x = 2 sqrt(2) cos(3PI/4)
y = 2 sqrt(2) sin(3PI/4)
cos(3PI/4) = -1/sqrt(2)
sin(3PI/4) = 1/sqrt(2)
Therefore, the Cartesian coordinates are:
x= -2 sqrt(2) / sqrt(2) = -1
y = 2 sqrt(2) / sqrt(2) = 1
(-1,1) is the corresponding Cartesian coordinate.
Given only the coordinates of that point, one can infer that the point is located 10 units to the right of the y-axis and 40 units above the x-axis, on the familiar 2-dimensional Cartesian space.
If two numbers are given, the first one is usually the x-coordinate, the second, the y-coordinate.
It is said that Rene Descartes was lying, ill in bed, when he noticed an insect on the ceiling. He realised that he could identify the exact location of the insect by specifying only two numbers: the distance of the insect from a given corner of the room in two different directions.
Slope is the tangent of the angle between a given straight line and the x-axis of a system of Cartesian coordinates.
sub x with 0 and solve
Yes, the given coordinate is a straight line parallel to the x axis on the Cartesian plane.
That is a weird question, given that Cartesian has such a specialized meaning, which is, relating to the French mathematician Rene Descartes. If you are talking about the Cartesian coordinate system, which is the familiar graph based on an x and y axis, you could call it an x and y graph, I suppose. That is not exactly the same as Cartesian but it would apply to that particular context.
The length of a line between two points, (x1,y1) and (x2,y2) on a Cartesian Plane is given by the formula: length = square root [ (x2 - x1)2 + (y2 - y1)2 ]
They are the numbers given to the x and y coordinates on the Cartesian plane as for example (2, 3) meaning x=2 and y=3
The coordinates of a point in the n-space are ordered sets of n numbers, each of which measures the distance of the point from the origin along the n-axes in a given order.
Given only the coordinates of that point, one can infer that the point is located 10 units to the right of the y-axis and 40 units above the x-axis, on the familiar 2-dimensional Cartesian space.
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Descartes created the Cartesian coordinates and the Cartesian curves and has often been given credit for analytical geometry. he was a mathmatician
A system for identifying points on a plane or in space by their coordinates is called a Cartesian coordinate system.In a plane (2-dimensional), the Cartesian coordinate system is determined by the two perpendicular directed lines Ox as x-axis, and Oy as y-axis (where the point of intersection O is the origin) and the given unit length.For any point P in the plane, let M and Nbe points on the x-axis and y-axis such that PM is parallel to y-axis and PN is parallel to x-axis. If OM = x and ON = y, then (x, y) are the coordinates of the point P in this Cartesian coordinate system.Normally, Ox and Oy are chosen so that an an anticlockwise rotation of one right angle takes the positive x-direction to the positive y-direction.In 3-dimensional space, the Cartesian coordinate system is determined by the three mutually perpendicular directed lines Ox as x-axis, and Oy as y-axis,and OZ as z-axis (where the point of intersection O is the origin).For any point P in a space, let L be the point where the plane through P, parallel to the plane containing the y-axis and z-axis, meets the x-axis. Alternatively, L is the point on the x-axis such that PL is perpendicular to the x-axis. Let M and N be points on the y-axis and z-axis. The points L, M, and N are in fact three of vertixes of the cuboid with three of its edges along the coordinate axes and with O and P as opposite vertixes. If OL = x and OM = y, and ON = z, then (x, y, z) are the coordinates of the point P in this Cartesian coordinate system.
By solving the simultaneous equations the values of x and y should be equal to the given coordinate
Plotting the given vertices on the Cartesian plane results in a right angle triangle with angles of 90 degrees, 26.565 degrees and 63.435 degrees including an area of 45 square units.
If two numbers are given, the first one is usually the x-coordinate, the second, the y-coordinate.