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  1. Virgil: Eclogues (Cambridge Greek\n and Latin Classics) by Virgil\n\n\n\n\n Apology For The English Alexandrine\n\n\nPastoral poetry was probably the creation of the Hellenistic poet\nTheocritus, and he was certainly its…\";s:5:\"thumb\";s:101:\"data/thumb/Virgil-Eclogues-Cambridge-Greek-and-Latin-Classics-by-Virgil-Document-Transcript-14217.jpg\";s:6:\"thumb2\";s:102:\"data/thumb2/Virgil-Eclogues-Cambridge-Greek-and-Latin-Classics-by-Virgil-Document-Transcript-14217.jpg\";s:9:\"permalink\";s:60:\"virgil-eclogues-cambridge-greek-and-latin-classics-by-virgil\";s:5:\"pages\";s:1:\"2\";s:6:\"rating\";s:1:\"0\";s:5:\"voter\";s:1:\"0\";}i:1;O:8:\"stdClass\":13:{s:2:\"id\";s:6:\"290183\";s:6:\"status\";s:8:\"verified\";s:11:\"author_name\";s:16:\"math_edutireteam\";s:9:\"author_id\";s:5:\"95202\";s:14:\"author_website\";s:0:\"\";s:5:\"title\";s:23:\"Square and Square Roots\";s:11:\"description\";s:604:\"In mathematics, a square root of a number a is a number y such that y2 = a, or, in other words,\na number y whose square (the result of multiplying the number by itself, or y × y) is a.[1] For\nexample, 4 is a square root of 16 because 42 = 16. Every non-negative real number a has a\nunique non-negative square root, called the principal square root, which is denoted by , where\n√ is called the radical sign or radix. For example, the principal square root of 9 is 3, denoted ,\nbecause 32 = 3 × 3 = 9 and 3 is non-negative. The term whose root is being considered is\nknown as the radicand.\n\";s:5:\"thumb\";s:41:\"images/t/2902/square-and-square-roots.jpg\";s:6:\"thumb2\";s:42:\"images/t2/2902/square-and-square-roots.jpg\";s:9:\"permalink\";s:23:\"square-and-square-roots\";s:5:\"pages\";s:1:\"3\";s:6:\"rating\";s:1:\"0\";s:5:\"voter\";s:1:\"0\";}i:2;O:8:\"stdClass\":13:{s:2:\"id\";s:6:\"292295\";s:6:\"status\";s:8:\"verified\";s:11:\"author_name\";s:14:\"math_tutor_001\";s:9:\"author_id\";s:6:\"125162\";s:14:\"author_website\";s:0:\"\";s:5:\"title\";s:20:\"Cubes and Cube Roots\";s:11:\"description\";s:688:\"In arithmetic and algebra, the cube of a number n is its third power — the result of the number\nmultiplied by itself twice:\nn3 = n × n × n.\nThis is also the volume formula for a geometric cube with sides of length n, giving rise to the name.\nThe inverse operation of finding a number whose cube is n is called extracting the cube root of n. It\ndetermines the side of the cube of a given volume. It is also n raised to the one-third power.\nThe cube of a number or any other mathematical expression is denoted by a superscript 3, for example\n23 = 8 or (x+1)3. A perfect cube (also called a cube number, or sometimes just a cube) is a number\nwhich is the cube of an integer.\n\";s:5:\"thumb\";s:38:\"images/t/2923/cubes-and-cube-roots.jpg\";s:6:\"thumb2\";s:39:\"images/t2/2923/cubes-and-cube-roots.jpg\";s:9:\"permalink\";s:20:\"cubes-and-cube-roots\";s:5:\"pages\";s:1:\"3\";s:6:\"rating\";s:1:\"0\";s:5:\"voter\";s:1:\"0\";}i:3;O:8:\"stdClass\":13:{s:2:\"id\";s:6:\"123981\";s:6:\"status\";s:8:\"verified\";s:11:\"author_name\";s:6:\"ilmari\";s:9:\"author_id\";s:1:\"0\";s:14:\"author_website\";s:0:\"\";s:5:\"title\";s:31:\"Brain and Its Functions- Part 4\";s:11:\"description\";s:272:\"\n
    1. Brain and Its Functions-Part 4 Dr. Prithika Chary Consultant Neurologist and Neurosurgeon Adopted by Prof.K.Prabhakar, [email_address]
    2. Contents Part 4
      • This is the final presentation. We will examine
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