EXSS 323 Midterm Objectives |
| Vertical Motion | Horizontal Motion |
| vyf = vyi
- gt hf = hi + vyit - ˝gt2 |
x = xi + vxt if we assume that xi = 0, then x = vxt |
| Combination of the above equations yields a 3rd equation vyf2 = vyi2 - 2g(hf - hi) |
|
| g = 9.81 m/s2 |
Parabolic - apex is
highest point
vy before apex > 0 | vy @ apex =
0 | vy after apex is < 0
vx constant
Know what angular motion is, and its significance.
Be familiar with angular kinematic quantities.
Be familiar with the relationship between linear and angular motion.
Be familiar with solving angular kinematic problems.
| Summary of Linear-Angular Relationships | |
| Linear Quantity | Expression |
| Displacement | Displacement = Angle * radius |
| Velocity | velocity = angular velocity * radius |
| Tangential Acceleration | aT = angular acceleration * radius |
| Centripetal Acceleration | aC = (angular velocity)2 * radius = v2 / r |
| Resultant Acceleration | aR2 = aC2 + aT2 |
| In order to yield results that make sense, the angular quantities entered into these expressions MUST be in radians. | |
There will be some math problems and some short answer problems on the test.
Expect a projectile problem, a linear kinematics problem, and an angular kinematics problem.
Expect that the projectile problem will require some vector manipulation.
If you can solve the problems on the sample problem sheets in your student packet, you will have no difficulties with the problems on the test.
Make sure you bring your calculator and your formula sheet.