Sentence examples for which inscribe from inspiring English sources

We demonstrated that compounds 13 and 14 showed a strong inhibition, up to 90% of replication which inscribe them in the promising alternative approach for the development of new anti-CSFV and anti-HCV drugs.

Other countries have their (equally silly) traditions structured around foundational revolutions and written constitutions, which inscribe "the people" into the heart of politics.

He is remembered chiefly for his compilation of population registers in 1376, which inscribed the names of 300,000 able-bodied men available for military conscription.

Last year, the United Nations Educational, Scientific and Cultural Organization, which inscribed Machu Picchu on its World Heritage List in 1983, issued a report opposing the cable car.

If feminist philosophy of religion is ever to transform the symbolic order which inscribes this imaginary, it is necessary to change the imaginary.

there exists an isosceles Δ A 1 B 1 C 1 with vertex angle A 1 = 2 arcsin ( 1 2 + 1 2 1 − 2 r R ) which inscribes the circumcircle ⊙O, and which satisfies R 1 = R, r 1 = r, s 1 ≤ s, (3).

Then there exists a right triangle Δ A 1 B 1 C 1 with an acute angle A 1 = 2 arctan ( R − R 2 − 2 R r − r 2 2 R + r ) which inscribes the circumcircle ⊙O and satisfies R 1 = R, r 1 = r, s 1 ≥ s, (7).

If 2 r ≤ R < ( 2 + 1 ) r, then there exists an isosceles Δ A 1 B 1 C 1 with vertex angle A 1 = 2 arcsin ( 1 2 + 1 2 1 − 2 r R ) which inscribes the circumcircle ⊙O and satisfies R 1 = R, r 1 = r, s 1 ≤ s, (5).

where R 1, r 1, and s 1 are the circumradius, inradius, and the semiperimeter of Δ A 1 B 1 C 1, respectively; there exists an isosceles Δ A 2 B 2 C 2 with vertex angle A 2 = 2 arcsin ( 1 2 − 1 2 1 − 2 r R ) which inscribes the circumcircle ⊙O and satisfies R 2 = R, r 2 = r, s 2 ≥ s, (4).

If R ≥ ( 2 + 1 ) r, then there exists a right triangle Δ A 2 B 2 C 2 with an acute angle A 2 = 2 arctan ( R − R 2 − 2 R r − r 2 2 R + r ) which inscribes the circumcircle ⊙O and satisfies R 2 = R, r 2 = r, s 2 ≤ s, (6).

(i) If 2 r ≤ R < ( 2 + 1 ) r, then there exists an isosceles Δ A 1 B 1 C 1 with vertex angle A 1 = 2 arcsin ( 1 2 + 1 2 1 − 2 r R ) which inscribes the circumcircle ⊙O and satisfies R 1 = R, r 1 = r, s 1 ≤ s, (5) where R 1, r 1, and s 1 are the circumradius, inradius, and the semiperimeter of Δ A 1 B 1 C 1, respectively.