The unclear information given suggests that the coordinate is (-4, 0)
Both coordinates are negative in this case.
They are called the coordinates. More specifically, the one measuring the distance in the horizontal direction is the abscissa, the one in the vertical direction is the ordinate.
The coordinates must be as follows: First quadrant: positive, positive Second quadrant: negative, positive Third quadrant: negative, negative Fourth quadrant: positive, negative
The coordinate n-space usually consists of n mutually perpendicular axis which all meet at a point called the origin. The coordinates of any point are the distances of the point along the directions of each of these axes, in order. In 2-dimensional space, for example, there are two axes which are conventionally called the x and y axis. The x-axis is horizontal and the y-axis is vertical. The coordinates of any point are the ordered pair consisting of the distance of the point from the origin in the horizontal direction and the vertical direction. In 3-dimensional space, there are 3 axes, and so on.
Displacement includes the distance between the starting and ending points and the direction in which you travel.
Yes, distance and displacement can be negative. Negative distance occurs when an object moves in the opposite direction from the reference point, while negative displacement indicates a change in position in the opposite direction of the reference point.
Both coordinates are negative in this case.
The coordinate plane in 2-dimensional space has one point which is the origin. This point is usually denoted by the letter O and has coordinates (0, 0). There are usually two mutually perpendicular axes - one horizontal and one vertical. The first coordinate of any point is the distance of the point, in the horizontal direction, from the vertical axis. The second is its distance, in the vertical direction, from the horizontal axis. In space with 3 or more dimensions the coordinates are defined in an analogous manner.
The slope of a distance-time graph represents the direction of motion. A positive slope indicates motion in the positive direction, while a negative slope indicates motion in the negative direction. A horizontal line represents no motion.
They are called the coordinates. More specifically, the one measuring the distance in the horizontal direction is the abscissa, the one in the vertical direction is the ordinate.
An object's position change is described in terms of a reference point by measuring the distance and direction the object has moved from that reference point. This can be done using coordinates, vectors, or distance measurements relative to the reference point.
the distance from the origin
A specific location in space can be identified by its coordinates, which can include its distance from a reference point and its direction relative to other objects. Astronomers often use celestial coordinates such as right ascension and declination to pinpoint the location of celestial objects in the sky.
To specify the position of an object completely, you need to provide both the distance from a reference point (location along a coordinate axis) and the direction from that reference point. This can be done using a coordinate system such as Cartesian coordinates or polar coordinates.
The coordinates must be as follows: First quadrant: positive, positive Second quadrant: negative, positive Third quadrant: negative, negative Fourth quadrant: positive, negative
The coordinate n-space usually consists of n mutually perpendicular axis which all meet at a point called the origin. The coordinates of any point are the distances of the point along the directions of each of these axes, in order. In 2-dimensional space, for example, there are two axes which are conventionally called the x and y axis. The x-axis is horizontal and the y-axis is vertical. The coordinates of any point are the ordered pair consisting of the distance of the point from the origin in the horizontal direction and the vertical direction. In 3-dimensional space, there are 3 axes, and so on.
Distance and direction from a reference point is called displacement. Displacement is a vector quantity that represents the change in position of an object in a specific direction from a reference point.