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Vector functions for position, velocity and acceleration| Specialist Mathematics | TI-Nspire CX
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See how to define and use position, velocity and acceleration vectors with TI-Nspire.
Free companion worksheets. Time saving links below.
Content Links ↓↓↓
00:00 Introduction
01:02 Q1. Cartesian equation of a vector function
05:16 Position Vectors as a function of time (2D)
06:02 Q2. Caretsian equation of a vector function
11:29 Position Vectors as a function of time (3D)
12:10 Q3. Graph the motion of a vector function
18:36 Q4. Colliding particles
22:20 Q5. Colliding particles
25:48 Velocity of a particle
27:04 Acceleration of a particle
27:52 Q6. Velocity and acceleration of a particle
33:09 Q7. Projectile motion
For additional questions and solutions download a free revision sheet:
============================================================
Use the comments section to request other topics so we can help you make the most of your calculator.
Video Description:
============================================================
In this session Peter uses TI-Nspire™ CX NON-CAS tools such as parametric equations to represent position vectors, investigate vector calculus and circular motion. Parametric equations are also used to investigate projectile motion.
More Student Resources:
============================================================
Free companion worksheets. Time saving links below.
Content Links ↓↓↓
00:00 Introduction
01:02 Q1. Cartesian equation of a vector function
05:16 Position Vectors as a function of time (2D)
06:02 Q2. Caretsian equation of a vector function
11:29 Position Vectors as a function of time (3D)
12:10 Q3. Graph the motion of a vector function
18:36 Q4. Colliding particles
22:20 Q5. Colliding particles
25:48 Velocity of a particle
27:04 Acceleration of a particle
27:52 Q6. Velocity and acceleration of a particle
33:09 Q7. Projectile motion
For additional questions and solutions download a free revision sheet:
============================================================
Use the comments section to request other topics so we can help you make the most of your calculator.
Video Description:
============================================================
In this session Peter uses TI-Nspire™ CX NON-CAS tools such as parametric equations to represent position vectors, investigate vector calculus and circular motion. Parametric equations are also used to investigate projectile motion.
More Student Resources:
============================================================
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