diffent basis of number system?
828984
Do you mean other than base 10? Like binary number system? In binary, only digits are 1 and 0. Places are powers of 2. So 1 binary = 1 base 10. 10 binary = 2 base 10. Etc.\nThere is hexadecimal (16) where digits are 0, 1, 2, 3, 4, 5, 6, 7, 8, 9, A, B, C, D, E, and F\nSo F base 16 is 15.\nThere are an infinite number of base systems but they would quickly become stupid.\nDid this confuse you enough?
603285
this is possible to figure out.  What it is a combination of numbers   i will do examples to keep it simple.   If your number was 00  or 000  then the answer was 9.  well its a pattern    if your number is 001 then the answer he came up with was 8.  well then if you had 002  then it was 7.  but also on the note if your number was 011 or some combination of this number then it was 8 also  because when you take 011 and add 0+1+1 you get 2 so it was 8.   the way it works is the numbers you type in it adds them together so there is a correlating number that goes with the answer that was added together.  so... if the numer added together was 0 then it was 9.  and the number added together was 1 then he came up with 8.  added together you got 2 then he said 7.  and just keep going ... 3 is 6,   4 is 5.    also on the same account    5 is 4,  6 is 3,   7 is 2,   8 is 1,  and 9 is 0.
120877
well i dont fully understand what you mean by structure but the real numbers are pretty much everything that is not imaginary so \n(-infinity,infinity) this includes rationals, irrationals, integers, and natural numbers.  Numbers that are not included are imaginary number (things that have an i attached to it), these numbers occur when you take the square root of -1 (sqrt(-1))\n\nhope that helps
709147
if the difference is 96 Lower number = 245-96 = 149\nbut it cannot be >= 245\n\nso Lower number is between 149 to 245 both exclusive
429263
basic numbers are numbers 0-9
782057
look at a few examples and it will make sense\n\nfor example \n\n02 (where the 2 is small)   -> _ O    (the _ is where a number goes)  (2)
1006179
111221, 312211, 13112221, 1113213211, ...\nOR\n1231, 131221, 132231, 232221, 134211, ...\nOR\n3112, 211213, 312213, 212223, 114213, ...\n\nEach is based on the digit makeup of the previous term, but I need one more term in the sequence to be sure of the rule.
545346
3 because there are 4 bases. 4^3 = 64
932232
Hello,\n\nThe symbols in relationship to the numbers change each time. \nThe symbol you choose is the correct one  for all answers. No matter the number you choose there is one correct symbol for all answers.
1065632
There are none.\n\nMetric units all use base ten. We have ten fingers, so the whole decimal system is based on base ten.\nThis in turn allows for easy conversions and calculations between smaller and larger scales as they are all done in multiples of 1000 when using engineering units.\n\nSome imperial units have a finer scale than the metric equivalent, which simply means that an integer in the imperial equates to a decimal place on the metric scale. But not using a decimal place does not make it any more accurate.
1130093
I think the answer lies in the base system. It's not base 10.
886465
You need the 10 digits 0 through 9 (obviously). You also need another 1 and 2, so you can represent 11 and 22.
173766
same as differnce between 1 and 2
613651
Real numbers are what we use every day. They include all numbers other than immaginary numbers, which are the result of the sqare root of a negative number. The main disadvantage of the real number system is that almost all real number can only be approximated using the decimal system. Pi for example can only be approximated. 1/3 writen in decimal form can only be approximated as .333333333....
56274
In a base 3 group, 1+2=10 because there are only 3 digits to express any amount: 0, 1 and 2.\n\nMaybe not the answer you are looking for, but, what the heck, in math terms is completely correct :D
377593
960\n\nL has 480 less, and S has 480 more, so the difference is 960.
1120506
No, it cannot be disproven, because it is true.  Actually, you could even remove the exponents:\n10 base n = n base 10\nHere is the reason.  In any numbering system, the value 10 (in that base) is equal to the value of the base you are using.  In binary, 10 = 2 base 10.  In a base three system, 10 = 3 base 10, and so forth.  So 10 base n will always equal n base 10.\n\nBecause that is true, you can raise them to any exponent value x you want--you are dealing with the same values on both sides of the equation.