PH30-FM1
Analyze motion in one- and two-dimensions, including uniform motion, uniformly accelerated motion, circular motion and projectile motion.

SI

Indicators for this outcome
(a) Provide examples of situations in which everyday objects undergo uniform motion, uniformly accelerated motion, circular motion and projectile motion. (STSE)
(b) Critique examples of realistic and non-realistic motion in popular culture such as movies, TV shows and comics. (STSE)
(c) Solve problems involving different types of motion in one- and two-dimensions, including relative motion, using graphical methods, vector analysis and kinematics equations. E.g. $v ↖ {→} = {\Δd}/t$, $v ↖ {→}_f = v ↖ {→}_i+a ↖ {→}\Δt$, $v ↖ {→2}_f = v ↖ {→2}_i+2a ↖ {→}\Δd ↖ {→}$, $\Δd ↖ {→} = v ↖ {→}_i \Δt + 1/2a ↖ {→} \Δt^2$, and $\Δd ↖ {→} = 1/2(v ↖ {→}_i+v ↖ {→}_f)\Δt$. (S)
(b) Experimentally determine the value of the acceleration due to gravity near Earth's surface. (K, S)
(c) Analyze the horizontal and vertical components of a projectile's motion using tools such as video analysis and/or online simulations. (K, S)
(d) Solve problems involving projectile motion and objects in free fall using graphical (e.g., scale diagrams) and/or mathematical (e.g., vector components, sine law and cosine law) methods. (S)
(e) Design and perform an experiment that includes collecting, analyzing and interpreting data from objects that undergo projectile motion or uniform circular motion. (STSE)
(f) Determine the characteristics (e.g., speed, velocity, period, distance travelled and acceleration) of uniform circular motion. (K, S)
(g) Describe the orbits (e.g., geosynchronous, elliptical and/or circular) of satellites and celestial bodies using uniform circular motion concepts. (K, STSE)
(h) Predict the path an object (e.g., shot put, discus, hammer throw, bolo, particles in a synchrotron and rocket undergoing gravity assisted space travel) will follow once released from uniform circular motion. (K, S, STSE)
(i) Discuss the challenges in representing real world motion using models of ideal motion, which normally treat objects as a single center of mass and which disregard frictional forces. (STSE)
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