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Post a LessonAnswered on 17 Apr Learn CBSE/Class 9/Science/Unit 3-Motion, Force and Work/Force and laws of motion
Nazia Khanum
The law of conservation of momentum states that the total momentum of a closed system remains constant if no external forces act on it. In simpler terms, it means that in any interaction between objects, the total momentum before the interaction is equal to the total momentum after the interaction, as long as there are no external forces involved.
Mathematically, the law of conservation of momentum can be expressed as: Total momentum before interaction=Total momentum after interactionTotal momentum before interaction=Total momentum after interaction
This law is fundamental in physics and is used to analyze the motion of objects in collisions and other interactions. It's a consequence of Newton's third law of motion, which states that for every action, there is an equal and opposite reaction.
Answered on 17 Apr Learn CBSE/Class 9/Science/Unit 3-Motion, Force and Work/Force and laws of motion
Nazia Khanum
Roads on mountains often have inward inclination, also known as "banking" or "camber," at sharp turns for several reasons:
Safety: Banking helps vehicles navigate sharp turns more safely by reducing the risk of rollovers or skidding. When a road is properly banked, it helps to counteract the centrifugal force experienced by vehicles as they navigate the turn, keeping them more stable.
Better Traction: The inward slope can improve traction for vehicles by helping them maintain contact with the road surface, especially in adverse weather conditions like rain or snow.
Water Drainage: Banking aids in water drainage during rainfall. The inward slope encourages water to flow off the road surface and into designated drainage channels or ditches, reducing the risk of hydroplaning and improving visibility for drivers.
Erosion Control: Properly banked roads can also help prevent erosion by directing water away from the road surface and preventing it from pooling, which can lead to degradation of the roadbed and surrounding terrain.
Driver Comfort: Banking can also contribute to the comfort of drivers and passengers by reducing the sensation of lateral forces experienced during sharp turns.
Overall, the inward inclination of roads on mountains is a safety measure designed to enhance vehicle stability, improve traction, manage water drainage, control erosion, and enhance the driving experience in challenging terrain.
Answered on 17 Apr Learn CBSE/Class 9/Science/Unit 3-Motion, Force and Work/Force and laws of motion
Nazia Khanum
The inward inclination, or "banking," of roads on mountains serves several important purposes:
Centripetal Force: When vehicles navigate sharp turns, they experience a centrifugal force pulling them outward. Banking the road inward helps counteract this force, allowing vehicles to negotiate the turn more safely and comfortably. This reduces the risk of accidents, especially on steep mountain roads where the consequences of losing control can be severe.
Speed Management: Properly banked turns encourage drivers to maintain safe speeds while navigating the curves. By providing a visual cue and a more comfortable driving experience, the banking helps drivers subconsciously adjust their speed to match the curvature of the road.
Water Drainage: In mountainous areas, rainfall and melting snow can create runoff that flows across the road surface. Banking the road helps facilitate drainage by directing water towards the outer edge of the curve, reducing the risk of hydroplaning and maintaining better traction for vehicles.
Erosion Prevention: The banking of mountain roads can also help prevent erosion by directing water away from the road surface. This helps maintain the integrity of the road infrastructure over time, reducing the need for frequent repairs and ensuring the safety of travelers.
Overall, the inward inclination of roads on mountains is a design feature aimed at enhancing safety, managing speeds, improving drainage, and reducing erosion, all of which are critical considerations in mountainous terrain.
Answered on 17 Apr Learn CBSE/Class 9/Science/Unit 3-Motion, Force and Work/Force and laws of motion
Nazia Khanum
Safety belts, also known as seat belts, play a crucial role in preventing injuries and fatalities in car accidents in several ways:
Restraint during impact: In the event of a collision, safety belts restrain occupants and prevent them from being thrown forward or ejected from the vehicle. This reduces the likelihood of severe injuries or fatalities by keeping occupants inside the car, where they are better protected.
Distribution of force: Safety belts distribute the force of impact across the stronger parts of the body, such as the chest, hips, and shoulders. This helps to reduce the concentration of force on any single area, thereby minimizing the risk of serious injuries to vital organs.
Slowing down occupants: Safety belts help to slow down occupants' bodies gradually during a crash, extending the time over which the force of the impact is experienced. This reduces the peak force exerted on the body, which in turn decreases the likelihood of injury.
Preventing secondary collisions: In the event of a crash, safety belts can prevent occupants from colliding with other objects inside the vehicle, such as the steering wheel, dashboard, or windows. This reduces the risk of additional injuries that can occur due to secondary collisions within the vehicle.
Protecting against airbag injuries: While airbags provide additional protection in a crash, they can also cause injuries if occupants are not properly restrained. Safety belts help to position occupants correctly in relation to the airbags, ensuring that they deploy effectively and minimizing the risk of injuries caused by airbag deployment.
Overall, safety belts are a fundamental component of vehicle safety systems, and their proper use significantly reduces the risk of injury and death in car accidents.
Answered on 17 Apr Learn CBSE/Class 9/Science/Unit 3-Motion, Force and Work/Force and laws of motion
Nazia Khanum
Momentum conservation is a fundamental principle in physics that states that the total momentum of a closed system remains constant if no external forces are acting on it. In the context of a collision between two bodies, momentum conservation means that the total momentum of the two bodies before the collision is equal to the total momentum after the collision.
Here's a basic explanation of how momentum is conserved in a collision:
Before the collision: Each body possesses a certain momentum, which is the product of its mass and velocity. The total momentum of the system before the collision is the sum of the individual momenta of the two bodies.
During the collision: When the two bodies collide, they exert forces on each other over a short period of time. These forces cause changes in the velocities of the bodies, but the total momentum of the system remains constant.
After the collision: The bodies move apart from each other, each with a new velocity. The total momentum of the system after the collision is again the sum of the individual momenta of the two bodies.
Mathematically, momentum conservation can be expressed using the equation:
m1⋅v1i+m2⋅v2i=m1⋅v1f+m2⋅v2fm1⋅v1i+m2⋅v2i=m1⋅v1f+m2⋅v2f
Where:
This equation essentially states that the total momentum before the collision equals the total momentum after the collision. As long as there are no external forces acting on the system, momentum is conserved.
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