The document summarizes a math presentation about calculating the collision point of North Korean and US missiles to save the moon. It lists group members and their roles, the procedure used involving graphing calculators and linear regression, and reports that the missiles will collide at a point (10.40664753, 232323.5464) only 0.267895586 days from the moon, with possible errors noted in the math.

1. Math Presentation Save the Moon!

2. Group Members Name Job Title Dylan Horne Checker Austin Gibbons Solver Leann Murphy Techno. Person Even Newcomer Equation Maker

3. Procedure 1.) Insert points and graph on a graphing calculator. 2.) Use LinReg to find the best fit lines. 3.) Use System of Linear Equations to find solution. 4.) The equations for the two lines are: 24388.05952x - 21474.39286 = north korean missle (miles)26176.40476x - 40085.07143 = U.S. missles (miles).

4. Graphs

5. The Missiles Facts Korean Missile: The missile's average speed in: mph - 1016.18 km/day - km/hr - USA Missile: The missile's average speed in: mph - 1090.68 km/day - km/hr -

6. Report/Possible Based on the measurements that the satellite recorded, we were able to calculate to find the solution. It seems that the missiles will eventually hit. The collision will occur at ( 10.40664753, 232323.5464) ; this will save the moon. Due to our findings, the collision would only be .267895586 days from the moon. Due to the fact, we are humans, there maybe possible errors within the mathematics. The scatter plot and the best fit line, could possibly be different then others, since the points might have been plotted wrong or lines could very well have a different slope. In this problem, there could've been many best fit lines, slopes or even solutions.