Unit 6 Two Dimensional
Motion
Drawing of person on
building dropping something
As the ball falls can we
get a sense for how fast it is moving?
T
|
V
|
Dist fall
|
0
|
0
|
0
|
1
|
-10
|
5
|
2
|
-20
|
20
|
3
|
-30
|
45
|
4
|
-40
|
80
|
5
|
Can we make a distance
time graph? The best way would be to
make a v-t graph?
If it fell for 5 seconds
how far would it fall?
You can also use the
equations
Freely accelerating
a=-10m/s/s
Physicists, to confuse
us more, will change the equation to
If you want students to
understand CAPM
1.
Start w/ v vs t graphs
2. Make
data tables
You can expect the
assessments will look something like this then.
We then worked on Unit 6
worksheet 1 and then put it on the white boards.
With partners we watched
a Video of steel ball on a computer and taped a transparency to screen and use
marker to mark the different positions.
I could do this at school using the interactive white board. It wouldn't be as active for the students
though.
Ask question how do you
think the spacing will be vertically and horizontally.
Afterwards—What did you
notice about the spacing horizontally?
CVPM
What do you notice about
the vertical? CAPM
Drop ball and throw at
the same time.
What do you think if it
is thrown harder or softer. If I throw it is more intriguing than using mechanism
What happens when you
turn the gravity switch off? Going back to the dropping off the building
Skill set for worksheet
2 Making a motion map from the graph above.
Draw a right velocity and
a down velocity. Then draw a box and the
diagonal is the
We then white boarded
Unit 6 worksheet 2
How can we connect
something we already know with something new.
What if we took the guy on the roof and extended it back (symmetry is
your friend) So this isn’t very much different than the firing straight from
the roof.
The bead activity. Cut string 5 20 45 80
Find the angle where the first and last beads are at the same level. Came up with about 53 degrees
A soccer player kicks a ball at 53 degrees. Can we physics this up? 53 degrees is a 3-4-5
right triangle
T
|
X
|
Vx
|
Y
|
Vy
|
0
|
0
|
15
|
0
|
20
|
1
|
15
|
15
|
15
|
10
|
2
|
30
|
15
|
20
|
0
|
3
|
45
|
15
|
15
|
-10
|
4
|
60
|
15
|
0
|
-20
|
Practicum
Roll ball down ramp and
then figure out where to put the cup.
Now use the launcher Give
each group an angle. This falls into the
category of really, really hard
There are a lot of
different activities that we could use. But don’t spend too much time.
Summary
Horiz Vert
CVPM CAPM
I've always liked
projectile motion and so I found that I liked this unit. The bead thing was very nice and can
illustrate things nicely for the students.
I wonder if it would be profitable to make a larger one with
baseballs? I have probably spent too
much time on this in the past so I think I will have to be careful. We did seem to jump into the problems with
little instruction but Don mentioned that he usually goes through a sample with
something falling from 80 meters with a horizontal velocity of 30 m/s which we
didn't do to same time. Not as much
model building here, more model adapting to combine the CVPM and CAPM. There are also not as many labs to write up
in this unit. There is a good variety of
practicums to choose from with varying difficulty.
Implementation: I do have one nice launcher that I can use for demonstrations and perhaps the practicum for the AP class. I would also like to incorporate some rocket stuff more qualitatively than quantitatively. If the students solidly understand the two 1D models then I don't think this will go too poorly. They just have to get their mind around the idea that the vertical and horizontal can be done separately.
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