What greek formula is the number six derived from?
99884
pythagoreans called it a "triangular number" as it is the sum of the first three numbers 6= 1+2+3;\nthis can be represented in a triangular shape:\n\nX\nXX\nXXX\n\nThat's all.
275765
you need to know the relation that the greeks found thousands years ago Δ=δπ+υ. this is the identity of the incomplete division Δ is the number you want to divide,\nδ is the divider, π is the quotient and υ is the remainder.\nyou just can´t round up or down the remainder
144090
6.022 x 10^23\n \nIt's named after Lorenzo Romano Amedeo Carlo Avogadro, conte di Quaregna e di Cerreto (1776 - 1856).\n\nThe name "Avogadro's Number" is just an honorary name attached to the calculated value of the number of atoms, molecules, etc. in a gram mole of any chemical substance. Of course if we used some other mass unit for the mole such as "pound mole", the "number" would be different than 6.022 x 1023.
130493
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 47 48 49\n\n6 f the above numbers
726104
Pythagoras (of Samos, born about 569-82 BC - died about 507 BC) was a Greek philosopher who made important developments in mathematics, astronomy, and the theory of music. The theorem now known as Pythagoras's theorem was known to the Babylonians 1000 years earlier but he may have been the first to prove it. \n\nIn any right triangle, the area of the square whose side is the hypotenuse (the long side of a right triangle opposite the right angle) is equal to the sum of areas of the squares whose sides are the two legs (i.e. the two sides other than the hypotenuse, the adjacent and opposite in sine, cosine and tangent workings). \n\nIf we let c be the length of the hypotenuse and a and b be the lengths of the other two sides, the theorem can be expressed as the equation\n\nThis equation provides a simple relation among the three sides of a right triangle so that if the lengths of any two sides are known, the length of the third side can be found.\n\nI was taught this in a long jumpo sand pit, with 25 billard balls.\nmy old teacher, Mr Chadwick, made a line of 5 balls, and this was the hypotenuse. he then drew in the rest of the triangle. he squared the 5 balls, by making a square of 5 by 5 balls, (25 in all).\n\nthen he put balls on the other lines. three fitted onto the short side, and four onto the next side. he then squared the two other sides. 3 x3 and 4 x 4 (9 and 16, when added together = 25. \n\nhe showed me that 27 years ago, It was amazing, and the reason I am now a teacher.
357472
Use the formula S(n) = k x (1- r^n+1)/(1-r) where k=6, r=3 and n = 17....the answer is 1,162,261,464
668644
"triangular numbers" they're called
381470
You add exponents when you are multiplying similar base numbers raised by exponents.  So, 6 to the third power times 6 to the second power is 6 to the fifth power. The rule is important when dealing with expressions and equations with variables, especially multiple variables.  Good luck.
1070909
Five and seven\n\nBy giving one, it's four and eight (twice)\n\nBy givng one, it's six and six
928623
Hi Kenima ;\n\n-if u = 6   & t = 3  & v = (u -t )/ 3 \n-just fill the value of " u " & " t " in to Formula of v \n\nv = ( 6 - 3 ) / 3 \nv = 3 / 3\nv =1 \n\nGood Luck ♣
110716
62 where 2 is a superscript.\n\nthis is pronounced as "six square"
59321
666 is a really fascinating number. It is the sum of the squares of the first seven prime numbers.\n\nSince 36 is both square and triangular, 666 is the sixth number of the form n2(n2 + 1) / 2 (triangular squares) and the eighth number of the form n(n + 1)(n^2 + n + 2) / 8 (doubly triangular numbers.)\n\nThere is no number whose value of Euler's totient function φ is 666, making it a nontotient.\n\nThe harmonic mean of the digits of 666 is an integer: 3/(1/6 + 1/6 + 1/6) = 6. 666 is the 54th number with this property.\n\nIn base 10, 666 is a palindromic number, a repdigit and a Smith number. A prime reciprocal magic square based on 1/149 in base 10 has a magic total of 666.\n\nThe Roman numeral representation of the number 666 (DCLXVI) uses once each the Roman numeral symbols with values under 1,000, and they occur in exact reverse order of their respective values (D = 500, C = 100, L = 50, X = 10, V = 5, I = 1).\n\n666 is the sum of all the numbers on a typical roulette wheel. (A typical roulette wheel is numbered from 1 to 36, with one (in Europe) or two (in North America) zeroes. See the point on triangular numbers, above.)
9490
It's the symbol of exponents. For example 6^2 is 6x6, 5^7 is 5x5x5x5x5x5x5
625700
if your talking about the origin of the numbers we use:\n\nthey are the Arabic Numerals that were used way back during the time of early civilizations and trade routes.\n\nthorough the trade routes, their numbers spread, and were widely used\n\nthey also used the zero, which was created by either the romans or the Greeks\n\nWe dont have any idea as to who invented them, though. Our best idea is scholars or educators.
928168
a^6-3=61\na^6=64\na^6=64\na=6th rt of 64\na can be  or -2\nchoice i and ii
431729
6(8s-3)=48s-18\n\n\nactually, the correct answer is all real numbers. any number you substitute for "s" will work
410461
PI(π)= 3.14159 26535 89793 23846 26433 83279 50288 41971 69399 37510...\nIt is a Greek letter, and an irrational number. Some formulas it is used in include the formulas for area/perimeter of a circle, surface area of a sphere, and volume of a cylinder. Pi may be defined either as the ratio of a circle's circumference to its diameter, or as the ratio of a circle's area to the area of a square whose side is the radius.