If M moves east and then again moves east, the distance traveled is the sum of both movements. For example, if M travels 5 meters east and then another 5 meters east, the total distance is 10 meters. The displacement, however, is the straight-line distance from the starting point to the final position. In this case, the displacement would be 10 meters east, as there is no change in direction.
For move A, if you move 2 m east and then 12 m east, the total distance is 14 m, and the displacement is 14 m east. For move B, if you move 10 m east, the total distance is 10 m, and the displacement is also 10 m east. The provided displacement and distance for move A are incorrect; it should not be 4 m west and 20 m total.
If Ted swam 25 m east in a lake and turned and swam 75 m east he swam 100 m total. The displacement of 50 m only takes into account his starting and ending positions, not the travel route.
100 m
Displacement is just distance traveled and a direction. For example 40m east is a displacement distance
no. this is a displacement
100 m
The distance traveled is 135 meters (100 m forward + 35 m backwards). However, the displacement is 65 meters forward (100 m - 35 m) since displacement is the shortest distance from the initial to the final position in a straight line.
Distance is nondirectional, such as ten feet, displacement is directional, such as ten feet east of my present position.
The total distance traveled is 135 m (100 m forward + 35 m backward). The displacement is 65 m forward (100 m - 35 m), which is the straight-line distance from the starting point to the final position.
1. Vector Notation. example: <2 m, 33 m, -8 m> 2. Distance and Angle. example: 15 meters at 30o North of East 3. ?
To find the displacement from the origin, we first note the movements: 30 m north (0, 30), 20 m east (20, 0), and 30√2 m southwest. The southwest direction implies a movement of 30√2 m at a 45-degree angle, which can be broken down into components: -30 m in the north-south direction and -30 m in the east-west direction. Adding these vectors, the final position is (20 - 30, 30 - 30) = (-10, 0). The displacement is the straight-line distance from the origin to this point, calculated as ( \sqrt{(-10)^2 + 0^2} = 10 ) m. Thus, the total displacement from the origin is 10 m in the west direction.
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