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An ancient Greek book called 1 Esdras (Greek: Ἔσδρας Αʹ) containing some parts of 2 Chronicles, Ezra and Nehemiah is included in most editions of the Septuagint and is placed before the single book of Ezra–Nehemiah (which is titled in Greek: Ἔσδρας Βʹ). 1 Esdras 6:23–7:9 is an equivalent of Ezra 6:1–18 (The temple is ...
Ptolemy's theorem states that the sum of the products of the lengths of opposite sides is equal to the product of the lengths of the diagonals. When those side-lengths are expressed in terms of the sin and cos values shown in the figure above, this yields the angle sum trigonometric identity for sine: sin( α + β ) = sin α cos β + cos α sin ...
2 Esdras, also called 4 Esdras, Latin Esdras, or Latin Ezra, is an apocalyptic book in some English versions of the Bible. [ a ] [ b ] [ 2 ] Tradition ascribes it to Ezra , a scribe and priest of the fifth century BC, whom the book identifies with the sixth-century figure Shealtiel .
The Thirty-nine Articles that define the doctrines of the Church of England follow the naming convention of the Clementine Vulgate.Likewise, the Vulgate numbering is often used by modern scholars, who nevertheless use the name Ezra to avoid confusion with the Greek and Slavonic enumerations: 1 Ezra (Ezra), 2 Ezra (Nehemiah), 3 Ezra (Esdras A/1 Esdras), 4 Ezra (chapters 3–14 of 4 Esdras), 5 ...
An ancient Greek book called 1 Esdras (Greek: Ἔσδρας Αʹ) containing some parts of 2 Chronicles, Ezra and Nehemiah is included in most editions of the Septuagint and is placed before the single book of Ezra–Nehemiah (which is titled in Greek: Ἔσδρας Βʹ). 1 Esdras 5:7–46 is an equivalent of Ezra 2 (List of former exiles who ...
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The Nethinim are mentioned at the return from the Exile and particularly enumerated in Ezra 2 and Neh 7. The original form of the name was Nethunim, as in the ketiv (consonantal reading) of Ezra 8:17 (cf. Numbers 3:9), and means "given" or "dedicated," i.e., to the temple.
In this way, this trigonometric identity involving the tangent and the secant follows from the Pythagorean theorem. The angle opposite the leg of length 1 (this angle can be labeled φ = π/2 − θ) has cotangent equal to the length of the other leg, and cosecant equal to the length of the hypotenuse. In that way, this trigonometric identity ...