Learning physics is a lot like building a house, you need to have a good foundation in order to build a strong house. In this lesson, we will be learning about the fundamentals of physics in order to have a good foundation to build our knowledge on. Each chapter in College Prep Physics builds on previous knowledge. You won't forget anything that we have previously learned! (Hopefully!)
There are three fundamental units in physics. This means that all other units can be dervived from these three units. A unit is what comes after the number, an abbreviation is how we shorten a physics term.
The three fundamental units in physics are seconds (abbreviated with an 's') for time, meter (abbreviated with a 'm') for distance, and kilogram (abbreviated with a 'kg') for mass.
We will use many units in physics this year: Newtons for force, Joule for energy, and Watt for Power to name a few. All of these units can be broken down into our three fundamental units. For example, a Newton is also (kg*m)/s2, but it is much easier to use the abbreviation 'N' instead of (kg*m)/s2.
The degree of exactness to which the measurement of a quantity can be reproduced.
The extent to which a measured value agrees with the standard value.
Look at the three pictures above. If you were at a target range and lined your shot up with the scope and all three of your shots were very close to each other, but not near the target, you would assume there was something wrong with your scope and try to adjust it. You were close with all of your shots, but not near where you wanted to be. This is what scientists call precision. Your lab data might have a good curve when graphed, but your individual data points are off. In physics, this happens a lot. It is hard to be accurate because there are a lot of external factors that can affect our data, temperature, humidity, wind, etc. This is why we graph a lot of data in physics. We are more concerned about the trend and the overall picture than with the individual pieces of data.
Going back to the target range, if your shots were all close to the target, then you would be very accurate. We celebrate when that happens in physics (it is not often!), but in Chemistry, that is required. In chemistry, you will compute your percent error a lot to see how far off from the target you are.
Of course, we always strive to have both precision AND accuracy, but sometimes, there are factors that are out of our control when completing various laboratory investigations.
You have always been taught to read laboratory equipment from eye level. This is important because readings look different if you look at them from the side, top, or bottom. A parallax is the apparent shift of a position when viewed from different angles. It is important to read any measuring devise from eye level to get an accurate reading.
Before we start talking about motion, we have to be able to describe it in the same way so everyone in the class is on the same page.
Frame of Reference: It is a coordinate system used to define motion. We can define motion in many ways. In math, we use the x and y axis as our frame of reference.
Reference Point: A reference point is the zero location in a coordinate system or frame of reference. A reference point can be anything! With my math example above, the reference point would be the origin (0, 0.) When demonstrating this in class, I usually pick on a student to be my reference point. Lets pretend Issac is a student in our class and he is now my reference point.
Position: Position is the separation between the object and the reference point. If Issac is our reference point, it would be the distance from Issac to the window, or Issac to the door, or Issac to the smart board... we could go on forever. If Issac moves to sharpen his pencil, then all of my positions would change, because the separation between Issac (my reference point) and those objects changed.
Distance: Distance does not need a reference point. It is just the separation between two points. We abbreviate distance with a lowercase d. We don't need Issac when we talk about distance. We just need two points... the distance between the door and the window, the distance between you and the door, the distance between my desk and the sink... you get the picture.
Displacement: Displacement is the change in position of an object. Where the object ended up minus where the object started from. If you were in your desk, walked around the room, and then came right back to your desk, then your displacement would be zero. You ended up right where you started. Your CHANGE was nothing. BUT, if you started at your desk, and moved to the desk next to your friend, your displacement would be your final position (the desk next to your friend) - your initial position (your assigned desk.) Both of your desk positions would be measured from a reference point.
To calculate change in position, ∆d (displacement,) you can use the equation, ∆d=df-di . The triangle is a math symbol for an english word. It means change in. It is the greek letter delta. Whenever you see delta, ∆, you always subtract the final quantity from the initial quantity. The little f in the equation, ∆d=df-di means final. The little i means initial. Subscripts are letters that we use to help us define the abbreviation a bit more. We will use subscripts a lot this year. In this case, df means final position and di means initial position.
Watch the video to see how we calculate displacement. Click here if you would like the paper that I used in the video. Try the math questions on your own first, then watch the video to see if you are correct!
Motion is relative. It depends on where you are looking from. What if I asked you if you were moving right now? What would you say?
Yes? No?
What if you said NO: You might be thinking... I'm just sitting in a chair/laying on the couch, I'm not moving anywhere.
What if you said YES: You might be thinking... I'm breathing, my lungs are moving or I am traveling at approximately 335 m/s here on the surface of the Earth in Michigan, the Earth rotates once a day - I'm really moving FAST!
Who is correct?
Everyone. If you said no, your frame of reference was the room you were sitting in. With respect to the room, you are not moving. If you said yes, your frame of reference was your body if you throught of any bodily movement and your frame of reference was the Earth if you thought of traveling at 335 m/s. Both individuals were correct because I did not define our motion. In physics we need to be specific about how we are looking at things and referencing them so there is one correct answer.
Click on this video to watch a short explanation on relative motion.
Physicists are lazy people. I will say this A LOT this year. We always come up with shortcuts to write things and to say them. We don't want to write that Issac walked 5 m/s to the left. We want an easy way to write "to the left" to save us time. Physicists use + or - to represent direction. When talking about moving to the east, or right, that will be a positive direction. Just like moving to the right on a graph is positive. Moving to the west, or left, will be a negative direction. It is must easier to write that Issac walked -5 m/s to represent that he walked 5 m/s to the left. Everytime we see the negative sign, we know that represents a negative direction. Physicists are so lazy that they do not write the + sign if it is a positive direction. If there is no sign or written direction listed, like James walked 10 m/s, we can assume that James walked to the right or in a positive direction.
When looking at the sign that will go in front of motion that is moving "up" or "down" we have to think about what happens the majority of time here on earth. Because of gravity, objects have a downward acceleration, so down is chosen as the positive direction and up is the negative direction. This way, when we talk about gravity in chapter 3, we can use the value 9.8 m/s2 instead of having to remember to put a negative sign in front of it.
Unfortunately, there is no universal way that physicists describe motion. I had professors in college that said down is negative and up was positive. It was hard to remember to put negative signs on most of the problems and always led to more silly mistakes, hence why we chose to have down is positive and up in negative. Forewarning: your book uses down as negative and up is positive. If you try out sample math problems and come up with the correct answer, but the wrong sign, don't worry.
To recap, the relative motion for this class are:
Positive directions are east/right and down.
Negative directions are west/left and up.
Be sure to head over to google classroom and fill out the exit pass.