lesson
Relative Position, Bearings, and Interception Problems
Solve vector kinematics problems involving relative motion, time of closest approach, and particle interception.
Updated 2 months ago · 3 views
Premium Lesson
This lesson is part of a track
Public learning track
Kinematics with Calculus and 2D Vectors
8 lessons
Goal
Apply differentiation and integration to variable acceleration in 1D and 2D, and solve constant acceleration vector problems.
8 lessons
0 of 8 done
- Variable Acceleration in 1D: Finding v and a from s(t)Up next
- Finding Turning Points, Maximum Speed, and Reversal of MotionNot started yet
- Variable Acceleration in 1D: Integration and Boundary ConditionsNot started yet
- Displacement vs Total Distance Travelled Using IntegrationNot started yet
- 2D Kinematics with Vectors Under Constant AccelerationNot started yet
- 2D Vector Kinematics: Differentiation of Position VectorsNot started yet
- 2D Vector Kinematics: Integration with Vector ConstantsNot started yet
- Relative Position, Bearings, and Interception ProblemsYou are here
Learning standards covered
Q3General Certificate of Education Advanced Level (UK A-Level) · Maths · 11th Grade[Understand, use and derive the formulae for constant acceleration for motion in a straight line]; extend to 2 dimensions using vectors
Open Global Standard:OGM.13.MEC.2
Q4General Certificate of Education Advanced Level (UK A-Level) · Maths · 11th Grade[Use calculus in kinematics for motion in a straight line: dr dv d2r v= , a= = , r =∫v dt, v=∫a dt]; extend to 2 dimensions using vectors dt dt dt2
Open Global Standard:OGM.13.MEC.3
OGM.13.MEC.2OGM.13.MEC.3