whats the definition of reciproca (math)?
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The Reciprocal in math, is refered to as the multiplicative inverse of a number. In mathematics, the reciprocal, or multiplicative inverse, of a number x is the number which, when multiplied by x, yields 1. It is denoted 1/x or x^-1.\n\nExamples: \nThe reciprocal of 4 is 1/4\nThe reciprocal of 7 is 1/7\nThe reciprocal of 6/7 is 7/6\nThe reciprocal of 1/2 is 2/1 OR 2\n\nA common exception:\nZero does not have a reciprocal. Every complex number except zero has a reciprocal that is a complex number. If it is real, then so is its reciprocal, and if it is rational, then so is its reciprocal.
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its a polynomial, constant or something like that. or a cow
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Imagine a square that is 6 inches across on each side.\n\nThat's the simplest example.\n\nAny rectangle where the length and width have a product of 36 works also.  It can be 9 inches on one side and 4 on another.  It could even be 1 inch wide and 36 inches long (much like a yardstick).\n\nBut it's not just rectangles.  The area of a circle is pi (approx. 3.14) times the square of the radius.  So, a circle with 3.4 inches for a radius is about 36 square inches.
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you LIKE math????\n\nit takes a special kind of person i guess....lol
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That phrase is usually translated as --\n\n"God created the integers, all else is the work of man."\n\nIt's a commentary on the relation between mathematics and the real world.
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Take a look at:\n\nhttp://mathworld.wolfram.com/Limacon.html
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45. that is a rectangle.
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All squares are rectangles,\nall parallelograms are quadrilaterls\nand all squares are parallelograms
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The sum of the angles of a rectangle is always 360 degrees. Four angles of 90 degrees each; you will always get 360 anyway you add them up. \n\nReminds me of 360 degrees in a circle. Full circle.
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The length of one side of the rectangle can be related to the Circumference of the circle.\nTo get the perimeter of a circle, called the circumference of the circle, one simply has to multiply 2 times pi (about 3.14) times the radius of the particular circle. \nThe circumference of a circle can be calculated from its diameter using the formula:\nc = πd\nOr, substituting the radius for the diameter:\nc = 2πr\nWhere r is the radius and d is the diameter of the circle, and π (the Greek letter pi) is the constant 3.141 592 653 589 793...
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i don;t know all of them, but here are a few:\n-rectangle\n-square\n-rhombus\n-parallelogram\n-kite\n-trapezoid\n-and closed abject with four sides!\n-cyclic quaDrilateral     \n-cyclic-inscriptable \n\ncheck out the site dr. math for more info on quadrilaterals!
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http://en.wikipedia.org/wiki/Recurrence_relation
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milan.milanovic.org/math/english/pi/machin.html \n\nCheck this site
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It's a class to help kids understand math better, but they are numbered like Mathematic 228 Reflection, Mathematic 359 Reflection(etc.)....Try going to www.student.uwsp.edu/aschi524/SOEPortfolio/mathematic_228. htm... Later Dude!
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now, if you add that it has 4 sides and all right angles, you probably can pass that off as the definition of a rectangle.\n\notherwise you just have a parallelogram.
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Definitions:\n- Receiving or subjected to an action without responding or initiating an action in return: the mind viewed as a passive receptacle for sensory experience.\n- Accepting or submitting without objection or resistance; submissive.\n\nBasically speaking, you're easy going, if someone cuts you off, you let it slide and it doesn't effect you.
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When a numerical expression is defined recursively, we call its set of defining equations a recurrence relation.