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      "-hm. lging lasing pag ksma mga pinsan ko. -napakalakas magtrip -independent thinker -97.5% comedy 2.5 serious^^ -mtkaw..."

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      • BARALUGA
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      • OMMFG! Hindi pa. (LOL). Ay.. Friendster pala to. HAHA. Waah, Plurkdiction! Hindi ko nalang muna gagawin, besides. I'm Pretty sure na papasa ko dun.. HUH!? Pinca?? SUS! HAHAHA. Bukas nalang. 3 hours naman break mo eh, kame nga lang.... 4 hours and 30. MH NA!
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      • musta?
      • ROSELLE :)
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      • whatever ran ran :P
      • BARALUGA
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      • >+++++++++[-]+++++++[-]>>++++++++[-]
        >>++++++++++[-]>+.

        ^^ maniniwala ka bang programming language yan? Guess what kung anu output.... "Hello World".
      • ♥ J.A.P. ♥
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      • psst ?
        mustah ?
        hehe :]
        misyu :)
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      • oh, its you..=)
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      • oo nga..pero mas gusto ko un..wahahaha.. XD
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      • dzed
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      • The inverses of the hyperbolic functions are the area hyperbolic functions. The names hint at the fact that they compute the area of a sector of the unit hyperbola x2 − y2 = 1 in the same way that the inverse trigonometric functions compute the arclength of a sector on the unit circle x2 + y2 = 1. The usual abbreviations for them in mathematics are arsinh, arcsinh (in the USA) or asinh (in computer science). The notation sinh−1(x), cosh−1(x) etc. are also used, despite the fact that care must be taken to avoid misinterpretations of the superscript −1 as a power as opposed to a shorthand for inverse (e.g. cosh−1(x) versus cosh(x)−1). The abbreviations arcsinh, arccosh etc. are commonly used, even though they are misnomers, since the prefix arc is the abbreviation for arcus, while the prefix ar stands for area.[1]

        The values of inverse hyperbolic functions are hyperbolic angles.

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