Sentence examples for formulas read from inspiring English sources
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To learn more about this formula, read The ABCs of Money.
Normalization of the miRNA profiles was based on the following formula: (read counts of an individual miRNA/sum of read counts of all mappable miRNAs) multiplied by 1 × 10.
its iteration formula reads (2.12).
The iteration formula reads (2.2). (2.3).
The integration by parts formula reads.
end{cases} (2.16) The inversion formula reads f(x)=frac{1}{2mathrm{i}pi} int_{c-mathrm{i}infty}^{c+mathrm{i}infty} M f,s x^{-s} ds, (2.17) where c satisfies (a< c< b).
The corresponding iteration formula reads u n + 1 = u n − 0 I t α ( i 0 C D τ α u n + 1 2 ∂ 2 u n ∂ x 2 + | u n | 2 u n ).
In the interests of readability, in such a case we would act as if we had a constant symbol in our language that was interpreted by 0. Such informal simplifications make formula reading a bit easier, while nothing significant is lost.
The integration by parts formula reads int_{b}^{c}f^{Delta}(t g(t)Delta t=f(c g(c -f(b)g(b)- int_{b}^{c -figl(sigma (t)b gr)g^{Delta}(t) Delta t, and infinite integrals are defined by int_{b}^{infty}f(s)Delta s=lim_{trightarrowinfty} int_{b}^{t} f(s)Delta s.
The integration by parts formula reads int_{a}^{b}f ( t ) g^{Delta} ( t ) Delta t= bigl[ f ( t ) g ( t ) bigr] _{a}^{b}- int _{a}^{b}f^{Delta } ( t ) g^{sigma} ( t ) Delta t, and infinite integrals are defined as int_{a}^{infty}f ( t ) Delta t=lim _{brightarrow infty } int_{a}^{b}f ( t ) Delta t.
