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In a friction disc with uniform wear condition the pressure varies with radius as
- a)parabolic
- b)linear
- c)rectangular hyperbolic
- d)remains constant
Correct answer is option 'C'. Can you explain this answer?
Most Upvoted Answer
In a friction disc with uniform wear condition the pressure varies wi...
For constant wear condition
Pr = C
∴It is rectangular hyperbolic variation.
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In a friction disc with uniform wear condition the pressure varies wi...
Friction Disc Pressure Variation
Pressure in a friction disc with uniform wear condition varies with radius in a rectangular hyperbolic manner. This means that the pressure distribution is not uniform across the disc's surface.
Explanation:
Uniform Wear Condition:
- In a friction disc with uniform wear condition, the disc wears evenly across its surface due to consistent contact and friction.
Pressure Variation:
- In this scenario, the pressure distribution varies with radius in a rectangular hyperbolic manner.
- This means that as you move towards the center of the disc, the pressure increases rapidly and then levels off towards the edges.
Characteristics of Rectangular Hyperbolic Pressure Variation:
- Pressure is highest at the center of the disc and decreases towards the edges.
- The pressure distribution follows a rectangular hyperbolic curve, which is distinct from linear or parabolic pressure variations.
Importance:
- Understanding the pressure variation in a friction disc is crucial for designing efficient braking systems.
- Proper pressure distribution ensures optimal friction and wear characteristics, leading to better performance and longevity of the friction disc.
In conclusion, in a friction disc with uniform wear condition, the pressure varies with radius in a rectangular hyperbolic manner, impacting the performance and durability of the braking system.
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In a friction disc with uniform wear condition the pressure varies with radius asa) parabolicb) linearc) rectangular hyperbolicd) remains constantCorrect answer is option 'C'. Can you explain this answer?
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