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The phrase "approximation can be easily" is correct and usable in written English.
It can be used when discussing the ease of achieving or understanding an approximation in a particular context, such as mathematics or science.
Example: "In many cases, an approximation can be easily calculated using basic formulas."
Alternatives: "approximation can be readily" or "approximation can be simply".
Exact(1)
We should note, however, this approximation can be easily removed, and the actual mean of the exponential can be calculated via simulation.
Similar(59)
Taking the Duffing equation as an illustrative example, excellent approximations can be easily obtained.
It is also shown how the frequency response of the fractional-order integrator approximations can be easily improved at low frequencies.
This leads to a regularization approach to the approximation problem and can be easily implemented by the radial basis neural network.
This approximation of 1/5 can be easily explained by also considering an increase in contention (and, thus, a reduced spatial reuse) contributed by the reverse ACK packets along the same path.
By neglecting the difference between T i,j) and T i-1,j) for simple approximaT i-1 the following equation can be easily obtained from Equation 4: T C - T i,jj = j 2 ρ 8 λ l 2, (9).
PSSM [ 6- 8] is a useful approximation of sequence alignments that can be easily integrated in to a variety of tools and bioinformatics software packages designed for specific applications [ 9, 10].
Our algorithm is based on a number of interesting geometric observations and approximation techniques on smooth curves, and can be easily implemented for practical purpose.
Most statistical based homogenization methods are limited to two-point probability function due to the lack of simple approximation of higher order probability functions that can be easily exploited.
The normal approximation for these estimators in large samples can be easily handled either analytically or numerically.
Therefore, the volumes can be easily calculated: where approximations hold for, and where we have used η(t) = arcsec cosh t ≈ π/2 – 2e–t.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.
Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com