The Cartesian coordinate system, which includes the x and y axes, was developed by the French mathematician René Descartes in the 17th century. He introduced this system in his work "La Géométrie," allowing for the representation of geometric shapes algebraically. This innovation laid the groundwork for analytical geometry and significantly influenced mathematical thinking.
The midpoint for both the x and y axises is (0,0)
It will be a vertical line from the origin to -6 on the y axis
Yes, a rectangle is only two dimensional, because it only exists on the x and y axises, that is it only is on a single plane. Three dimensional objects exist on the x,y, and z axises. You can think of it as anything that has height or width but is flat is two dimensional, and anything that has height, width, and depth as three dimensional.
x - y = x + (-y)
The answer to the equation y x - x a would be x(y-1). When letters are used in a math expression, this is a form of math called Pre-Algebra or Algebra.
The midpoint for both the x and y axises is (0,0)
x is across y is up
It will be a vertical line from the origin to -6 on the y axis
-1
an x and y axis is what you would find on a grid, most probable a bar chart
Yes, a rectangle is only two dimensional, because it only exists on the x and y axises, that is it only is on a single plane. Three dimensional objects exist on the x,y, and z axises. You can think of it as anything that has height or width but is flat is two dimensional, and anything that has height, width, and depth as three dimensional.
x - y = x + (-y)
To graph an ordered triple, you need to plot points in a three-dimension coordinate system that have X,Y, and Z axises. An ordered triple like (x1, y1, z1) would be located on the different axises of a graph.
The answer to the equation y x - x a would be x(y-1). When letters are used in a math expression, this is a form of math called Pre-Algebra or Algebra.
If x was on top of y, it would be x/y
Draw the x and y axises. Draw 6 tic marks to represent "6." Draw a horizontal line right through with arrows (< and >) at the end to represent that it is constant.
-1