what is the use of 333?
354203
33Mhz is the speed that my memory in my laptop works at.
309298
1 = 1/3 + 1/3 + 1/3\n   1 = 0.333... + 0.333... + 0.333...(... means repeated)\n     1 = 0.999...\n\nnormally\n\n     lim    (1)^n = 1\n     n->inf\n\nbut\n\n     lim    (0.999...)^n = 0\n     n->inf\n\ntherefore\n\n     lim    [(0.999...)^n + (0.999...)^n] = 0\n     n->inf\n\nwhich does not equal 2.
629122
It compresses the ammount of space needed to write a mathematical expression.\n\nFor example:\n6 x 3 x 6 x 7 x 6 x 3 x 6 x 3 x 7 can be written as\n6^4 x 3^3 x 7^2
849323
.333333 It's also infinite, meaning the 3's go on forever.
75725
Please be more specific. I'll answer by assuming a couple things.\n\nOne situation is when you can count something without having to measure to a certain accuracy. For example, one balloon, one sandwich, etc. In that case, the integer has infinite number of significant digits.\n\nAnother situation is when you use numbers from theories and measurement conversions. For exmaple, in chemistry, 2 moles of hydrogen combined with 1 mole of oxygen creates 2 moles of dihydrogen monoxide. These integers of the balanced chemical equation has infinite number of significant digits so 2 moles can be 2.000000000..... moles. Also, when converting measurements, let's say from liters to millimeters, there are 1000 millimeters in a liter. The 1000 is said to have an infinite number of significant digits. When you do calculations, the 1000 does not factor into the number of significant digits of the outcome.
1184620
8 1/3 or 8.333333 or 25/3
306637
There's a trick to figuring this out quickly.\n\nFor each number between 1 and 499 there is a corresponding number between 501 and 999 which, when added together, equals 1000.\n\nFor example:\n\n1 + 999 = 1000\n2 + 998 = 1000\n...\n499 + 501 = 1000\n\nNow, there are 499 pairs like that.  Add them together and you get 499,000\n\nAdd to that 1000 and 500, and you get 500,500, which is your total.
939962
Take it step by step.\n\n37 will go into 223 how many times?  What is left over?  Bring down the 4.  \n\nHow many times can 37 go into that number.  Repeat the steps
859790
Actually, in this case I don't think the word "about" makes the answer ambiguous.  The answer implies the product should be 24,000, rounded to the nearest thousand.  Given that, 27 * 28 * 29 is "about" 22,000, while 29 * 30 * 31 is "about" 27,000.
472542
Take each one and put in over 1000 and then reduce.\nYou use 1000 because there are 3 decimal places.
1017563
I've used the International Phonetics Alphabet (IPA) as written code before.  Basically it just gives you one symbol for each sound.  Typically I just use it as shorthand in class when taking notes on peoples' names I can't spell and such... \nAnyway, it's cool if you and a friend know it, you can write notes in it that most people can't read.  I did that when I was younger.
891258
Try 1 ÷ 3\n\n1/3 = 0.33333.....\n\n~ ♥ ~
710021
The fraction of 100,000,000 divided by 3 is 33333333,3
52844
Those prefixes are usually used to denote a value that is a power of 10, most specifically in the metric system.\n\nIn this case, kilo would be 10^3, hecto would be 10^2, deca is 10^1, deci is 10^(-1), centi is 10^(-2) and milli is 10^(-3), where "^" means "to the power of".\n\nThis yields the following values: kilo = 1000, hecto = 100, deca = 10, deci = .1, centi = .01, and milli = .001.
333427
Assuming that you mean 33 liters,\n\n33 L = 33/1000 m^3\n\nV = lwh\n33/1000 m^3 = 55m * 48m * h\nh = 0.0000125 m, or 0.0125 mm\n\nThat seems pretty shallow to me, so I may be off in assuming what 33 is.  In any event, you can go back and recalculate if you know how much water you have.  For reference, 1000 L = 1 m^3.
272603
A convenient way of using very large and very small numbers in chemistry is to use "scientific notation".  Any number can be represented as a number between 1 and 10 multiplied by 10 to the right power.  Example:  3,000 can be written as 3.000 x 10^3, where "^" means "to the power of".  10^3 is 1,000.
271046
look at it this way:\n\n1/3 = .3333...\n2/3 = .6666...\n\nadd the two and you get \n\n3/3 = .9999...\nor, equivilently\n\n1 = .9999...\n\nso, looking at it that way, yes they are equivalent\n\nthe only reasone this works is because we could never add the .000....1 to the .999... to make it 1 because we never know where the last 9 occurs, infact there is no last 9, so we must conceed that they are equivilent.\n\nor, one could look at it as .999... converges to 1, no matter how close you say .999... has to be to 1 in order to say they are equivilent, .999... could be taken that many digits out so that the next digit would round it up to 1\n\nhope this was helpful\n\nmatttlocke