing chip breaker is designed for small feed and depth, whereas a roughing breaker has a larger chip space and stronger edge support.

Chip control is a safety issue as well as a productivity issue. Long chips can cause entanglement, damage coolant hoses, scratch finished surfaces, and increase the risk of injury. Operators must never remove chips by hand while the machine is running; appropriate hooks, brushes, guards, and automatic chip conveyors should be used.

6. Tool Wear and Failure

Tool wear is gradual material loss or deformation caused by mechanical, thermal, chemical, and abrasive interactions. The principal forms are:

  • Flank wear: wear land on the clearance face caused mainly by abrasion and adhesion. It directly affects dimensions and surface finish.
  • Crater wear: a depression on the rake face caused by chip contact, diffusion, and chemical wear.
  • Notch wear: localized wear at the depth-of-cut line, often associated with work-hardened surfaces or oxidation.
  • Nose wear: deterioration of the tool tip, affecting profile and finish.
  • Built-up-edge damage: repeated formation and detachment of adhered work material.
  • Chipping and fracture: sudden loss of edge material caused by impact, excessive force, vibration, or inadequate toughness.

Wear mechanisms include abrasion by hard constituents, adhesion between tool and work materials, diffusion at high temperature, oxidation, and fatigue. The dominant mechanism changes with speed, temperature, work material, coating, and cutting-fluid practice.

Tool condition may be monitored directly by measuring flank-wear land or indirectly through cutting force, spindle power, vibration, acoustic emission, temperature, dimensional drift, or surface finish. A commonly used criterion for turning tools is a specified maximum flank-wear width, often written as VB, but the acceptable value is operation-specific. A tool may be rejected earlier if it produces unacceptable finish, loses dimensional control, or presents a fracture hazard.

7. Tool-Life Models

Taylor’s basic tool-life equation relates cutting speed and tool life:

vTn = C

where v is cutting speed, T is tool life, n is the tool-life exponent, and C is the Taylor constant. Units of C depend on the units selected for v and T. The equation assumes fixed work material, tool geometry, feed, depth of cut, coolant condition, and wear criterion. It is empirical, not a universal physical law.

The logarithmic form is:

log v = log C − n log T

Thus, a plot of log v against log T is approximately linear, with slope −n. For two experimental observations, (v1,T1) and (v2,T2), the exponent may be estimated as:

n = log(T2/T1) ÷ log(v1/v2)

This form assumes the same wear criterion and all other cutting variables remain constant.

Worked Example: Estimating tool life

A carbide tool lasts 60 min at 120 m/min and 20 min at 180 m/min. Estimate the Taylor exponent and the life at 150 m/min.

Using the two observations:

n = log(20/60) ÷ log(120/180) = log(1/3) ÷ log(2/3) ≈ 2.71

Then determine C using the first observation:

C = 120(602.71) ≈ 1.58 × 107

At 150 m/min:

T = (C/v)1/n = (1.58 × 107/150)1/2.71 ≈ 34.5 min

The result is an estimate valid only within the tested cutting regime. It should not be extrapolated across a change in tool material, coolant, work material, or wear mechanism.

Extended tool-life equations may include feed and depth of cut:

vTn fm dp = C

Here f is feed, d is depth of cut, and m and p are experimentally determined exponents. Because these parameters interact with temperature, force, and chip thickness, the constants must be established for the particular tool–work combination.

8. Cutting Fluids

Cutting fluids perform several possible functions:

  1. remove heat from the cutting zone;
  2. reduce friction between chip, tool, and workpiece;
  3. flush chips away from the cut;
  4. protect machine and workpiece surfaces from corrosion; and
  5. improve surface finish and tool life.

The main categories are straight oils, soluble oils or emulsions, semi-synthetic fluids, and fully synthetic fluids. Straight oils provide strong lubrication but relatively poor cooling and may create smoke or fire concerns. Water-based fluids provide better cooling but require control of concentration, biological contamination, corrosion, and water quality.

Fluid application is as important as fluid type. A coherent jet directed at the tool–chip interface may be effective in conventional machining. High-pressure delivery can improve chip evacuation and cooling, particularly in deep-hole drilling and difficult alloys. Minimum-quantity lubrication supplies a small amount of lubricant in an air stream and can reduce fluid consumption, although it may be unsuitable where substantial cooling or chip flushing is required. Cryogenic methods use substances such as liquid nitrogen or carbon dioxide in specialized applications.

Fluids should not be applied indiscriminately. Thermal shock from sudden coolant on a hot ceramic insert may cause cracking. Some dry-machining operations are preferred for environmental, cost, or process-control reasons. Fluid selection should consider tool material, work material, machine compatibility, operator exposure, waste treatment, fire risk, and regulatory requirements.

9. Economic Selection of Cutting Speed

Higher cutting speed generally increases production rate but reduces tool life. Lower speed increases tool life but may increase machining time. The economic decision must include tool-change time, tool cost, machine cost, labor cost, setup constraints, and required quality.

If tool life follows Taylor’s relation, machining time per component for a turning cut can be represented conceptually as:

tc = tm + ts/T

where tc is average time per component, tm is cutting time per component, ts is time associated with replacing or indexing the tool, and T is tool life expressed in components or converted consistently from time. A complete economic model also includes the cost of the tool and the cost rate of machine and labor.

The speed for maximum production is not necessarily the speed for minimum cost. Maximum production minimizes time per component and generally uses a higher speed. Minimum cost balances tool expense and machine time and generally uses a lower speed. A production department may select a speed between these ideals when delivery requirements, energy use, quality, or tool availability are important.

Economic calculations must use consistent units and realistic constraints. A mathematically optimal speed is unacceptable if it exceeds spindle power, causes unacceptable surface integrity, violates insert recommendations, or creates unsafe chip formation.

10. Applied Case: Selecting a Tool for an Interrupted Steel Turning Operation

Background. A manufacturer must rough-turn a medium-carbon steel shaft containing a keyway. The operation includes interrupted entry, moderate production volume, and a rigid CNC lathe. The target is reliable output rather than the absolute highest speed.

Problem. A sharp, highly wear-resistant finishing insert gives good results on continuous cuts but chips when it encounters the keyway. A second insert has a tougher substrate but produces long chips at the selected feed.

Analysis. The interrupted cut produces impact loading. Edge strength and toughness are therefore more important than maximum hot hardness alone. A small or moderate positive rake may reduce force, but excessive rake would weaken the edge. A honed edge or prepared chamfer is appropriate. The insert should have a robust geometry, a chip breaker designed for roughing, and a grade intended for steel under intermittent conditions. Cutting speed should be reduced from the continuous-cut recommendation and validated by observing chipping, flank wear, and power.

Approach. The engineer selects a tough coated carbide grade with a negative or neutral-strengthening geometry, a moderate nose radius, and a roughing chip breaker. The toolholder is shortened to increase rigidity. Coolant is directed consistently, rather than intermittently, and the keyway is oriented to avoid an excessively severe entry condition where possible. Trial cuts are made at conservative speed and feed. The team records tool life using a predefined flank-wear and chipping criterion.

Outcome. The tough insert eliminates catastrophic edge fracture. Although its initial cutting speed is lower, predictable tool life reduces unplanned stops and improves total production output. Chip control is improved by matching the breaker to the actual feed and depth of cut.

Learning points. Tool selection must reflect the entire operation. The hardest tool is not always the best tool; interrupted cutting requires toughness, geometry must match feed and depth, and economic performance includes reliability and downtime.

11. Limitations, Safety, and Sustainability

Tool-life equations are empirical and may fail when the dominant wear mechanism changes. Laboratory data may not represent a production machine with vibration, variable hardness, coolant contamination, or interrupted engagement. Tool recommendations from catalogs should therefore be treated as starting points requiring controlled validation.

Safety requires guarding, secure workholding, correct tool clamping, chip-control measures, and appropriate personal protective equipment. Operators must avoid loose clothing and must never touch rotating work, tools, or chips. Cutting-fluid systems require hazard communication, concentration checks, filtration, microbial control, and responsible disposal. Used fluids may contain metal fines and chemical contaminants; they should be managed according to applicable environmental regulations.

Sustainable practice includes extending tool life without compromising quality, reducing fluid volume, using filtration and recycling, selecting energy-efficient cutting conditions, and separating carbide inserts for recycling. Dry machining and minimum-quantity lubrication can reduce waste, but they must be evaluated for heat, dust, fire, and tool-life consequences.

12. Contemporary Developments

Current machining practice increasingly combines tool coatings, sensor-based monitoring, high-pressure coolant, adaptive control, and digital process records. Machine tools can estimate tool condition from spindle power, vibration, acoustic emission, or cutting-force data. Artificial-intelligence models may classify tool wear or predict remaining useful life from these signals. However, such systems require representative training data, stable sensor installation, explainable alarm thresholds, and validation against direct wear measurements. AI should support—not replace—engineering judgment and safe operating procedures.

Additive manufacturing is also enabling complex internal coolant channels in selected toolholders and inserts. Advanced coatings and multilayer architectures are being developed for difficult-to-machine alloys. These developments improve capability but may increase cost and require specialized maintenance, recycling, and process knowledge.

Chapter Summary

Cutting performance depends on the coordinated selection of tool geometry, tool material, coating, insert design, cutting conditions, and fluid practice. Positive rake and adequate clearance facilitate cutting, while stronger wedges and edge preparations resist impact. HSS provides toughness and versatility; carbide offers a broad balance of speed, wear resistance, and cost; ceramics and superhard materials provide high-temperature or specialized performance but require suitable stability and work materials.

Tool wear occurs through abrasion, adhesion, diffusion, oxidation, fatigue, and fracture. Flank wear, crater wear, notch wear, chipping, and built-up edge are important diagnostic forms. Taylor’s equation, vTn = C, is a useful empirical model when its assumptions and wear criterion remain constant. Chip breakers, proper geometry, and suitable feeds are essential for safe chip control. Cutting fluids may cool, lubricate, flush chips, and protect surfaces, but they introduce health, environmental, and maintenance responsibilities. Finally, cutting speed must be selected economically and within machine, quality, safety, and process constraints.

Key Terms

Tool geometry: The set of angles, surfaces, edge preparations, and dimensions defining a cutting tool.

Rake angle: The inclination of the rake face that guides the chip.

Clearance angle: The angle preventing the flank from rubbing against the machined surface.

Nose radius: The rounded radius at the tool tip that affects strength and surface finish.

Wedge angle: The included material angle behind the cutting edge.

High-speed steel: Tough alloy tool steel retaining hardness at elevated temperature.

Cemented carbide: Hard carbide particles bonded with a metallic binder.

Cermet: A ceramic–metal composite used mainly for wear-resistant finishing.

Ceramic tool: A high-temperature cutting tool made from ceramic materials.

CBN: Cubic boron nitride, a superhard material for hardened ferrous materials.

PCD: Polycrystalline diamond, a superhard material for many nonferrous and abrasive materials.

Coating: A thin protective layer applied to a tool substrate.

Indexable insert: A replaceable cutting insert with multiple usable edges.

Chip breaker: A tool feature that curls and fractures chips.

Flank wear: Wear on the clearance face of a cutting tool.

Crater wear: A depression formed on the rake face by chip interaction.

Tool life: The usable cutting time or production quantity before a defined rejection criterion is reached.

Taylor equation: An empirical relation connecting cutting speed and tool life.

Cutting fluid: A liquid or gas applied to cool, lubricate, flush, or protect during machining.

Minimum-quantity lubrication: Delivery of a very small quantity of lubricant in an air stream.

Review Questions

Short Answer Questions

  1. What are the principal functions of the rake face and flank face?
  2. Why does increasing positive rake often reduce cutting forces but weaken the edge?
  3. Name four principal forms of tool wear.
  4. What is the purpose of a chip breaker?
  5. State two functions of a cutting fluid.

Long Answer Questions

  1. Compare HSS, cemented carbide, ceramic, CBN, and PCD tools in terms of properties and applications.
  2. Explain how rake angle, clearance angle, lead angle, and nose radius affect machining performance.
  3. Describe the mechanisms of flank wear, crater wear, notch wear, and tool fracture.
  4. Explain Taylor’s tool-life equation, including its assumptions and limitations.
  5. Discuss the selection of cutting fluids with reference to cooling, lubrication, safety, maintenance, and sustainability.

Analytical / Application Questions

  1. A turning tool is used on a continuous steel cut and then on an interrupted cut containing a keyway. Recommend changes to tool material, edge preparation, geometry, and cutting speed, and justify each change.
  2. A production engineer wants to increase cutting speed by 20% to reduce machining time. Analyze the likely effects on tool life, tool-change frequency, temperature, surface quality, and total cost. Identify the additional data required before approving the change.
  3. A shop experiences long tangled chips, inconsistent dimensions, and premature insert failure. Develop a systematic diagnosis using chip form, tool wear, insert geometry, feed, speed, coolant delivery, and machine rigidity as evidence.

Multiple Choice Questions with Answers

Question 1

Which tool feature primarily prevents the flank from rubbing against the newly machined surface?

A. Rake angle

B. Clearance angle

C. Nose radius

D. Chip-breaker groove

Correct Answer: B. Clearance angle

Question 2

According to vTn = C, if cutting speed increases while all other conditions remain constant, tool life generally:

A. Increases

B. Remains constant

C. Decreases

D. Becomes independent of tool material

Correct Answer: C. Decreases

Question 3

Which tool material is generally most appropriate for machining aluminium alloys and abrasive nonferrous composites at high speed?

A. Polycrystalline diamond

B. Ceramic alumina only

C. Carbon tool steel

D. Uncoated cobalt alloy

Correct Answer: A. Polycrystalline diamond

Question 4

What is the principal purpose of a chip breaker?

A. Increase workpiece diameter

B. Curl and fracture the chip in a controlled manner

C. Eliminate the need for tool clamping

D. Reduce spindle speed automatically

Correct Answer: B. Curl and fracture the chip in a controlled manner

Question 5

Which condition most strongly favors the use of a tougher carbide grade?

A. Stable continuous finishing cut

B. Interrupted cutting with impact loading

C. No cutting engagement

D. Polishing without material removal

Correct Answer: B. Interrupted cutting with impact loading

Question 6

A workpiece of diameter 100 mm rotates at 600 rev/min. Using v = πDN/1000, the cutting speed is approximately:

A. 18.8 m/min

B. 60.0 m/min

C. 188.5 m/min

D. 6000 m/min

Correct Answer: C. 188.5 m/min

Question 7

Which wear form appears as a depression on the rake face caused by chip interaction?

A. Flank wear

B. Crater wear

C. Nose fracture only

D. Workpiece scaling

Correct Answer: B. Crater wear

Question 8

Which statement about straight cutting oils is generally correct?

A. They provide lubrication but usually less cooling than water-based fluids

B. They contain no fire or health considerations

C. They are always superior for ceramic tools

D. They cannot reduce friction

Correct Answer: A. They provide lubrication but usually less cooling than water-based fluids

Question 9

Why may a large tool-nose radius be unsuitable for a flexible workpiece?

A. It always eliminates cutting forces

B. It increases radial force and may promote deflection or chatter

C. It prevents any chip formation

D. It makes the tool softer

Correct Answer: B. It increases radial force and may promote deflection or chatter

Question 10

A tool lasts 60 min at 120 m/min and 20 min at 180 m/min. In the Taylor model, the estimated exponent is closest to:

A. 0.10

B. 0.37

C. 1.50

D. 2.71

Correct Answer: D. 2.71

Machine Tools and Operations
Chapter 4 of 15