how do you change a number into a binary number?
438874
Binary works in base two so it goes 1 2 4 8 16 32 etc only you work from right to left instead of left to right.\n\nFor instance if you wanted to convert the number 52 you would use the following\n\n52 / 2 = 26 r 0\n26 / 2 = 13 r 0\n13 / 2 = 6 r 1\n6 / 2 = 3 r 0\n3 / 2 = 1 r 1\n1 / 2 = 0 r 1\n\nYou then read from top to bottom so 52 in binary would be 110100\n\nYou can see it better if you put these values under the binary table so\n\n32  16  8  4  2  1 \n1    1   0  1  0  0   \n\n32 + 16 + 4 = 52\n\nHope that makes sense
152638
It is the number 36 in binary.\n\nFrom right to left:\n0 = 0\n0 = 0\n1 = 4\n0 = 0\n\n0 = 0\n1 = 32\n0 = 0\n0 = 0\n\n32 + 4 = 36
415435
nope... 01 (in binary) = 1 (in decimal)\n\nand \n\n10 (on binary) = 2 (in decimal)
1026397
the morse code for 0 = -----\nthe morse code for 1 = .----\n\nso a binary number of 0101 would be\n-----  .----  -----  .----
274854
The difficult thing here is reading and writing the numbers. They must be transformed from ASCII and then the result transformed back to ASCII.I found a program that calculates the sum of 2 numbers.I hope it helps.
139672
Change 1/2 to a decimal and add it to 11.\n\nChange 1/5 to a decimal and add it to 2.\n\nSubtract the second decimal number from the first.
979538
Every character is assigned a unique code, to translate a string representation of a letter in the alphabet, you merely have to look up the code for that particular character, then convert that decimal representation to binary.\n\nFor example:\n'a' - 97 \n\n97 in binary is : 1100001\n\n\n64 | 32 | 16 | 8 | 4 | 2 | 1\n 1   1   0   0   0    0    1\n\n64 + 32 + 1 = 97
578454
I can do all that, but except for small numbers I wold never bother.\n\nThe "easy" way, such as it is, is to always go through binary on your way from decimal to hex. \nFor the others, list the bits and add/partition.
32238
If you write the codes for 16 digits in binary out -\n\n0000 - 0\n0001 - 1\n0010 - 2\n0011 - 3\n0100 - 4\n0101 - 5\n0110 - 6\n0111 - 7\n1000 - 8\n1001 - 9\n1010 - A\n1011 - B\n1100 - C\n1101 - D\n1110 - E\n1111 - F\n\nThen take 3E7C, match the four digits on the chart:\n\n0011 1110 0111 1100 =\n\n11111001111100\n\nThats hex to binary conversion, to decimal, you just add your exponents of two, reading binary number from right to left:\n\n2^2 + 2^3 + 2^4 + 2^5 + 2^6 + 2^9 + 2^10 + 2^11 + 2^12\n\n= \n\n15996\n\nI admit there's a more direct path to the number, but rememebring the way above allows you do any decimal/binary/hex conversion neededed, so its all I've remembered.
121493
We are used to ten digits in our numbering system, but binary only has two (zero and one, or on and off) In our system when we get to nine, our ones spot is at the top and we have to use two columns for higher numbers. Same applies in binary. Column starts at zero and is full at one.\nOn our regular system our first two columns fill at nine nine - in binary the first columns fill at one one. nine nine in our system equals 99. one one in binary equals 3.\n00000000 = 0\n00000001 = 1\nnow that column is full, so to count to 2 you have to use the next column.\n00000010 = 2\n00000011 = 3\nnow that column is full, so to count to 4 you have to use the next column.\n00000100 = 4\nand so on.\n\nInsted of having the "ones" "tens" "hundreds" etc. columns as our regular system does - \nbinary has the "ones" "twos" "fours" "eights" "sixteens" thirty-twos" etc colmns\n\nA byte is 8 columns.
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?
163804
Continuously divide the decimal number by 16 and stack up the remainders at each stage, until you finally reach a divisor that is less than 16. Of course, you have to write the remainders above 9 in the alphabetical form - 10=A, 11=B and so on till 15=F. Finally, string the final divisor followed by the stack of remainders read backwards to obtain your hex number.\n\nAlternately, if you are good at converting between decimal and binary, do that and then read off the binary bits from the end in groups of four in the equivalent hex. For example, if after decimal-to-binary conversion, you were to get\n11100011010101, then group them as\n(0011)(1000)(1101)(0101). Now, this is equivalently 38D5 in hex.
785570
try substituting letters for numbers and vice versa
397669
8 bits is a byte... 4 bits is a byte... whether your binary looks like 10011000, 11111111, or 00000001 or 00000000, it's all a byte. If you have 1001, the machine will automatically make it 00001001. It will just add zero's in front of it to make it a byte.
602321
In binary, or base 2 numbers, 1+1=10. \n\nBase 2 is a number base where there are only 2 digits in the number system (symbols are usually 0 and 1), the number system we usually use is base 10 numbers (symbols are usually 0 1 2 3 4 5 6 7 8 9).\n\nin binary:\n0 = 0\n1 = 1\n2 = 10\n3 = 11\n4 = 100\n5 = 101\n6 = 110\n7 = 111\nand so on...
864328
binary 11 is 3 decimal
698756
First conversion the numbers to binary, then make the OR operation.\n\nExp.:\n8 OR 3.\n\nis: 1000 OR 11\n\n= 1011.\n\nWhich mean: 11 (Dec.)\n\nYou can use the Windows Calc.