A particle P P\,P moves with constant acceleration of 4i−3j4\mathbf{i} - 3\mathbf{j}4i−3j ms−2^{-2}−2. At time t=0t = 0t=0, the particle is at the origin, OOO, and moving with a velocity of 4i+j4\mathbf{i} + \mathbf{j}4i+j ms−1^{-1}−1
Find the speed of P P\,P at time t=2t = 2t=2 seconds
Show that the position vector of P P\,P at time t=2t = 2t=2 seconds is 16i−4j16\mathbf{i} - 4\mathbf{j}16i−4j m
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.