Physics, asked by F55omkar, 1 month ago

suppose a scooter and a truck collide which of the two do you think will be thrown away?

Answers

Answered by afroyo

Answer:

When the scooter and truck are collide, the scooter is thrown away because the momentum of the truck is greater than the scooter.

Answered by krishna210398

Answer:

When the scooter and truck are collide, the scooter is thrown away because the momentum of the truck is greater than the scooter.

Explanation:

In Newtonian mechanics, linear momentum, translational momentum, or surely momentum is the product of the mass and pace of an item. it's miles a vector amount, owning a value and a direction. If m is an object's mass and v is its speed (additionally a vector amount), then the item's momentum p is : {displaystyle mathbf {p} =mmathbf {v} .}mathbf{p} = m mathbf{v}.

inside the global machine of units (SI), the unit of size of momentum is the kilogram metre per 2nd (kg⋅m/s), which is equivalent to the newton-2nd.

Newton's 2d law of motion states that the rate of change of a body's momentum is same to the internet pressure acting on it. Momentum relies upon on the frame of reference, but in any inertial body it is a conserved quantity, that means that if a closed device isn't always affected by external forces, its total linear momentum does not exchange. Momentum is also conserved in special relativity (with a changed formulation) and, in a modified form, in electrodynamics, quantum mechanics, quantum discipline principle, and preferred relativity. it is an expression of one of the fundamental symmetries of area and time: translational symmetry.

advanced formulations of classical mechanics, Lagrangian and Hamiltonian mechanics, allow one to select coordinate structures that contain symmetries and constraints. In those systems the conserved quantity is generalized momentum, and in popular that is one of a kind from the kinetic momentum defined above. The concept of generalized momentum is carried over into quantum mechanics, where it will become an operator on a wave feature. The momentum and function operators are related by the Heisenberg uncertainty precept.

In non-stop systems which includes electromagnetic fields, fluid dynamics and deformable bodies, a momentum density may be described, and a continuum model of the conservation of momentum leads to equations consisting of the Navier–Stokes equations for fluids or the Cauchy momentum equation for deformable solids or fluids.