death_grip

very very nice :)

cooking or fletching or firemaking

steel plates and with gems u get make jewellary and alc that also

Earth Warriors: edgeville wildy dungeon beyond monkey bars http://tip.it/runescape/map2/edgeville_dungeon.png Imps:there is no area where imps stay they spread throughout world Jogres: The small dungeon in the north of the jungle Lesser Demons: karamja volcano Skeletons: also karamja volcano Zombies : edgevill dungeon

80+ if u wont to go really fast

.... a wannabee maybe?

very very nice 9.5/10

nice dude :) 10/10

heh 6/10

it summs up to 3 options : with high enough lvl go to the mage guild where there are zombies if not either: 1) cows next to the desert or 2) scorpions in the desert

testing testing 1 2 3

need 90+ world !!!!!!!

spend to get a skill to 99

get 90+ combat lol

nice dude ver very nice 9.5/10

The Fundamental Theorem of Algebra As remarked before, in the 16th century Cardano noted that the sum of the three solutions to a cubic equation x3 + bx2 + cx + d = 0 is ÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâb, the negation of the coefficient of x2. By the 17th century the theory of equations had developed so far as to allow Girard (1595-1632) to state a principle of algebra, what we call now "the fundamental theorem of algebra". His formulation, which he didn't prove, also gives a general relation between the n solutions to an nth degree equation and its n coefficients. An nth degree equation can be written in modern notation as xn + a1xnÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâ1 + ... + anÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâ2x2 + anÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâ1x + an = 0 where the coefficients a1, ..., anÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâ2, anÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâ1, and an are all constants. Girard said that an nth degree equation admits of n solutions, if you allow all roots and count roots with multiplicity. So, for example, the equation x2 + 1 = 0 has the two solutions ÃÆâÃâ¹Ã¢â¬Â Ãâ¦Ã¡ÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâ1 and ÃÆââââ¬Å¡Ã¬Ã¢ââ¬ÃâÃÆâÃâ¹Ã¢â¬Â Ãâ¦Ã¡ÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâ1, and the equation x2 ÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâ 2x + 1 = 0 has the two solutions 1 and 1. Girard wasn't particularly clear what form his solutions were to have, just that there be n of them: x1, x2, ..., xnÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâ1, and xn. Girard gave the relation between the n roots x1, x2, ..., xn, and xn and the n coefficients a1, ..., anÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâ2, anÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâ1, and an that extends Cardano's remark. First, the sum of the roots x1 + x2 + ..., + xn is ÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâa1, the negation of the coefficient of xnÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâ1 (Cardano's remark). Next, the sum of all products of pairs of solutions is a2. Next, the sum of all products of triples of solutions is ÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâa3. And so on until the product of all n solutions is either an (when n is even) or ÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâan (when n is odd). Here's an example. The 4th degree equation x4 ÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâ 6x3 + 3x2 + 26x ÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâ 24 = 0 has the four solutions ÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâ2, 1, 3, and 4. The sum of the solutions equals 6, that is ÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâ2 + 1 + 3 + 4 = 6. The sum of all products of pairs (six of them) is (ÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâ2)(1) + (ÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâ2)(3) + (ÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâ2)(4) + (1)(3) + (1)(4) + (3)(4) which is 3. The sum of all products of triples (four of them) is (ÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâ2)(1)(3) + (ÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâ2)(1)(4) + (ÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâ2)(3)(4) + (1)(3)(4) which is 26. And the product of all four solutions is ÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâ24. Descartes (1596ÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâ1650) also studied this relation between solutions and coefficients, and showed more explicitly why the relationship holds. Descartes called negative solutions "false" and treated other solutions (that is, complex numbers) "imaginary". Over the remainder of the 17th century, negative numbers rose in status to be fullÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâfledged numbers. But complex numbers remained in limbo through most of the 18th century. They weren't considered to be real numbers, but they were useful in the theory of equations. It wasn't even clear what form the solutions to equations might take. Certainly complex numbers of the form a + bÃÆâÃâ¹Ã¢â¬Â Ãâ¦Ã¡ÃÆââââ¬Å¡Ã¬Ã¢ââ¬Ãâ1 were sufficient to solve quadratic equations, but it wasn't clear they were enough to solve cubic and higher-degree equations. Also, the part of the Fundamental Theorem of Algebra which stated there actually are n solutions of an nth degree equation was yet to be proved, pending, of course, some description of the possible forms that the solutions might take. Next section: The number i 8-)

i hate you because your cat is tryin to kill itself :)

add me ile do smithing job for u

how?

do werewolves count as wolves?

neva seen u 0./10

get him back gewd................................ muhahahahahaahahahahaha!

one day ile get him back...

man i hate him so bad!!!!!!!!!! first he gave me flippin shades and now 74 daggonoths i hate him !!!!!!!

nvm i figured it out