There's no firm relationship between the magnitudes of distance and displacement,
except that displacement can never be greater than distance.
So if you're looking for a ratio, I guess
(distance)/(displacement) = or > 1
The modulus of the ratio of distance to displacement is always less than or equal to 1, as displacement is the shortest distance between two points. The unit for this ratio is dimensionless, as it is a pure number without units.
The ratio of distance to displacement is always equal to or greater than 1. This is because distance will always be equal to or greater than displacement, as distance is the total length of the path traveled while displacement is the difference between the final and initial positions.
Two displacement vectors of magnitudes are two directed line segments that show the distance and direction between two points, representing a change in position. They can be added or subtracted using the parallelogram rule to find the resultant displacement.
The numerical ratio of displacement to distance for a moving object is 1 when the object moves in a straight line in a single direction. This means that the displacement is equal to the distance traveled. If the object moves in a more complex path, the ratio may vary depending on the trajectory.
Distance is a scalar quantity calculated by adding together the magnitudes of all individual displacements. Displacement is a vector quantity that measures the change in position from the initial to the final point and is the shortest path between these points. Distance can be greater than displacement if the path taken is not a straight line.
The ratio is 1.
The modulus of the ratio of distance to displacement is always less than or equal to 1, as displacement is the shortest distance between two points. The unit for this ratio is dimensionless, as it is a pure number without units.
The ratio of distance to displacement is always equal to or greater than 1. This is because distance will always be equal to or greater than displacement, as distance is the total length of the path traveled while displacement is the difference between the final and initial positions.
Two displacement vectors of magnitudes are two directed line segments that show the distance and direction between two points, representing a change in position. They can be added or subtracted using the parallelogram rule to find the resultant displacement.
The numerical ratio of displacement to distance for a moving object is 1 when the object moves in a straight line in a single direction. This means that the displacement is equal to the distance traveled. If the object moves in a more complex path, the ratio may vary depending on the trajectory.
Distance is a scalar quantity calculated by adding together the magnitudes of all individual displacements. Displacement is a vector quantity that measures the change in position from the initial to the final point and is the shortest path between these points. Distance can be greater than displacement if the path taken is not a straight line.
To determine if two objects have equal displacements, compare the magnitudes and directions of their displacements. If the magnitudes (distances) and directions traveled by each object are the same, then their displacements are equal. Displacement is a vector quantity that takes into account both distance and direction.
When you combine two displacements in opposite directions, you subtract their magnitudes. This means that the resulting displacement will be the difference between the magnitudes of the two displacements, with the direction of the larger displacement determining the overall direction of the combined displacement.
The ratio of the distance covered to the displacement of a particle moved along a semi-circle of radius r is π. This is because the distance covered around the semi-circle is the circumference (2πr), while the displacement is the diameter of the circle (2r). The ratio is therefore (2πr) / (2r) = π.
6 miles5 meters30 kilometers/hourappexx30 kilometers/hour5 meters6 miles
There's no way to answer that, because it can be a different number in every situation. It can never be greater than ' 1 ', but the actual number depends on how squiggly the route is between the starting point and the ending point.
The technical answer is that displacement is the vector sum of the distances. An example to illustrate the difference in less technical terms, distance travelled in one direction added to the same distance in the opposite direction will result in the total distance being twice the distance of each leg but the total displacement is 0.