Find the equation of a line through the point (5,-2) and perpendicular to the line 2x + 5y = 7

In the video at the end I changed all of my signs by multiplying both sides of the equation by -1. The signs can’t just magically change.

Find the equation of a line through the point (5,-2) and perpendicular to the line 2x + 5y = 7

In the video at the end I changed all of my signs by multiplying both sides of the equation by -1. The signs can’t just magically change.

Watch the video and then using the piece of the sectional Jepsen Aviation map for southwest Nebraska find my approximate location on the map using the coordinates I give you in the video. I am using a very imprecise tool, so do not expect perfection.

Here is the link to my algebra II course in Moodle. It is under construction all the time. As I go through the year I will be completing it. In this course I have book assignments from a very traditional Algebra II text. Next year I will be replacing these assignments with Google Docs.

Here is the link to my Moodle Geometry course. Feel free to use anything in it and connect to any of the links that connect to my content. It is under construction and not sure that I can keep up the pace I have been doing, but it is coming together rather nicely. Please look it over and let me know what you think might make it better.

Some traditional instruction on graphing the quadratic formula. Here is the cookbook approach. Going to be at a conference today, so here is the concept my Algebra III class is on right now. **I Apologize for the poor sound quality.** I did this video using the smart board recorder. Lots of static. It could be that my mic was turn off as well.

In this case I have not actually tried out my measurements in the video to see if they are even close to the actual answer, because when I do this problem the students take their own measurements with their smartphones. That includes headings and distances. There are some real rough estimates here, but some great mathematics. This video is just an example of the set up. I take my students on a bus out in the country to do this problem. I split them into groups of 2 or 3, and told them that whomever can prove their answer the closest with the measurements they collect will be the orienteering champions. Since roads all follow north, south, east, west lines. It is easy to take heading measurement in one location to two distant objects. Drive East a certain distance get out and take the measurements again. For instance in the image below we took 6 measurements. The headings to each tack at each endpoint of the red and blue lines.

Finding the Distance Between Two Water Towers: Orienteering [ 3:42 ] Play Now | Play in Popup | Download