Energy in 1D and Successive Collisions (Edexcel A-Level Further Mathematics): Flashcards

📚Flashcards
Energy in 1D and Successive Collisions
Sign up to keep revising.Create a free account to study more flashcards and track your progress.

Practise the cards

10 cards from this deck

Show

Conservation of momentum equation for collisions

mAuA+mBuB=mAvA+mBvBm_A u_A + m_B u_B = m_A v_A + m_B v_B

Newton's law of restitution definition

e=speed of separationspeed of approache = \frac{\text{speed of separation}}{\text{speed of approach}}

Restitution formula for two spheres

e=vBvAuAuBe = \frac{v_B - v_A}{u_A - u_B}

Restitution for sphere and plane collision

e=vreboundvimpacte = \frac{v_{\text{rebound}}}{v_{\text{impact}}}

Condition for further impacts between spheres

vB>vAv_B > v_A

What happens if vAvBv_A \geq v_B after collision?

Spheres will not collide again

Speed of free fall from height hh

v=2ghv = \sqrt{2gh}

Height reached after rebound with speed vv

h=v22gh = \frac{v^2}{2g}

Is KE conserved when e<1e < 1?

No, kinetic energy is not conserved

Initial velocities for next collision come from

Final velocities of previous collision

Explore Edexcel A-Level Further Mathematics Revision Notes by Topics

Explore Edexcel A-Level Further Mathematics Model Answers by Topics

Explore Edexcel A-Level Further Mathematics Quizzes by Topics

Explore Edexcel A-Level Further Mathematics Exam Questions by Topics

Join 100,000+ A-Level students studying Flashcards with us.

Select your subjects, and get access to A+ resources today.