problems involving elastic and inelastic collisions in one dimension


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Elastic and Inelastic Collisions in One and Two Dimensions
inelastic collision A Karate expert strikes a board of mass 0.14 kg and breaks it, with his fist of mass 0.70 kg. He then does the same to a 3.2 kg concrete block. The spring constant 'k' for bending are, 4.1 x 10 4 N/m for the board and 2.6 x 10 6 N/m for the block. Breaking occurs at a deflection 'd' of 16..
Elastic Collision in Two Dimensions (Oblique Collision)
oblique collision Elastic Collision in Two Dimensions (Oblique Collision) - If the colliding bodies do not move along the same straight line path, then the collision is said to be an oblique collision..
Elastic Collision in Two Dimensions (Oblique Collision)
oblique collision If the colliding bodies do not move along the same straight line path, then the collision is said to be an oblique collision..
Inelastic collision
A collision is said to be an inelastic collision if the kinetic energy is not conserved in the collision. However the momentum is conserved. The kinetic energy lost in the collision appears in the form of heat energy, sound energy or light energy. T..
Head-on Elastic Collision [One Dimensional Elastic Collision]
It is that elastic collision in which the colliding bodies move along the same straight line before and after the collision..
Elastic collision
A collision is said to be an elastic collision if both the kinetic energy and momentum are conserved in the collision. During collision, the bodies are deformed. However, they regain their original shape completely if the collision is ..
Perfectly inelastic or plastic collision
plastic collision If the two bodies stick together after the collision, the collision is said to be perfectly inelastic. In this type of collision, the loss of kinetic energy is maximum but not complet..
CONSERVATION OF ENERGY AND MOMENTUM
Calculating Kinetic energy using the formula E=(1/2)mv 2 Calculating changes in gravitational potential energy near the Earth Problems involving conservation of energy in simple systems Calculating momentum as the product mv Momentum as a separately conserved q..
CONSERVATION OF ENERGY AND MOMENTUM
Calculating Kinetic energy using the formula E=(1/2)mv 2 Calculating changes in gravitational potential energy near the Earth Problems involving conservation of energy in simple systems Calculating momentum as the product mv Momentum as a separately conserved q..
Applications of Elasticity
The thickness of the metallic rope needed to lift a given load is decided using the knowledge of elastic limit of the material of the rope and the factor of safety. Electric poles are made hollow A hollow shaft is found to be stronger than a solid one because the torque required..
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