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Position, Distance and Displacement | Physics for JAMB PDF Download

Concept of Displacement

  • Displacement is a vector quantity that represents the change in position of an object from its initial point to its final point.
  • It considers both the magnitude (size or distance) and the direction of the change in position.
  • Displacement can be positive, negative, or zero, depending on the relative positions of the initial and final points.
  • Displacement is measured in units such as meters (m) or kilometers (km).

Distinction between Distance and Displacement

  • Distance is a scalar quantity that refers to the total length traveled by an object irrespective of its direction.
  • It only considers the magnitude or size of the change in position.
  • Distance is always positive and cannot be negative.
  • Distance is measured in units such as meters (m) or kilometers (km).
  • Displacement, on the other hand, takes into account both the magnitude and the direction of the change in position.

Concept of Position and Coordinates

  • Position refers to the location of an object in space at a particular instant.
  • It can be described using a coordinate system that provides a reference point and axes to define the position.
  • A common coordinate system is the Cartesian coordinate system, which uses two perpendicular lines (x-axis and y-axis) to locate points in a two-dimensional plane.
  • The position of a point is represented by coordinates (x, y), where x denotes the horizontal distance from the reference point (usually the origin) along the x-axis, and y denotes the vertical distance from the reference point along the y-axis.

Frame of Reference

  • A frame of reference is a coordinate system or set of axes that establishes the context for describing the motion or position of an object.
  • It provides a standard against which measurements can be made.
  • Choosing an appropriate frame of reference is crucial for accurately determining distances, displacements, and positions.
  • Different frames of reference can yield different measurements for the same object.

Objective Applications

Identifying Distance Traveled in a Specified Direction:

  • Calculate the total distance traveled by an object by summing the magnitudes of individual displacements along the specified direction.

Using a Compass and Protractor to Locate Points/Directions:

  • Utilize a compass to determine the cardinal directions (north, south, east, west) and their intermediate angles (e.g., northeast, southeast).
  • Use a protractor to measure angles accurately, allowing for precise directional information.

Using Cartesian Systems to Locate Positions in the x-y Plane:

  • Plot points on a Cartesian coordinate system to represent positions in a two-dimensional plane.
  • Assign appropriate x and y values to locate the points accurately.
  • Understand the quadrants and signs of coordinates.

Plotting Graphs and Drawing Inferences

  • Represent data on a graph, with the x-axis usually denoting independent variables and the y-axis representing dependent variables.
  • Interpret the shape, slope, and intercepts of the graph to draw conclusions about the relationship between variables.
  • Understand concepts such as linear, quadratic, and inverse relationships, as well as the significance of the slope and y-intercept.
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