Examples of using These two objects in English and their translations into Spanish
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Colloquial
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Official
The separation between these two objects.
I love these two objects and both are from France!
The ADC does not link these two objects together.
However, these two objects, Christ and the Church, are closely akin.
I don't know the separation between these two objects.
What's keeping these, two objects bound together?
What are the respective functions of these two objects?
Moreover, probably, These two objects(Man and his hologram Bohm) not only coexist, but intensively interact.
The mapping instructs DatabaseSpy to compare these two objects specifically.
I recognize that these two objects perform radically different functions and have very different expectations placed upon them.
What do you think: are these two objects the same?
In this article, we have gathered 4 possibilities to connect these two objects.
The simultaneous presence of these two objects generates photo-reporting.
A few observations were sufficient to note the complementarity of these two objects.
Approximately every four years,a surprising ballet occurs: these two objects get closer one of the other one and switch around then their orbits.
As these two objects orbit one another, the neutron star's strong gravity pulls layers of the companion star away and swallows them.
As a whole, these two objects reinforce the hierarchical network of the cemetery, not ceasing to be, by the scale and synthetic unit, plus one of its"salt and pepper shakers.
Although these two objects do not turn one around the other one could use r≈ a√3(m/3M) is the simplified formula of the Hill sphere, where r is the radius of the Hill sphere and a the semi-major axis.
The study of these two objects should allow a better understanding of the initial conditions of the Solar system a little time after its formation and to understand better the stages of the formation of planets.
These two objects(27 lines on the cubic, 28 bitangents on a quartic), together with the 120 tritangent planes of a canonic sextic curve of genus 4, form a"trinity" in the sense of Vladimir Arnold, specifically a form of McKay correspondence, and can be related to many further objects, including E7 and E8, as discussed at trinities.
And so we have these two interesting objects.
No objects within these two regions are known to have rings.
How far the gravitational confrontation between these two massive objects, will therefore take place?
The study of these two celestial objects should allow a better understanding of the initial conditions of the Solar System shortly after its formation and to better understand the stages of planet formation.