Examples of using Sqrt in English and their translations into Vietnamese
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The function sqrt() in Perl.
You should not use Math. sqrt.
Sqrt to compute and return the result.
So, we only have to search till sqrt(number).
Sqrt to compute and return the result.
Riemann surface for the function f(z)= sqrt(z).
Sqrt because the numbers are so much smaller.
Numpy. ndarray' object has no attribute'sqrt'.
Sqrt() is not necessary, at least not on my machine.
Newton's method was a good bit slower than Math. sqrt().
You can use SQRT function to find out square root of various records as well.
Android NDK library error cannot locate symbol“sqrt”.
When using the module Math:: Complex function sqrt() works with negative values.
Sqrt on the resulting sum, and the result is cast from double to int using narrowing conversion(d2i).
Here, the expression can also use the sqrt() and pow() methods along with__builtins__.
The narrow definition of the Riemann integral also does notcover the function 1/ x{\displaystyle 1/{\sqrt{x}}} on the interval[0, 1].
Type=SQRT(1764) into a cell, hit Enter, and you will find the answer to life, the universe, and everything- including the example formula.
A cache miss is slower(~100 to 150 cycles)than the x86 hardware sqrt instruction(~20 cycles).
They can use the equation Vorbit= SQRT(GM/R) where SQRT is"square root" a, G is gravity, M is mass, and R is the radius of the object.
Because$ has such a low precedence,we can rewrite that expression as sum$ map sqrt[1… 130], saving ourselves precious keystrokes!
An interesting special case is the Poisson solid, for which λ= μ{\displaystyle\lambda=\mu}, since this gives a frequency-independent phase velocity equalto ω/ k= β 0.8453{\displaystyle\omega/k=\beta{\sqrt{0.8453}}}.
The speed of long waves in the ocean is given, to a good approximation,by\scriptstyle\sqrt{gh}, where g is the acceleration of gravity and h is the depth of the ocean.
For the other direction, Chowla and Mian observed that the greedy algorithm gives an infinite Sidon sequence with A( x)> c x 3{\displaystyle A( x)>c{\ sqrt{ x}}} for every x.
The length of the longest diagonal of a unithypercube of n dimensions is n{\displaystyle{\sqrt{n}}}, the square root of n and the(Euclidean) length of the vector(1,1,1,… 1,1) in n-dimensional space.[2].
In this case, this can be due to a counter-overflow after $2^{32}$ blocks or due to colliding randomly chosen 96bit nonces birthday paradox:50% chance after$\ sqrt{ 2^{ 96}}$ messages.
It can be shown that 2 3{\displaystyle{\ sqrt[{ 3}]{ 2}}} is not a constructible number, which implies that it is impossible to construct with compass and straightedge the length of the side of a cube with volume 2, another problem posed by the ancient Greeks.
Further, from Green's analysis, the wavelength λ{\displaystyle\lambda} of the wave shortens during shoaling into shallow water,with λ g h= constant{\displaystyle{\frac{\lambda}{\sqrt{g\, h}}}={\ text{ constant}}} along a wave ray.
While elaborating his gravitational theory, he said the Lorentz transformation is merely a rotation in four-dimensional space about the origin, by introducing c t-1{\displaystyle\scriptstyle{ct{\sqrt{-1}}}} as a fourth imaginary coordinate(contrary to Palagyi, he included the speed of light), and he already used four-vectors.
A modified Newton's method, which used a few tricks so that only integer math was involved, required some hacks to avoid overflow(I want this function to work with all positive 64-bit signed integers),and it was still slower than Math. sqrt().