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UPDATE `aff_pdf_cache` SET `cache` = 'a:10:{i:0;O:8:\"stdClass\":13:{s:2:\"id\";s:6:\"387067\";s:6:\"status\";s:8:\"verified\";s:11:\"author_name\";s:14:\"Yoshua Shelton\";s:9:\"author_id\";s:1:\"0\";s:14:\"author_website\";s:0:\"\";s:5:\"title\";s:100:\"Review of Wizard of Oz, or Inside the Mind of a Dust-Bowl Era Prepubescent Militant Lesbian Feminist\";s:11:\"description\";s:100:\"Review of Wizard of Oz, or Inside the Mind of a Dust-Bowl Era Prepubescent Militant Lesbian Feminist\";s:5:\"thumb\";s:117:\"images/t/3871/review-of-wizard-of-oz-or-inside-the-mind-of-a-dust-bowl-era-prepubescent-militant-lesbian-feminist.jpg\";s:6:\"thumb2\";s:118:\"images/t2/3871/review-of-wizard-of-oz-or-inside-the-mind-of-a-dust-bowl-era-prepubescent-militant-lesbian-feminist.jpg\";s:9:\"permalink\";s:99:\"review-of-wizard-of-oz-or-inside-the-mind-of-a-dust-bowl-era-prepubescent-militant-lesbian-feminist\";s:5:\"pages\";s:1:\"3\";s:6:\"rating\";s:1:\"0\";s:5:\"voter\";s:1:\"0\";}i:1;O:8:\"stdClass\":13:{s:2:\"id\";s:6:\"188748\";s:6:\"status\";s:8:\"verified\";s:11:\"author_name\";s:10:\"ramsingh11\";s:9:\"author_id\";s:5:\"45789\";s:14:\"author_website\";s:21:\"http://tutorvista.com\";s:5:\"title\";s:32:\"How to Find the Area of a Square\";s:11:\"description\";s:579:\"The total space inside the boundary of the square is called as the area of a square.\nThe area of a square is measured in terms of square units.\nIn geometry, a square is one of the types of a regular quadrilateral, which means that it\nhas four equal sides and four equal angles which are 90 degree angles or right angles.\nIt has two diagonals and four vertices.\nThe sum of the internal angles of a square is 360 degrees. A diagonal connects the two\ncorners of a square. Two diagonals are equal in length.\nArea of a Square Formula\nThe formula for area of a square is,\nArea, A = a2\n\";s:5:\"thumb\";s:50:\"images/t/1888/how-to-find-the-area-of-a-square.jpg\";s:6:\"thumb2\";s:51:\"images/t2/1888/how-to-find-the-area-of-a-square.jpg\";s:9:\"permalink\";s:32:\"how-to-find-the-area-of-a-square\";s:5:\"pages\";s:1:\"7\";s:6:\"rating\";s:1:\"0\";s:5:\"voter\";s:1:\"0\";}i:2;O:8:\"stdClass\":13:{s:2:\"id\";s:6:\"193042\";s:6:\"status\";s:8:\"verified\";s:11:\"author_name\";s:10:\"ramsingh11\";s:9:\"author_id\";s:5:\"45789\";s:14:\"author_website\";s:21:\"http://tutorvista.com\";s:5:\"title\";s:32:\"How to Find the Area of a Circle\";s:11:\"description\";s:690:\"The total space inside the boundary of the circle is called as the area of the circle. Area is\nmeasured in terms of square unit. Area of a circle can be found if the radius of the circle is\ngiven with the help of the area of a circle formula.\nArea of a Circle Formula\nArea of a circle is the number of square units inside that circle. Area of a Circle formula is (A)\n= π.r2\nWhere r is the radius. Alternate formula for the area is, A = π.d2/4, Where d is the diameter.\nHow to Find the Area of a Circle\nStudents can learn How to Find the Area of a Circle by observing the steps followed in the\nbelow given solved examples:\nExample 1:\nFind the area of a circle with radius as 5 cm.\n\";s:5:\"thumb\";s:50:\"images/t/1931/how-to-find-the-area-of-a-circle.jpg\";s:6:\"thumb2\";s:51:\"images/t2/1931/how-to-find-the-area-of-a-circle.jpg\";s:9:\"permalink\";s:32:\"how-to-find-the-area-of-a-circle\";s:5:\"pages\";s:1:\"6\";s:6:\"rating\";s:1:\"0\";s:5:\"voter\";s:1:\"0\";}i:3;O:8:\"stdClass\":13:{s:2:\"id\";s:6:\"132255\";s:6:\"status\";s:8:\"verified\";s:11:\"author_name\";s:6:\"hclisd\";s:9:\"author_id\";s:5:\"14828\";s:14:\"author_website\";s:22:\"http://www.hclisd.com/\";s:5:\"title\";s:38:\"What’s on the minds of the CIOs?\";s:11:\"description\";s:278:\"The adoption of Cloud and the high impact that it brings to any IT environment has been the focal point of discussion at every global CIO meet. It led Nicholas Carr to write an afterword to his bestseller ‘The Big Switch: Rewiring the World, from Edison to Google’. \";s:5:\"thumb\";s:49:\"images/t/1323/what-s-on-the-minds-of-the-cios.jpg\";s:6:\"thumb2\";s:50:\"images/t2/1323/what-s-on-the-minds-of-the-cios.jpg\";s:9:\"permalink\";s:31:\"what-s-on-the-minds-of-the-cios\";s:5:\"pages\";s:1:\"2\";s:6:\"rating\";s:1:\"0\";s:5:\"voter\";s:1:\"0\";}i:4;O:8:\"stdClass\":13:{s:2:\"id\";s:6:\"441113\";s:6:\"status\";s:8:\"verified\";s:11:\"author_name\";s:6:\"regnow\";s:9:\"author_id\";s:6:\"583502\";s:14:\"author_website\";s:0:\"\";s:5:\"title\";s:78:\"Zen Secrets to the full of health as well as prosaic tummy Pure Inside Out.pdf\";s:11:\"description\";s:78:\"Zen Secrets to the full of health as well as prosaic tummy Pure Inside Out.pdf\";s:5:\"thumb\";s:30:\"images/thumb_no_screenshot.jpg\";s:6:\"thumb2\";s:24:\"images/no_screenshot.gif\";s:9:\"permalink\";s:78:\"zen-secrets-to-the-full-of-health-as-well-as-prosaic-tummy-pure-inside-out-pdf\";s:5:\"pages\";s:1:\"0\";s:6:\"rating\";s:1:\"0\";s:5:\"voter\";s:1:\"0\";}i:5;O:8:\"stdClass\":13:{s:2:\"id\";s:6:\"407072\";s:6:\"status\";s:8:\"verified\";s:11:\"author_name\";s:13:\"louis68070709\";s:9:\"author_id\";s:6:\"565894\";s:14:\"author_website\";s:0:\"\";s:5:\"title\";s:43:\"The Tao Of Badass Review - What\'s Inside It\";s:11:\"description\";s:106:\"The collection of video clips covers a lot of topics that can assist men enhance their interpersonal and\n \";s:5:\"thumb\";s:59:\"images/t/4071/the-tao-of-badass-review-what-s-inside-it.jpg\";s:6:\"thumb2\";s:60:\"images/t2/4071/the-tao-of-badass-review-what-s-inside-it.jpg\";s:9:\"permalink\";s:41:\"the-tao-of-badass-review-what-s-inside-it\";s:5:\"pages\";s:1:\"2\";s:6:\"rating\";s:1:\"0\";s:5:\"voter\";s:1:\"0\";}i:6;O:8:\"stdClass\":13:{s:2:\"id\";s:6:\"254307\";s:6:\"status\";s:8:\"verified\";s:11:\"author_name\";s:19:\"tutorvistateam_team\";s:9:\"author_id\";s:5:\"78231\";s:14:\"author_website\";s:0:\"\";s:5:\"title\";s:37:\"What is the Circumference of a Circle\";s:11:\"description\";s:1019:\"Today I am going to tell u about what is the what is the circumference of a circle. Before that\none thing which comes is what is a circle.\nSo the circle is simply a shape following a path with all points which have same distance from\nthe center of the circle.\nIn a simple mathematical manner we can say that a circle is basically a type of line. To\nunderstand circumference of the circle we need to understand the basic concepts like Center,\nRadius.\nCenter is the point inside the circle and all the points on the line of circle are positioned at\nsame distance from the center point. The radius of the circle is defined as the distance from\nthe center of circle to any of the point on the circle. Basically it is the half of the diameter.\nRadius = Diameter/2\nNow let us see what is the circumference of the circle. The circumference is a very special\nperimeter and is the distance around a circle. It is the length around it. We always need the\nvalue of the diameter of the circle to find the it’s circumference.\n\";s:5:\"thumb\";s:57:\"images/t/2544/what-is-the-circumference-of-a-circle-2.jpg\";s:6:\"thumb2\";s:58:\"images/t2/2544/what-is-the-circumference-of-a-circle-2.jpg\";s:9:\"permalink\";s:39:\"what-is-the-circumference-of-a-circle-2\";s:5:\"pages\";s:1:\"4\";s:6:\"rating\";s:1:\"0\";s:5:\"voter\";s:1:\"0\";}i:7;O:8:\"stdClass\":13:{s:2:\"id\";s:6:\"261874\";s:6:\"status\";s:8:\"verified\";s:11:\"author_name\";s:7:\"hhhuman\";s:9:\"author_id\";s:5:\"55279\";s:14:\"author_website\";s:0:\"\";s:5:\"title\";s:54:\"HI:HA:HU presents \"INSIDE THE TEMPLE\" publication (#1)\";s:11:\"description\";s:187:\"‘INSIDE THE TEMPLE’ is a spiritual broadsheet dedicated to the spiritual uplifting of our galactic human heritage through the Great Work of Human Development. \n\nwww.hihahu.com\";s:5:\"thumb\";s:67:\"images/t/2619/hi-ha-hu-presents-inside-the-temple-publication-1.jpg\";s:6:\"thumb2\";s:68:\"images/t2/2619/hi-ha-hu-presents-inside-the-temple-publication-1.jpg\";s:9:\"permalink\";s:49:\"hi-ha-hu-presents-inside-the-temple-publication-1\";s:5:\"pages\";s:1:\"1\";s:6:\"rating\";s:1:\"0\";s:5:\"voter\";s:1:\"0\";}i:8;O:8:\"stdClass\":13:{s:2:\"id\";s:6:\"263403\";s:6:\"status\";s:8:\"verified\";s:11:\"author_name\";s:12:\"vistateam123\";s:9:\"author_id\";s:6:\"100238\";s:14:\"author_website\";s:0:\"\";s:5:\"title\";s:34:\"Find the Circumference of a Circle\";s:11:\"description\";s:1135:\"In the mathematical area geometry is the indivisible part of the mathematics. Math\'s without\ngeometry is like a incomplete resource. In geometry we study about the different shapes\nwhich exist in our environment.\nThrough the mathematics we just study about the different types of shapes their creations and\ncalculating their values means area, perimeter and circumference of the shape. Here we are\ngoing to study about the process of finding the circumference of the circle.\nBefore going forward we will describe about the circle and their aspect. Circle is nothing it is\njust a simple closed curve shape which divide the plane into two regions. It mean the inside\npart of closed shape is known as interior phase and outer part is known as exterior phase.\nIn a general mean circle can be simply described as a round figure shape which has equal\ndistance from each point of the boundary of the circle.\nThe above diagram shows various new things which are very useful to understand the\nconcept of circle. This diagram also helps to understand the criteria of circumference of the\ncircle. The description of above points are given below:\n\";s:5:\"thumb\";s:54:\"images/t/2635/find-the-circumference-of-a-circle-1.jpg\";s:6:\"thumb2\";s:55:\"images/t2/2635/find-the-circumference-of-a-circle-1.jpg\";s:9:\"permalink\";s:36:\"find-the-circumference-of-a-circle-1\";s:5:\"pages\";s:1:\"4\";s:6:\"rating\";s:1:\"0\";s:5:\"voter\";s:1:\"0\";}i:9;O:8:\"stdClass\":13:{s:2:\"id\";s:6:\"267066\";s:6:\"status\";s:8:\"verified\";s:11:\"author_name\";s:14:\"tutorvistateam\";s:9:\"author_id\";s:5:\"62572\";s:14:\"author_website\";s:0:\"\";s:5:\"title\";s:22:\"The Area of a Triangle\";s:11:\"description\";s:1232:\"The area of a polygon is the number of square units inside that polygon. Area is 2-dimensional\nlike a carpet or an area rug. A triangle is a three-sided polygon. We will look at several types\nof triangles in this lesson.\nTo find the area of a triangle, multiply the base by the height, and then divide by 2. The\ndivision by 2 comes from the fact that a parallelogram can be divided into 2 triangles. For\nexample, in the diagram to the left, the area of each triangle is equal to one-half the area of\nthe parallelogram.\nSince the area of a parallelogram is , the area of a triangle must be one-half the area of a\nparallelogram. Thus, the formula for the area of a triangle is:\nor\nwhere is the base, is the height and · means multiply.\nThe base and height of a triangle must be perpendicular to each other. In each of the\nexamples below, the base is a side of the triangle. However, depending on the triangle, the\nheight may or may not be a side of the triangle. For example, in the right triangle in Example\n2, the height is a side of the triangle since it is perpendicular to the base. In the triangles in\nExamples 1 and 3, the lateral sides are not perpendicular to the base, so a dotted line is\ndrawn to represent the height.\";s:5:\"thumb\";s:40:\"images/t/2671/the-area-of-a-triangle.jpg\";s:6:\"thumb2\";s:41:\"images/t2/2671/the-area-of-a-triangle.jpg\";s:9:\"permalink\";s:22:\"the-area-of-a-triangle\";s:5:\"pages\";s:1:\"4\";s:6:\"rating\";s:1:\"0\";s:5:\"voter\";s:1:\"0\";}}', `cache_on` = '2015-02-28 14:17:41' WHERE `aff_id` = '1187428'