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Automotive brakes

Automobile Engineering (B.E./B.Tech) · Vehicle systems · free study notes for exams, placements and interviews

In short

A brake converts the kinetic (and potential) energy of a moving vehicle into heat through friction, and then rejects that heat to the air, so the vehicle can be decelerated, stopped and held stationary. The braking system is the single most safety-critical system on a vehicle, which is why it is the most heavily regulated: in India through the Central Motor Vehicles Rules, 1989 (Rule 96 on braking) and the AIS/IS standards notified under the Motor Vehicles Act, 1988. In exams it appears as brake torque and stopping-distance numericals, the self-energising drum-shoe analysis, weight transfer and ideal braking distribution, and heat-dissipation problems in GATE (ME/AE), university Automobile Engineering papers and AMIE. In placement rounds it is asked by Brembo, Bosch, Continental, ZF, Maruti Suzuki, Tata Motors, Mahindra, Ashok Leyland, Bajaj, TVS, Endurance, Rane and WABCO/ZF India, who together make most of the brake hardware used in the country.

Explained

Fundamentals: friction, adhesion and brake efficiency

Classification of braking systems

Drum brakes and the self-energising effect

Disc brakes

Hydraulic circuit, assistance and proportioning

Air brakes and retarders on commercial vehicles

Electronic brake control and regenerative braking

Indian regulatory and testing framework

Key points

Formulas and examples

Maximum braking force: F = μ_road · m · g (N) — μ_road tyre-road coefficient, m vehicle mass (kg), g = 9.81 m/s²
Deceleration and brake efficiency: a = F/m = μ_road · g (m/s²); η = a/g × 100 (%)
Stopping distance (constant a): s = v²/(2a); with driver reaction time t_r: s_total = v·t_r + v²/(2a) — v in m/s
Stopping time: t = v/a (s)
Energy to dissipate: E = ½ m v² + m g h (J), h = height descended; average power P = E/t (W)
Temperature rise of a rotor: ΔT = E_rotor /(m_rotor · c) (K), c ≈ 460 J/kg·K for grey cast iron, 900 for aluminium
Hydraulic pressure and clamp force: p = F_pushrod/A_mc ; F_clamp = p · A_caliper ; A = (π/4)d²
Booster force: F_boost = Δp · A_diaphragm (Δp = vacuum differential, Pa)
Disc brake torque: T = μ_pad · F_clamp · n · r_eff (N·m) — n = number of friction faces (2 per disc), r_eff effective pad radius (m)
Braking force at the road: F_wheel = T/R (R = rolling radius of the tyre, m)
Drum shoe normal force (moment balance about the pivot): N = P·c/(b − μ·a) for the leading shoe and P·c/(b + μ·a) for the trailing shoe; shoe torque T = μ·N·r_drum (P actuating force, c its moment arm, b arm of N, a arm of the friction force about the pivot)
Dynamic axle loads under braking: W_f = W(b_r/L + (a/g)(h/L)) ; W_r = W(b_f/L − (a/g)(h/L)) — L wheelbase, h CG height, b_f/b_r CG distances from front/rear axle
Ideal braking ratio: front share = W_f/W at the design deceleration

Example 1 — Stopping distance of a car. A 1,200 kg car at 60 km/h brakes on dry road, μ_road = 0.80; driver reaction time 0.7 s.

Example 2 — Hydraulic disc brake, pedal to road. Pedal force 200 N, pedal ratio 4:1, master cylinder bore 20 mm, floating caliper piston 50 mm, μ_pad = 0.40, r_eff = 110 mm, tyre rolling radius 300 mm.

Example 3 — Leading versus trailing shoe. Drum radius 140 mm, actuating force P = 1,000 N per shoe, c = 150 mm, b = 100 mm, a = 30 mm, μ = 0.35.

Example 4 — Heat in the discs. A 1,500 kg car stops from 80 km/h at 0.8 g; front brakes take 70% of the energy; each front rotor is 5 kg grey cast iron (c = 460 J/kg·K).

Example 5 — Weight transfer and brake split. Wheelbase L = 2.60 m, CG height h = 0.55 m, static front load 60%, deceleration 0.8 g.

Example 6 — Air brake chamber. A Type-30 chamber (30 in² = 30 × 645.16 = 19,355 mm² = 0.01935 m²) at 6 bar reservoir pressure with a 150 mm slack adjuster.

Drum brakeDisc brake
Friction surfaceEnclosed inside drumExposed both faces
Cooling / fade resistancePoor, mechanical fadeGood, especially ventilated
Self-energisingYes (leading shoe)No
Input pressure neededLowerHigher (needs booster)
Linearity with μNon-linear, drifts with heatNearly linear, predictable
Water recoverySlow (water trapped)Fast (self-wiping)
AdjustmentNeeds adjusterSelf-adjusting via piston seal
Parking brakeEasy to integrateNeeds drum-in-hat or EPB motor
Cost, weightCheaper, heavierCostlier, lighter
Typical Indian useRear of small cars, two-wheeler rear, truck axlesFront of all cars, two-wheeler front, premium rear, bus axles
FeatureWhat it doesSensors added
ABSStops wheel lock, keeps steeringWheel speed
EBDVaries front/rear pressure with loadUses ABS sensors
BA/EBABoosts pressure on a panic pushPedal speed/pressure
TCSCuts wheelspin on accelerationUses ABS sensors + engine torque
ESCCorrects skid by braking one wheelYaw rate, lateral g, steering angle
AEBBrakes autonomously for an obstacleRadar/camera

Where it is used

Interview questions

Common mistakes

Related topics

Steering and suspension · Vehicle body and chassis · Transmission and drivetrain · Automotive electrical and electronic systems · Friction, wear and lubrication (tribology) · Heat transfer: conduction, convection and radiation

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