AutoTracker and a landing plane

If you know me, you know I love Tracker Video Analysis. Basically, it is a free-java program that allows you to get position-time data of a moving object from a video. In Tracker version 3.10, there is now the autotracker feature. This will automagically mark the location of an object moving in a video. How […]
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If you know me, you know I love Tracker Video Analysis. Basically, it is a free-java program that allows you to get position-time data of a moving object from a video. In Tracker version 3.10, there is now the autotracker feature. This will automagically mark the location of an object moving in a video. How do you use it?

First, the video. This is a video I made of a plane landing at an airport. Not much exciting going on, but that never stopped me before. I put this video on vimeo instead of youtube because vimeo allows you to download the original video.

Landing Airliner from Rhett Allain on Vimeo.

Now what? Well, here is a short screen-cast tutorial on using the autotracker feature.

More details

In order to scale the video, I used the size of the plane. That looks like a SouthWest Airline plane. I am pretty sure they only fly 737's. According to Wikipedia, the 737 is 30.5 meters long. Really, that is the only thing I had to look up for this video.

How fast was the plane moving?

The aircraft is probably slowing down as it comes in for a landing. This means that the "how fast" question doesn't have one answer. However, it it appears the acceleration isn't too high. Here is a plot of the horizontal position vs. time for the plane with a linear fit.

The slope of this line has a magnitude of 76.4 m/s. This is about 170 mph. I guess that is an appropriate. I remember playing Microsoft Flight Simulator and that seems like an ok speed. What about the vertical speed?

1.5 m/s or 3.4 mph.

What is the horizontal acceleration of the plane?

Instead of fitting a linear equation to the horizontal data, I am going to fit a parabola. Doing this gives:

This equation is similar to the form:

Where the "a" term in this equation is the acceleration. This means the "a" from the fitting equation is 1/2 the acceleration. The horizontal acceleration of the plane is then 1.5 m/s2 or 0.15 g's.