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Description |
One Dimensional Motion/Graphing |
Introduction One Dimensional Motion Variables Constant Velocity Motion Lab Data Constant Velocity Lab Data Analysis Constant Velocity Lab Conclusion Slope and speed on an x(t) graph x(t) graphs and v(t) graphs Constant Velocity Motion and Photogates Constant Acceleration Motion and Photogates Acceleration Constant Acceleration Lab Constant Acceleration Conclusion Acting out accelerations on x(t) graphs Acting out accelerations on v(t) graphs Motion Equations Summer Angry Birds Data Summer AB Conclusion One Dimensional Motion Practice Problem № 1 One Dimensional Motion Practice Problem № 2 Other One D Motion Examples First In Class One D Motion Lab How to write a lab conclusion Introduction to Force's Role in Acceleration Introduction to Video Analysis (Angry Bird) How to use Tracker Tracker Step by Step Photos Tangent Lines Introduction to the Derivative Video Analysis (Angry Birds) conclusion Falling Objects and Air Resistance Using the Integral in Physics |
We explore the meaning of the slopes of (t,d) graphs and introducing the concept of "area under the curve." We also define some important ideas: position, velocity, and acceleration. We introduce automatic data collection (motion detectors and video analysis) and learn how to use a spreadsheet to analye large amounts of data |
One Dimensional Kinematics/Dynamics |
Mass v. Weight Mass on a Spring Lab Simple Newton's 2nd Law Lab (AP C Version) Net Force and Free Body Diagram Practice One Dimensional ΣF=ma problems Solving MultiForce Problems (The Elevator Problem.) (1/2) Solving MultiForce Problems (The Elevator Problem.) (2/2) Spring Forces and Hooke's Law Calculus Drag Forces Deriving a v(t) equation for calculus drag forces |
A dimension is something that can be quantified using a number line. We'd usually call it "horizontal" or "vertical" or maybe "the x-axis" or "the y-axis." In this unit we study one dimension at a time. The motion from the previous unit is the "kinematics" part. The "dynamics" part is where we introduce the concept of force (a push or pull) and go through Newton's first two laws for understanding how these pushes and pulls interact. |
A bit more about forces in One Dimension |
Newton's 3rd Law Pullies and Multi-block systems Well thought out Newton's 2nd Law Experiment |
Here we go through Newton's 3rd law, and look more carefully at the first two. We also introduce a list of forces: Gravity, Normal, Tension, Push, Electrostatic, Magnetic, and Spring. Formal equations are introduced for Gravity and Spring, and the others are quantified using a free body diagram (force picture.) We discuss multi-part systems of objects and internal forces. |
Impulse & Momentum |
Using a Definite Integral to Solve an Impulse Problem Conservation of Momentum Sample Conservation of Momentum Problems Sample Impulse Problems The Difference Between Momentum and Impulse Momentum Review |
This concept is useful for helping to understand situations where complex forces are acting, forces that increase and decrease during the interaction. We'll see it is especially helpful for collisions and explosions. There are two main topics: first, where momentum is changed by an outside force, and second, where there are no outside forces and momentum remains constant. |
Vectors |
This unit introduces the concept of the vector and gives useful trigonometric and algebraic tools for dealing with them. | |
Two Dimensional Kinematics and Dynamics |
Two Dimensional Force Lab Step by Step Solving of 2D ΣF=ma Statics Problem (Spiderman) 2D Force Problem Solving Steps Example 2D Force Problem Friction Lab The Difference between Static and Kinetic Friction Friction and Objects on Ramps 2D Forces with Friction Review Questions |
This unit is really the heart of the course. It is about pushes and pulls in two dimensions. If we can keep track of these, learn to break down forces that act in both dimensions and treat their parts seperately (and according to the Vegas rule) we'll breeze through the rest of the course. The Vegas rule (what happens in x stays in x, what happens in y stays in y) may be the most challenging but most important mathematical part of high school physics. We also introduce a new force, the frictional force. The unit begins with putting forces in 2 dimensions using the force board. |
Projectile Motion |
Horizontal Launch Projectile Motion Problem (the Doll Problem) Angled Launch Projectile Example Problem Satellite Motion and Projectiles |
This takes the concepts of vectors and the independence of horizontal and vertical motion that we learned in our 2D Kinematics/Dynamics unit and applies it to motion. Remember the Vegas Rule "What happens in x stays in x and what happens in y stays in y" |
Circular Motion |
Introduction to Circular Motion Circular Motion Lab Fictitous Forces Video № 1 Fictitous Forces Video № 2 The Fictitious Centrifugal Force Conservation of Momentum in 2 Dimensions |
This is really an extension of
the 2D forces unit. Two new concepts are introduced: the centripetal
(inward) acceleration that things moving in a circle have to have, and
the concept of fictitious forces, which among other things sometimes
make us feel like there's a centrifugal (outward) force on us. I also
tack on two somewhat unrelated topics at the end, because they're
vectors and we're about to move away from 2D vectors for a little
while. |
Energy |
Energy Intro Work and Potential Energy (with Calculus) What is Kinetic Energy? The Work-Energy Theorem (with Calculus) Conservation of Energy Example Problem Energy and ΣF=ma in a Circular Motion Problem Energy and Circular Motion on a Roller Coaster Introduction to Power Introduction to the Ballistic Pendulum Experimental Considerations of Ballistic Pendulums |
This is the most important unit in the course for helping us be better citizens. It goes through what "doing work" means in physics and discusses what objects or phenomena have the ability to do work. The ability to do work is called energy, and it's the reason energy is so important in our society: if we we want to change our environment, we need energy to do it. It will also be a valuable tool in solving problems that were too difficult to do using the concept of forces.Finally, Power (the "velocity" of energy) is discussed. |
Gravitation and Satellite Motion |
Introduction to Newton's Law of Gravity The Inverse Square Law (AP Version) Finding the Gravitational Constant (G) Deriving Kepler's 3rd Law for Circular Orbits |
This section introduces Newton's Law of Universal Gravitation. It uses this new force combined with the ideas of circular motion to help us understand ideas of planetary motion. A complete treatment of planetary motion doesn't come until later in the year, when we study the concepts of energy and momentum. |
Rotational Kinematics and Dynamics |
Introduction to Rotational Motion Moment of Inertia (the rotational version of mass) Step by Step Derivation of Moment of Inertia for a Rod Step by Step Derivation of Moment of Inertia for a Disk Introduction to Torque and Sum of Torque Rotational Statics Example Problems (3 problems, step by step) Atwood Machines and Rotational Dynamics Rotational Conservation of Energy Step by Step Problem Rolling Down an Ramp Step by Step Problem Angular Momentum Balance and Impulse Conservation of Angular Momentum Step by Step Problem |
Everything we've been studying up to now moves in a linear fashion: up/down, left/right, in/out and every combination thereof. But what about spinning objects? Fortunately, a parallel and very similar set of rules applies to these. This unit is basically a repeat of the entire course, zeroed in on the specific topic of rotation. |
Simple Harmonic Motion |
Introduction to Simple Harmonic Motion Deriving the Equations in SHM (Mass on a Spring) The Period of a Simple Pendulum The Period of a Physical Pendulum The Period of a Torsion Pendulum |
|
Current Progress |
as of |
2019-05-05 |
One Dimensional Motion/Graphing |
We explore the meaning of the slopes of (t,d) graphs and introducing the concept of "area under the curve." We also define some important ideas: position, velocity, and acceleration. We introduce automatic data collection (motion detectors and video analysis) and learn how to use a spreadsheet to analye large amounts of data |
One Dimensional Kinematics/Dynamics |
A dimension is something that can be quantified using a number line. We'd usually call it "horizontal" or "vertical" or maybe "the x-axis" or "the y-axis." In this unit we study one dimension at a time. The motion from the previous unit is the "kinematics" part. The "dynamics" part is where we introduce the concept of force (a push or pull) and go through Newton's first two laws for understanding how these pushes and pulls interact. |
Calculus Drag Forces |
In this unit, we go through a non-constant force: the force of air resistance, and use calculus to figure out how the velocity might change on a lightweight falling object as time passes. The concept of the indefinite integral is introduced. This is very early in the course for this type of advanced problem we start this early so that it's familiar as the year goes on. |
More about One-Dimensional Forces |
Here we go through Newton's 3rd
law, and look more carefully at the first two. We also introduce a list
of forces: Gravity, Normal, Tension, Push, Electrostatic, Magnetic, and
Spring. Formal equations are introduced for Gravity and Spring, and the
others are quantified using a free body diagram (force picture.) We
discuss multi-part systems of objects and internal forces. |
Impulse & Momentum |
This concept is useful for helping to understand situations where complex forces are acting, forces that increase and decrease during the interaction. We'll see it is especially helpful for collisions and explosions. There are two main topics: first, where momentum is changed by an outside force, and second, where there are no outside forces and momentum remains constant. |
Vectors |
This unit introduces the concept of the vector and gives useful trigonometric and algebraic tools for dealing with them. |
Two Dimensional Kinematics/Dynamics |
This unit is really the heart of the course. It is about pushes and pulls in two dimensions. If we can keep track of these, learn to break down forces that act in both dimensions and treat their parts seperately (and according to the Vegas rule) we'll breeze through the rest of the course. The Vegas rule (what happens in x stays in x, what happens in y stays in y) may be the most challenging but most important mathematical part of high school physics. We also introduce a new force, the frictional force. The unit begins with putting forces in 2 dimensions using the force board. |
Projectile Motion |
This takes the concepts of vectors and the independence of horizontal and vertical motion that we learned in our 2D Kinematics/Dynamics unit and applies it to motion. Remember the Vegas Rule "What happens in x stays in x and what happens in y stays in y" |
Circular Motion |
This is really an extension of the 2D forces unit. Two new concepts are introduced: the centripetal (inward) acceleration that things moving in a circle have to have, and the concept of fictitious forces, which among other things sometimes make us feel like there's a centrifugal (outward) force on us. |
Energy |
This is the most important unit in the course for helping us be better citizens. It goes through what "doing work" means in physics and discusses what objects or phenomena have the ability to do work. The ability to do work is called energy, and it's the reason energy is so important in our society: if we we want to change our environment, we need energy to do it. It will also be a valuable tool in solving problems that were too difficult to do using the concept of forces.Finally, Power (the "velocity" of energy) is discussed. |
Energy & Momentum |
In this section we combine the ideas of conservation of momentum and conservation of energy to solve problems. We introduce multi-step problem solving and the idea of "snapshots," little moments in time that help us divide a problem into pieces. The ballistic pendulum is the center of the unit and elastic/inelastic collisions are introduced |
Power |
In this unit we examine power, the speed of energy |
Gravitation & Satellite Motion |
This section introduces Newton's Law of Universal Gravitation. It uses this new force combined with the ideas of circular motion to help us understand ideas of planetary motion. A complete treatment of planetary motion doesn't come until later in the year, when we study the concepts of energy and momentum. |
Rotational Kinematics & Dynamics |
Everything we've been studying up to now moves in a linear fashion: up/down, left/right, in/out and every combination thereof. But what about spinning objects? Fortunately, a parallel and very similar set of rules applies to these. This unit is basically a repeat of the entire course, zeroed in on the specific topic of rotation. |
Simple Harmonic Motion |
This unit is an introduction to repetitive motion. Objects that regularly move back and forth, either linearly or rotationally, are interesting for many reasons, not least of which is that they can be used as clocks. Simple Harmonic Motion is what you get when how hard the object is pulled back is directly proportional to how far away from the midpoint it is. |
One Dimensional Motion/Graphing |
We
explore the meaning of the slopes of (t,d) graphs and introducing the
concept of "area under the curve." We also define some important ideas:
position, velocity, and acceleration. We introduce automatic data
collection (motion detectors and video analysis) and learn how to use a
spreadsheet to analye large amounts of data |
One Dimensional Kinematics/Dynamics |
A dimension is something that
can be quantified using a number line. We'd usually call it
"horizontal" or "vertical" or maybe "the x-axis" or "the y-axis." In
this unit we study one dimension at a time. We look at the two most
common types of motion, constant acceleration and constant velocity
motion, and also talk about how to use calculus to deal with less
common types of motion. That's all the "kinematics" part. The
"dynamics" part is where we introduce the concept of force (a push or
pull) and go through Newton's 3 laws for dealing with forces. We also
introduce a list of forces: Gravity, Normal, Tension, Push,
Electrostatic, Magnetic, and Spring. Formal equations are introduced
for Gravity and Spring, and the others are quantified using a free body
diagram (force picture.) |
Calculus Drag Forces |
In this unit, we go through a
non-constant force: the force of air resistance, and use calculus to
figure out how the velocity might change on a lightweight falling
object as time passes. The concept of the indefinite integral is
introduced. This is very early in the course for this type of advanced
problem we start this early so that it's familiar as the year goes on. |
Momentum |
This concept is useful for
helping to understand situations where complex forces are acting,
forces that increase and decrease during the interaction. We'll see it
is especially helpful for collisions and explosions. There are two main
topics: first, where momentum is changed by an outside force, and
second, where there are no outside forces and momentum remains
constant. |
Vectors |
This unit introduces the concept of the vector and gives useful trigonometric and algebraic tools for dealing with them. |
Two Dimensional Kinematics/Dynamics |
This unit is really the heart of
the course. It is about pushes and pulls in two dimensions. If we can
keep track of these, learn to break down forces that act in both
dimensions and treat their parts seperately (and according to the Vegas
rule) we'll breeze through the rest of the course. The Vegas rule (what
happens in x stays in x, what happens in y stays in y) may be the most
challenging but most important mathematical part of high school
physics. We also introduce a new force, the frictional force. The unit
begins with putting forces in 2 dimensions using the force board. |
Circular Motion |
This is really an extension of
the previous unit. Two new concepts are introduced: the centripetal
(inward) acceleration that things moving in a circle have to have, and
the concept of fictitious forces, which among other things sometimes
make us feel like there's a centrifugal (outward) force on us. |
Gravitation & Satellite Motion |
This section introduces Newton's
Law of Universal Gravitation. It uses this new force combined with the
ideas of circular motion to help us understand ideas of planetary
motion. A complete treatment of planetary motion doesn't come until
later in the year, when we study the concepts of energy and momentum.
At the end of this unit there's a review of 2D forces |
Projectile Motion |
This takes the concepts of
vectors and the independence of horizontal and vertical motion that we
learned in our 2D Kinematics/Dynamics unit and applies it to motion.
Remember the Vegas Rule "What happens in x stays in x and what happens
in y stays in y" |
Energy |
This is the most important unit
in the course for helping us be better citizens. It goes through what
"doing work" means in physics and discusses what objects or phenomena
have the ability to do work. The ability to do work is called energy,
and it's the reason energy is so important in our society: if we we
want to change our environment, we need energy to do it. It will also
be a valuable tool in solving problems that were too difficult to do
using the concept of forces.Finally, Power (the "velocity" of energy)
is discussed. |
Rotational Kinematics & Dynamics |
Everything we've been studying up to now moves in a linear fashion: up/down, left/right, in/out and every combination thereof. But what about spinning objects? Fortunately, a parallel and very similar set of rules applies to these. This unit is basically a repeat of the entire course, zeroed in on the specific topic of rotation. |
Simple Harmonic Motion & Waves |
This unit is an introduction to repetitive motion. Objects that regularly move back and forth, either linearly or rotationally, are interesting for many reasons, not least of which is that they can be used as clocks. Simple Harmonic Motion is what you get when how hard the object is pulled back is directly proportional to how far away from the midpoint it is. |
One Dimensional Motion/Graphing |
We
explore the meaning of the slopes of (t,d) graphs and introducing the
concept of "area under the curve." We also define some important ideas:
position, velocity, and acceleration. |
One Dimensional Kinematics & Dynamics |
A
dimension is something that can be quantified using a number line. We'd
usually call it "horizontal" or "vertical" or maybe "the x-axis" or
"the y-axis." In this unit we study one dimension at a time. We look at
the two most common types of motion, constant acceleration and constant
velocity motion, and also talk about how to use calculus to deal with
less common types of motion. That's all the "kinematics" part. The
"dynamics" part is where we introduce the concept of force (a push or
pull) and go through Newton's 3 laws for dealing with forces. |
Calculus Drag Forces |
In
this unit, we go through a non-constant force: the force of air
resistance, and use calculus to figure out how the velocity might
change on a lightweight falling object as time passes. The concept of
the indefinite integral is introduced. This is very early in the course
for this type of advanced problem we start this early so that it's
familiar as the year goes on. |
Projectile Motion |
In
this unit, we work with motion in two dimensions. It's a relatively
minor part of the course, but we'll spend a large amount of time on it,
because it's the first topic that requires us to organize our thinking.
We'll also introduce what I call the Vegas rule: "what happens in
horizontal stays in horizontal, and what happens in vertical stays in
vertical." |
Two Dimensional Kinematics and Dynamics |
This
unit is really the heart of the course. It is about pushes and pulls in
two dimensions. If we can keep track of these, learn to break down
forces that act in both dimensions and treat their parts seperately
(and according to the Vegas rule) we'll breeze through the rest of the
course. |
Circular Motion |
This
is really an extension of the previous unit. Two new concepts are
introduced: the centripetal (inward) acceleration that things moving in
a circle have to have, and the concept of fictitious forces, which
among other things sometimes make us feel like there's a centrifugal
(outward) force on us. |
Gravitation and Satellite Motion |
This
section introduces Newton's Law of Universal Gravitation. It uses this
new force combined with the ideas of circular motion to help us
understand ideas of planetary motion. A complete treatment of planetary
motion doesn't come until later in the year, when we study the concepts
of energy and momentum. |
Energy |
This
is the most important unit in the course for helping us be better
citizens. It goes through what "doing work" means in physics and
discusses what objects or phenomena have the ability to do work. The
ability to do work is called energy, and it's the reason energy is so
important in our society: if we we want to change our environment, we
need energy to do it. It will also be a valuable tool in solving
problems that were too difficult to do using the concept of forces.Finally, Power (the "velocity" of energy) is discussed. |
Momentum |
This
concept is useful for helping to understand situations where complex
forces are acting, forces that increase and decrease during the
interaction. We'll see it is especially helpful for collisions and
explosions. There are two main topics: first, where momentum is changed
by an outside force, and second, where there are no outside forces and
momentum remains constant. |
Rotational Kinematics and Dynamics |
Everything
we've been studying up to now moves in a linear fashion: up/down,
left/right, in/out and every combination thereof. But what about
spinning objects? Fortunately, a parallel and very similar set of rules
applies to these. This unit is basically a repeat of the entire course,
zeroed in on the specific topic of rotation. |
Simple Harmonic Motion |
This
unit is an introduction to repetitive motion. Objects that regularly
move back and forth, either linearly or rotationally, are interesting
for many reasons, not least of which is that they can be used as
clocks. Simple Harmonic Motion is what you get when how hard the object
is pulled back is directly proportional to how far away from the
midpoint it is. |
Final Review |
These are topics that students wanted to discuss, and labs and review we did leading up to the AP Test. |
After the AP Exam |
These are interesting topics we covered after the test. For 2016, that included waves, sound, and light. |