Vectors involve the same principles as one-dimensional kinematics but there is a key difference. In one-dimensional kinematics, an object can only travel north or south. When vectors are incorporated with movement, an object's sense of direction is not limited. As a result, an object can move diagonally. To find the vector quantity of a diagonal movement, trigonometry is involved with the calculations. When I placed this ruler by this television, I formed the lines of a right triangle. The hypotenuse of the triangle is the vector. The legs are the vector's components. On a two-dimensional coordinate system, the vector would have a northwestern direction since the y-axis would be to the right of the hypotenuse. The horizontal leg would lie on the x-axis and it would have a negative value. Conversely, the vertical leg would be positive.
Sunday, September 25, 2011
Sunday, September 18, 2011
Graphing Kinematics
Sunday, September 11, 2011
Running in Circles
This weekend, I started to train for my event for physical education. My main goal is to finish in any place except for last place. Each day, I jogged for ten minutes around my neighborhood, which consists of a set of apartments assembled in a loop. Jogging is a definite example of kinematics. When time increased, my distance increased. Since the loop is not on a flat surface, my velocity decreased whenever I had to travel up the parts that were steep. Since gravity pulls objects downward, jogging down the loop led to an increase of velocity. However, my final displacement was 0 units of length because I ended up at my origin, which in this case was my home.
Friday, September 9, 2011
Labor Day Weekend
Subscribe to:
Posts (Atom)