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Further Kinematics

Further Kinematics

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Question 111

A particle P P\,P moves with constant acceleration 3i−4j ms−23\mathbf{i} - 4\mathbf{j} \text{ ms}^{-2}3i−4j ms−2. When t=0t = 0t=0, the particle is at the origin, OOO, and moving with a velocity i−3j ms−1\mathbf{i} - 3\mathbf{j} \text{ ms}^{-1}i−3j ms−1

a.

Find the velocity of P P\,P at time t=6t = 6t=6

[2]
b.

At time t=Tt = Tt=T seconds, where T>0T > 0T>0, P P\,P passes through the point AAA. The position vector of A A\,A is ki−35j mk\mathbf{i} - 35\mathbf{j} \text{ m}ki−35j m relative to OOO, where k k\,k is a constant. Find the value of TTT.

[4]
c.

Hence, find the value of kkk.

[2]
Markscheme

Further Kinematics Questions

  1. A Level
  2. /Maths
  3. /Further Kinematics

363 exam-style questions on Edexcel A Level Maths Further Kinematics, covering 8.1 Vectors in Kinematics, 8.2 Vector Methods with Projectiles, 8.3 Variable Acceleration in One Dimension, 8.4 Differentiating Vectors, and 8.5 Integrating Vectors. Each one has a worked solution and a mark scheme showing where the marks go.

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