(3, -3)
The Cartesian plane consists of a horizontal axis (usually called the x-axis), and a vertical axis (usually the y-axis) which meet at right angles at a point called the Origin. The positive direction of the x-axis is to the right while that of the y-axis is up along the paper. Every point in the Cartesian plane is assigned two coordinates: the x-coordinate (also called the abscissa) and the y-coordinate (the ordinate). These are often written in the form (x, y). To plot the point P = (x,y), you start from the origin. Move x units along the x-axis. From that point you move y units along the y-axis. The end point is where P is to be plotted. If the value of x or y is negative, you move in the negative direction of the axes.
(4,1)
-9x = 27 x = -3 The solution set contains only one value for x, -3, which is just a point on the number line 3 units to the left of zero.
Y = 2 The graph is a horizontal line passing through the point Y=2 on the Y=axis. The line is parallel to the X-axis, and exactly 2 units above it everywhere.
The slope of any line is rise/run, or change in y divided by change in x. On a distance-time curve, time is the variable on the x axis, and distance is the variable on the y axis. This means that when a tangent is drawn at any point on the curve, its slope becomes change in distance divided by change in time, for example, m/s, km/h, etc. These units align with the units for velocity, and therefore the slope of the tangent line on a distance-time curve is the velocity.
(-4,-2)
The origin, O is the point where the value on the number line is zero. Locate the a point 3 units to the left of the Origin, O and another point that is 5 units to the right of the origin. Join the two points with a straight line.
(0,0) = the origin
The point which is one unit to the left and 4 units up from the origin.
If you mean the point of (2, 5) then the 1st step is to move 2 units to the right of the origin then move 5 units up to locate the given point.
If the integer is positive, then you plot it at a distance of that many units to the right of the origin (zero-point). If the integer is negative, the point is to the left of the origin.
Normally it would be a point which is 2.5 units to the right of the origin and 3.5 units up.
A point on the number line, at a distance of 2.2 units to the right from the origin.
17 units in length
The point whose distance from the origin is 1.6 units of length.
(3,0)
7