Примери за използване на Cartesian coordinates на Английски и техните преводи на Български
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So how would you write this in Cartesian coordinates?
In Cartesian coordinates, the components of the vector are the scalar projections on the coordinate axes.
So we want to convert this to Cartesian coordinates.
When the number is expressed using Cartesian coordinates the following formula can be used for the principal square root:[18][19].
(Laughter) This is, of course, the Cartesian coordinates.
Cartesian coordinates for the vertices of a rhombicuboctahedron centred at the origin, with edge length 2 units, are all permutations of.
Graphical representation of data in Cartesian coordinates.
The Cartesian coordinates for the vertices of a truncated cuboctahedron having edge length 2 and centered at the origin are all permutations of.
So we have just done a transition from polar to Cartesian coordinates.
All right, now they want to convert from polar to Cartesian coordinates, and so they give us the polar function r is equal to 4 sine of theta.
What are the polar coordinates of the point whose Cartesian coordinates are.
Everything we have done up to now has dealt with Cartesian coordinates, even though you might have not realized that they were Cartesian coordinates, because I never called it that before just now.
Let's say that we're given the polar coordinate 4, 150 degrees, andwe wanted to convert this to Cartesian coordinates.
Like, let's see, if I said, well, let me give the Cartesian coordinates for that point right there.
Distance, vertical angle and horizontal angle result in polar coordinate(d, α, β),which is converted into cartesian coordinates(x, y, z).
And so you could also specify this point-- instead of specifying, this is the Cartesian coordinates, this is x comma y-- you could also specify it-- maybe, if we can figure out a way to do it.
Some of these identities, e.g. the trigonometric formula,can be applied to deriving the volume of an n-ball in Cartesian coordinates.
In any inertial frame an event is specified by a time coordinate ct and a set of Cartesian coordinates x, y, z to specify position in space in that frame.
And as we will see some functions are easier to specify, or they're better described, in polar coordinates, while other functions are better described in Cartesian coordinates.
It has different operating ways,including absolute/incremental programming, Cartesian coordinates/polar coordinates programming, standard subroutine/ parametric subroutine programming and online programming.
An element of a Hilbert space can be uniquely specified by its coordinates with respect to a set of coordinate axes(an orthonormal basis),in analogy with Cartesian coordinates in the plane.
For example, a point on the unit circle in the plane can be specified by two Cartesian coordinates, but a single polar coordinate(the angle) would be sufficient, so the circle is 1-dimensional even though it exists in the 2-dimensional plane.
I don't know I will have to-- I don't have the intuition of exactly what this will look like, but what we're saying is when we convert to x and y, if you actually graphed in the Cartesian coordinates, it would look the exact same way.
Such expressions occur for real-valued Euclidean vectors in Cartesian coordinates, displayed as row and column matrices, in which case AB is the matrix form of their dot product, while BA the matrix form of their dyadic or tensor product.
To find a definition for the square root that allows us to consistently choose a single value, called the principal value, we start by observing that any complex number x+ iy can be viewed as a point in the plane,(x, y),expressed using Cartesian coordinates.
The action of a Lorentz transformation on a general contravariant four-vector X(like the examples above),regarded as a column vector with Cartesian coordinates with respect to an inertial frame in the entries, is given by X′= Λ X,{\displaystyle X^{\prime}=\Lambda X,}(matrix multiplication) where the components of the primed object refer to the new frame.
Regard a plane with a Cartesian coordinate system;
In a Cartesian coordinate system the equation.
Consider the real number axis(i. e. the-axis of a Cartesian coordinate system).
The tensor's components, in a three-dimensional Cartesian coordinate system, form the matrix.