Technically, yes. But, the equations involved are complicated to the point that it would be a fraction of the difficulty of converting. Also, the equations are essentially the Cartesian equations with the conversions built in, so you might as well convert them to start with.
However, if you insist on not converting, write out the entire process with all 4 points of interest in Cartesian coordinates. From beginning to end. Find the final equations needed and insert the conversion factors and simplify from there. To the best of my knowledge (and I did quite a bit of digging) there isn't a simply way of doing it. - Sorry.
Cartesian coordinates are named after French mathematician Rene Descartes, who lived in the early 1600s & developed many modern conventions of mathematical notation.
(x,y,z)
758,200,003 in Scientific Notation = 7.58200003 x 108
(x,y,z)
Yes. This is the basis of cartesian vector notation. With cartesian coordinates, vectors in 2D are represented by two vectors, those in 3D are represented by three. Vectors are generally represented by three vectors, but even if the vector was not in an axial plane, it would be possible to represent the vector as the sum of two vectors at right angles to eachother.
Cartesian coordinates are named after French mathematician Rene Descartes, who lived in the early 1600s & developed many modern conventions of mathematical notation.
The answer depends on what specific notation you have in mind.
(x,y,z)
758,200,003 in Scientific Notation = 7.58200003 x 108
(x,y,z)
(x,y,z)
The primary person involved in describing the concept of the Cartesian plane and the notation for ordered pairs was the French mathematician, Rene Des Cartes. See the related link.
240.185.8.103
Yes. This is the basis of cartesian vector notation. With cartesian coordinates, vectors in 2D are represented by two vectors, those in 3D are represented by three. Vectors are generally represented by three vectors, but even if the vector was not in an axial plane, it would be possible to represent the vector as the sum of two vectors at right angles to eachother.
Quadrant notation is a way of identifying the location of points in a Cartesian coordinate system, which is divided into four quadrants. Each quadrant is designated by a Roman numeral: Quadrant I (positive x and y), Quadrant II (negative x and positive y), Quadrant III (negative x and y), and Quadrant IV (positive x and negative y). This notation helps in quickly determining the sign of the coordinates of points based on their position relative to the x and y axes.
In notation of coordinates it is the x axis followed by the y axis
René Descartes is credited with the development of the notation for exponents, which includes the use of superscripts to denote powers in mathematics. His work in the 17th century laid the foundation for modern algebra, allowing for clearer representation of equations and functions. This notation has since become a standard in mathematical writing, facilitating communication of complex ideas. Descartes' influence extends beyond mathematics into philosophy, where he is well-known for his contributions to rationalism and the development of Cartesian coordinates.