Примеры использования Cube root на Английском языке и их переводы на Русский язык
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What is the cube root of 216?
Should I like to hear him extract a cube root?
The cube root of 329, what is it?
This is because scale is proportional to the cube root of weight.
I suggest using the cube root of each author's popularity.
The cube root looks like this: it means basically that[the payment] tapers off after a while.
If we accept the hypothesis X cube root varies according to the infinite.
The work dealt with the subject of soroban arithmetic,including square and cube root operations.
Man, that cube root was a real buzzer-beater, Clyde.
To distribute tax funds to authors based on the cube root of each author's popularity[1].
So the use of the cube root shifts a lot of the money from the stars to the artists of moderate popularity.
I therefore recommend using a function whose derivative is positive but tends towards zero,such as cube root.
Here ω is a primitive cube root of 1 and i is a primitive 4th root of 1.
The volume and hence weight of an animal is proportional to the cube of the scale so scale is proportional to the cube root of the weight of the animal.
Because of its volume-dependence(x3), the cube root of the quotient is calculated so that f4 is determined directly.
Taking n 3,there are no degree 3 Kummer extensions of the rational number field Q, since for three cube roots of 1 complex numbers are required.
Take the cube root, so if A is a thousand times as popular as B, A will get ten times as much money as B, so this way it's the counterpart to a progressive income tax.
The Riigikogu has 101 members which is approximately the cube root of the number of people in Estonia with the right to vote.
Each curve in the pencil passes through the nine points of the complex projective plane whose homogeneous coordinates aresome permutation of 0, -1, and a cube root of unity.
The number of the Members of the Riigikogu- 101- is the approximate cube root of the number of the Estonian citizens with the right to vote.
What I propose is measure the popularity of the various artists, which you could do through polling(samples) in which nobody is required to participate, andthen take the cube root.
Thus C M 3{\displaystyle C=M^{3}} holds over the integers,and Eve can compute the cube root of C{\displaystyle C} to obtain M{\displaystyle M.
The quotients of the fake projective planes by these groups were studied by Keum(2008) and also by Cartwright& Steger(2010). k is a totally real field. l is a totally imaginary quadratic extension of k, andζ3 is a cube root of 1.
The point is: if A is a thousand times as popular as B, with the cube root A will get ten times as much as B, not a thousand times as much, just ten times as much.
This solution in radicals involves the imaginary number- 3 4{\displaystyle{\sqrt{-3\over 4}}} and hence involves the cube roots of complex conjugate numbers.
More generally, one can replace the complex numbers by any field containing a cube root of unity and define the Hesse pencil over this field to be the family of cubics through these nine points.
After his death, his work Αντιπελάργησις(Antipelargisis, Against the Stork) was published in 1816, in which he rejected his father's claim to have solved the problem of doubling the cube, i.e. finding the cube root of 2 by a graphical method which was later shown to be impossible.
Here if the radicands under the cube roots are non-real, the cube roots expressed by radicals are defined to be any pair of complex conjugate cube roots, while if they are real these cube roots are defined to be the real cube roots. .
One is for the state to collect taxes for the purpose, anddivide the money among artists in proportion to the cube root of the popularity of each one(as measured by surveying samples of the population).
He also wrote the following, and various other books of less significance: Έκθεσις ακριβεστάτη της αριθμητικής(Precise Exposition of Arithmetic), Venice, 1803 Ερμηνεία εις τους αφορισμούς του Ιπποκράτους(Interpretation of the Aphorisms of Hippocrates) Balanos claimed to have solvedthe problem of doubling the cube, i.e. finding the cube root of 2 using ruler and compasses.