Euclidean geometry

Chem 111 Post-Exam Self-Assessment See the instructions in Canvas for more details about how this assignment will be scored. 1. Fill in these blanks: Exam Number __2__ Your Predicted Exam Score _80_% Actual Exam Score _57.67% Current Course Score _70.1__% Current Course Letter Grade _C-/D+_ 2. How did your actual score on this exam compare to the score you expected? How do you explain the difference, if any? The actual score on the exam was lower than what I expected. I feel as though…

Question 2: Map scale is the ratio of the straight line distance between any two points on a map to the straight line distance between the same two points on the earth’s surface. Now when looking at map scale there a few concepts for instance, ratio (representational fraction) scale is a concept of map scale. Ratio scale is always neutral in the scale measurement used on the map. So when looking at a map scale of 1:50 000 it means that 1 unit of measurement on the map is equal to 50 000 of the…

The handy helper I choose was a video from Khan Academy. This video was about the Cartesian Coordinate System. I naturally gravitated to the Khan Academy link because I was already accustomed to the website while using it to get spun back up before this class. The Kahn Academy site contains similar math videos and you learn from watching their videos and practicing math problems that relate to the video. This particular video consists of a guy explaining math while at the same time visually…

The solution of the Frank and Doris race problem looked to be simple at first. Although Doris speed began faster, Frank gained speed and passed her and thus seemed to be the winner of the race. After looking more closely at the problem I discovered this was not quite the case. I first sketched Frank and Doris given values onto the one Velocity-Time graph. Originally looking at this graph, it looks as if Frank passes Doris at 10 seconds, because that is when his speed becomes greater than Doris’s…

known as a fundamental relation in Euclidean geometry among the three sides of a right triangle. This theorem was named after him. For example, a right triangle is a triangle with a right angle; square corners adjacent sides also called square corners of the triangle beside it; hypotenuse is the side opposite the right angle. In the figure below, a and b are adjacent sides (square corners), c is the hypotenuse: Pythagoras theorem stated his name in the plane geometry view via the purple square…

\chapter{Multiview Geometry} This chapter deals with the camera models, projection of scene into image plane and two view geometry. \section{Pin Hole Camera Model} A camera is a mapping between the 3D world (object space) and a 2D image. The principal camera of interest in this thesis is central projection. This describes about Pin Hole camera model which are matrices with particular properties that represent the camera mapping.\\ \begin{figure}[h] \includegraphics[scale =…

adulthood. Riemann was second among his 6 brothers and sisters, and all of them received the mainly education by his father. Since he was young, he showed extraordinary well-marked mathematical powers; his progress went by so fast in arithmetic and geometry that when they least expected he was beyond not only of his…

Also, the guidelines replace conventional geometry with a new kind of geometry. Rather than using the accepted Euclidean geometry curriculum, “[the standards use] an experimental approach to…geometry that has neither been widely used…nor considered effective where it has been tried” (Don’t Make the Grade). Using this “experimental approach” to geometry, rather than Euclid’s geometry, can ultimately affect students’ performance in college level geometry (Don’t Make the Grade). Unfortunately,…

emphasis on geometry in the Greek curriculum. The Greek method of instruction differs from…

1777 and he died on February 23, 1855. He was very successful. He was able to accomplish some big things before he passed. He was a German mathematician. The fields that he was in are These include number theory, algebra, statistics, differential geometry, electrostatics, astronomy, and many more. He had some nicknames that he was sometimes called. His parents were never really there to support him growing up but he still managed to become very…