THERMO Spoken Here! ~ J. Pohl © | TOC NEXT ~ 131 |

On Planet Gizmo a small block was observed, State **(1)**, sliding down an inclined plane. A "down-the-plane" coordinate, **"s"**, was imagined with the block at its origin, **s = 0** at the time, **t = 0+**. The mass of the block is: **m = 8kg**. Initially the elevation of the block and its its kinetic energy were: **z _{B,1} = 6m** and

A datum for vector space and potential energy (**x = 0, z = 0**) and a unit vector basis (I and K) are defined on the sketch.

Position: |
P_{B,1} = |
P_{B,2} = |

Speed: |
|V|_{B,1} = |
|V|_{B,2} = |

Velocity: |
V _{B,1} = |
V _{B,2} = |

Local Acceleration(on GIZMO) |
g_{GIZMO} = |
Note: These characteristics and properties can calculated but not in the order listed. Place answers in these boxes. |

Momentum: |
mV_{B,1} = |
mV_{B,2} = |

Potential Energy: |
PE_{B,1} = |
PE_{B,2} = |

Kinetic Energy: |
KE_{B,1} = |
KEP_{B,2} = |

State (2) |

Later at State **(2)**, the time is **t = 4** seconds and the occurs later Later, at time

Write the Velocity as speed times direction.

**Write its Momentum** in component form.

Consider a block of mass 6 kilograms. The block was first observed moving down a frictionless plane with a kinetic energy of 19,200 Joules, State (1). We set the time (the moment of first observation) to be, **t = 0+**. The coordinate "**S**," is added to denote distance down the plane.

**Calculate** the speed, velocity, kinetic energy, position as a function of time, potential energy, and position and velocity in 3 seconds (not necessarily in order):

Premise presently unwritted!