Yes it is!
the point of origin is the center of a cartegian graph. The (x,y) of the point of origin is always (0,0).
To,plota point, start at the origin and count along the x axis until you reach the x coordinate, count right for positive numbers, left for negative.
Celsius is a scale of temperature. Its range includes both positive and negative numbers.
Well, we could speculate. We do notice that from any point, the river always flows in the direction of the negative gradient ... that is, the direction of the greatest negative slope.
(-4,-3) anything with a 180 degree rotation regardless of being postive or negative is always negative the numbers in parenthesis.
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.
It is because many things are measured with reference to a fixed point: it space or time. This point is called a reference point or origin.
Origin, source
newtest3newdiv
Compare it's position to the origin. The x coordinate is the number of units to the right of the origin. (If it is to the left of the origin the x coordinate is negative.) The y coordinate is the number of units above the origin. (If it is below, the y coordinate is negative.) The point is denoted (x,y) with the x coordinate in place of the x and the y coordinate in place of the y.
Given that absolute values are always positive, and that there is no equivalence between complex numbers and real numbers, I would have to say no, there isn't. The absolute value of a real number is its distance from zero on a number line. Since a distance is always positive, we say the absolute value is always positive. Graphically, a real number is just a point on a number line. The absolute value of a complex number is its distance form the origin in a coordinate plane, where coordinate axes are the x-axis with real numbers, and the y-axis with imaginary numbers. In this diagram, called Argand diagram, a complex number a + bi (where a and b are real numbers) is the point (a, b) or the vector from the origin to the point (a, b). Using the distance formula, the absolute value or the distance of a complex number a + bi is equal to the principal square root of (a2 + b2).