Monday, January 13, 2014
Angular/ Rotational Momentum
Angular/Rotational Momentum is the rotational inertia multiplied by the rotational velocity. Rotational inertia is an object's resistance to spinning around an axis. Rotational velocity is the number of rotations per unit of time. If the guy who flew off of the merry-go-round, had been closer to the axis of rotation (the center of the merry-go-round), it would have been harder for him to fly off of it, due to the tangential speed. Tangential speed increases the further away one is from the axis of rotation, therefore, if the guy had been closer to the center, he would not have spun as quickly, possible saving himself from flying off. The Distribution of mass is important because it affects the rotational inertia. The closer to the axis of rotation the mass is, the quicker the object will spin. The further away the mass is from the axis of rotation, the slower the object will spin. The Distribution of mass changing will cause the rotational inertia to change, which causes the rotational velocity to change.
Tuesday, December 10, 2013
Unit 3 Reflection
This unit, I learned about…
- Newton’s 3rd Law of Motion: “every action has an equal and opposite reaction.”
- Action Reaction Pair: Hammer pushes nail down, Nail pushes hammer up
- The Horse exerts a greater force on the ground than the buggy exerts on the ground, and therefore, the system is able to move.
C.
Forces in perpendicular directions
- Draw Fgravity/Fweight straight down
- Draw Fsupport Perpendicular to the GROUND
- Draw Fnet
If done correctly, Fnet will be parallel to the ground and pointing downhill.
"Therefore, the box accelerates downhill."
D.
Gravity and Tides
Spring: Higher Highs
Lower Lows
Neap: Lower Highs
Higher Lows
Gravity:
F=(Gm1m2)/d2
F=1/d2
x2 distance = 1/4 original force
x3 distance = 1/9 original force
x4 distance = 1/16 original force
x1/2 distance= x2 original force
x1/3 distance= x9 original force
x1/4 distance= x16 original force
Lower Lows
Neap: Lower Highs
Higher Lows
Gravity:
F=(Gm1m2)/d2
F=1/d2
x2 distance = 1/4 original force
x3 distance = 1/9 original force
x4 distance = 1/16 original force
x1/2 distance= x2 original force
x1/3 distance= x9 original force
x1/4 distance= x16 original force
E.
Momentum – and Impulse momentum relationship
P=mv
Change in Momentum= P final- P initial
Change in Momentum= mv final-mv initial
Change in Momentum= Impulse
Impulse=(Force)(change in time)J=Newtons
P=Kgm/s
Correct way to solve egg toss problem:
P=mv
Change in Momentum= P final- P initial
Regardless of how the egg is stopped, it will go from moving to not moving, therefore the change in momentum is the same, regardless of how it is stopped.
Change in Momentum= Impulse
Since the change in momentum is the same regardless of how the egg is stopped, the impulse is also the same.
J=Ft
The Winners increased the time it took to stop the egg, thus because the impulse is constant we can predict that the force will be less on the egg. A small force is less likely to break.
F.
Conservation of Momentum
****Individual objects can change their momentum, but systems cannot*****
Ptotal before=Ptotal after
Extra stuff:
Lab equation Steps:
Together in the Beginning:
mava+mbvb = mava+mbvb
Together in the Ending:
mava+mbvb=ma+bvab
Cart Problems:
****REMEMBER THAT IF THE CARTS ARE MOVING IN OPPOSITE DIRECTIONS, TO MAKE ONE OF THE VELOCITIES NEGATIVE***********************************************
Extra stuff:
Lab equation Steps:
- Write equation of a line (y=mx+b)
- Fill in y and x units (Ptotal before=slope(Vab))
- Slope=___
- Compare the theoretical to the actual slope
- if close, yo confirm the law
Bouncing:
Bouncing creates more force. x2 impulse because 1 for stopping and 1 for pushing off. This is why police vests absorb bullets instead of bouncing them off.
Reflection:
What
I have found difficult is remembering the simple things.
I
have (hopefully) overcome these difficulties by writing myself disclaimers and
making things I find tricky very noticeable.
I don't feel like me creativity, persistence,
use of creativity, self-confidence in physics, skills in solving difficult
problems, communicating both by my spoken and written words, collaborating with
my group members, has changed since the first unit. I still feel confident, though the quizzes after the break took their toll on me a bit, but I think I am back. It was just hard remembering all the things we had learned before the break, and then having no review time for what I, and the majority of the class, had forgotten. I think that I need to find better ways to not forget things.
Friday, November 15, 2013
Tides Video Source
I found this video by Hewitt to be very helpful. Since he is the one who wrote the textbook we use, this information can be seen as accurate. Hewitt explains that the elongation of the earth is dependent of the lunar pulls on it. He also explains that the sun plays an affect of the tides. When the sun, moon, and the earth are aligned, there are high tides, called spring tides (although they have no correlation with the spring season). Spring tides will occur at the time of a full or a new moon. When the moon is positioned at 90 degrees between the sun and the earth, neap tides will occur.
Thursday, October 31, 2013
Unit 2 Reflection
Topics
Covered This Unit
Free Falling
(straight down) Free Falling
(throwing things up at an angle)
Free Falling (at an angle) Free Falling (throwing things straight up)
Newton’s Second Law Falling
with Air Resistance (Skydiving)
Important
Relationships
“Acceleration
is directly related to force and is inversely proportional to mass.”
a=F/m
Important
Equations
d=(1/2)gt2 a2+b2=c2
v=gt v=d/t
What
Equations go with What
Vertical
|
Horizontal
|
|
How Far
|
d=(1/2)gt2
|
v=d/t
|
How Fast
|
v=gt
|
v=d/t
|
Newton’s
First Law
a=F/m w=mg a=1/m a~F
“Acceleration
is directly related to force and is inversely proportional to mass.”
To
increase acceleration, increase the force, or decrease the mass. To decrease
the acceleration, decrease the force, or increase the mass
Translating
it to graph:
y=mx+b à
acceleration=Fnet (1/m) slope=
fnet
Falling with Ari Resistance
(Skydiving)
Increasers of Air
Resistance
|
|
1.)
|
Increase of Surface Area
|
2.)
|
Increase of Speed
|
When a person falls through the
air, their acceleration decreases, their velocity increases and their Fnet
decreases
acceleration=(Fweight-Fair)/(mass)
When a person opens their
parachute, their acceleration changes direction (because Fair is larger than
Fweight), their velocity stays same direction but slows down (because person is
still falling), and their Fnet changes direction (upwards) because Fair is
larger than Fweight.
Why does a lead ball
hit the ground before a ping pong ball when dropped from a building and not
when falling from a table?
This
is because from the building, there would be enough time for the two balls to
reach terminal velocity. The steel ball will go faster because it has a greater
weight than the ping pong ball. This makes the lead ball have to compensate by
going faster, which increases it’s Fair.
How do the
velocities, acceleration, and net-forces
compare when a skydiver is skydiving without the parachute open, and after the
parachute is open (both times in terminal velocity)?
The
only thing that is different between the two is that the velocity is slower.
Netforce is the same, and acceleration is the same because the weight of the
diver does not change, meaning their F-weight does not change, meaning that if
the diver is to reach Terminal Velocity, it must retain the same F-air, meaning
the net-force is the same.
During
Terminal Velocity…
Acceleration is 0m/s2 Velocity
is constant
Netforce is 0N Diver is at their fastest point
possible
Free Falling (Straight Down)
THE ONLY FORCE IS GRAVITY
Weight does not matter
“When an object falls due to the
effect of gravity ONLY”
How Far
|
d=(1/2)gt2
|
How
Fast
|
v=gt
|
acceleration=gravity
Free Falling (at an angle)
The only thing that determines
time in the air is vertical height
Vertical
|
Horizontal
|
|
How Far
|
d=(1/2)gt2
|
v=d/t
|
How Fast
|
v=gt
|
v=d/t
|
Falls in a parabolic curve
Free Falling (throwing things up
at an angle)
a2+b2=c2
will help you find actual velocity
These
are special triangles that will appear on a test. The Hypotenuse is the actual
velocity (c)
Vertical
|
Horizontal
|
|
How Far
|
d=(1/2)gt2
|
v=d/t
|
How Fast
|
v=gt
|
v=d/t
|
Acceleration at the top of an
object’s path will be 10m/s2 because of gravity
Velocity at the top of an object’s
path will be the horizontal velocity because vertical velocity=0
Free Falling (throwing things
straight up)
Always measure things from rest,
meaning measure time and distance from the top of an object’s path, down.
Velocity at the top of an object’s
path will be 0m/s
Acceleration at the top of an
object’s path will be 10m/s2 because gravity does not stop working.
Thursday, October 24, 2013
Free Falling
This source is helpful because it talks about a misconception of free falling; that heavier objects fall faster than the lighter ones. This clip gives examples of why this is not true, by telling us that Galileo discovered that all objects fall at the same speed towards the earth, and the "lighter bodies fall at a slower rate due to the resistance of the air." This video also shows this through showing an experiment conducted by Robert Boyd, where he took out the air of a bottle, with a feather and a penny inside. When flipped over, the feather and the penny fell at the same time, thus proving that air resistance is the reason things fall faster than others.
Monday, October 14, 2013
Newton's 2nd Law
In this video, the creators made a song about the equation for Newton's 2nd Law of Motion; f=ma. They also had a few clips playing, trying to show how acceleration is directly proportional to force, and is inversely proportional to mass. In the beginning of this video, we are given an example of how this equation is applied when they ask us what force did the hockey player exert on the other to make him fall over. They then show us how to solve the equation on the screen, and move onto the next few clips, showing different things either falling, or bouncing off of another object.
Tuesday, October 1, 2013
Unit 1 Reflection
In this unit, I learned about acceleration,
velocity, netforce and equilibrium, inertia, and using
graphs and equations.
Important measurements to remember are...
Time= Seconds
|
Force= Newtons
|
Distance= Meters
|
Mass= Grams/ Kg
|
Velocity= Meters/Second
|
Acceleration= Meters/Second^2
|
Important equations to remember are:
Acceleration Equation
|
Velocity Equation
|
|
How Far:
|
d= (1/2)at^2
|
d= vt
|
How Fast:
|
v=at
|
v=d/t
|
Important definitions to remember:
mathematical---
acceleration= (change in velocity)/(change in time)
Constant
Velocity-
keeps same speed and direction
Inertia- an object's non-wanting to change states (is measured
by an object's mass)
Newton's
1st Law- "An
object in motion tends to stay in motion unless acted upon by an outside force. An object at rest tends to stay at rest
unless acted upon by an outside force."
Things to remember:
- You can accelerate while keeping the same speed only when going in a circle without changing speed.
- Cannot have changing speed and have constant velocity.
o
A= raising velocity, constant acceleration
o
B=raising velocity, increasing acceleration
o
C=raising velocity, decreasing acceleration
- Difference between velocity and speed is that v requires a specific direction and speed does not
- Vectors are arrows and they show magnitude and directing
- When something is at equilibrium, net netforce is 0N because all the forces a constant and opposite.
- The force of friction upon an object will always be equal to its opposite force, unless the object is constantly accelerating
What I have found difficult about this section
is the problem solving questions. I feel that I didn't show my full potential
with them, and get frustrated when I start on the "right track" but
then think that I am over thinking it, and do something, ignoring the facts
that are right in front of me. How I am overcoming this is really making sure I
can "see" the problem in front of me. I feel like the problem is
potentially simply solved (at least for me), but they are just a bit tricky. I
plan to fully understand why answers can and can't be, and to not
"x-out" answers just because I "think", without any
concrete proof, they are wrong.
I think that I did well in this unit. I always
did my homework before class, I understand the material, and I am consistent
with my work. I started off kind of rough, not wanting to be in this class, but
once I found my niche, I am much more confident about my skills. I can grasp
the concepts easily, which makes me feel good, rather than bored for when I
grasp a concept, I put an effort to help others who might have a hard time with
it. This helps me understand the concept more, helps others understand the
concept, raises my confidence, and helps me with finding helpful ways to
explain things (which is both helpful in class and on my blog). I have
increasingly and surprisingly enjoyed the blog posts, which I find helpful as
well as fulfilling, for I can really tell what my progress is and isn't. It
helps me discover what concepts I REALLY know, and what I need to work more
on.
My goal for the next unit is to be more organized.
I have barely used my binder and only put things inside my book or in a place
in my room. Over the long weekend, I plan on organizing all of my binders which
will help me in all of my classes.
I find it easy to name connections between
physics and the outside world, or I feel a day doesn't go by when we don't talk about where concepts show themselves and how. An example of inertia is the
tablecloth trick. An example of accelerating while keeping the same speed is
going in an exact circle at the same speed. It is really easy to connect physics to the outside world because it is basically dealing with the outside world.
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