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Q: What is the difference of binary and decimal numbers?

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Binary can only be 1 & 0. Decimal numbers have a dot in them. Binary numbers use only 2 symbols (0 and 1) to represent different numbers, while decimal numbers use 10 symbols (0 to 9) to represent different numbers. check the below link for more.

a) 6401 in Binary is 1100100000001b) 1010110 in decimal is 86

binary numbers are only zero and ones (0 1) which are used in programing computers. I feel pretty sure these numbers have other uses as well.

A remainder is the numbers after a decimal point; sometimes used as repesenting in binary to get a binary number from a decimal number.

To ensure they are read as binary numbers and not decimal numbers.

easy, 1011. in binary of course. convert 1011 binary to decimal you get 11.

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212 (decimal) is 11010100 (binary)

The Binary system uses only the numbers 1 & 0. The decimal system has "dots" in them example of decimal: 1.25

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1001 base 2 = 9 base 10

Convert 189 to binary number

Prime numbers are prime numbers - whether we count in the decimal, binary, hexadecimal or another base.

000001112 = 710 See the related link, 'Binary Numbers' below this answer.

It is 127 in decimal numbers.

25 and nothing that had a decimal point well the number 369.3125 decimal. to convert to binary it worked fine the whole number 369 by justnumber by just dividing the desired base so since i wanted binary

No. The set of binary numbers includes fractions which are written in binary form. For example, binary(0.1) = decimal(0.5) which is not a natural number.

The word "understand" is a bit misleading here; computer's usually accept input as decimal, and show results as decimal numbers again. It is internally that they do most of their processing in binary, because they were so designed. And the reason they were so designed is because it is simpler to build computers that work with binary. For example, look at the multiplication table for binary numbers, and compare it to that for decimal numbers.

Just use the Windows calculator, and set it to scientific mode, or use any scientific calculator that supports binary/decimal. In the Windows calculator, make sure you are in decimal, type in each of the four numbers, then select "Binary" to convert to binary. You will have to fill out some of the binary numbers with zeroes to the left (each one must have 8 binary digits).Just use the Windows calculator, and set it to scientific mode, or use any scientific calculator that supports binary/decimal. In the Windows calculator, make sure you are in decimal, type in each of the four numbers, then select "Binary" to convert to binary. You will have to fill out some of the binary numbers with zeroes to the left (each one must have 8 binary digits).Just use the Windows calculator, and set it to scientific mode, or use any scientific calculator that supports binary/decimal. In the Windows calculator, make sure you are in decimal, type in each of the four numbers, then select "Binary" to convert to binary. You will have to fill out some of the binary numbers with zeroes to the left (each one must have 8 binary digits).Just use the Windows calculator, and set it to scientific mode, or use any scientific calculator that supports binary/decimal. In the Windows calculator, make sure you are in decimal, type in each of the four numbers, then select "Binary" to convert to binary. You will have to fill out some of the binary numbers with zeroes to the left (each one must have 8 binary digits).

Decimal 2010 = Binary 11111011010.

207

It is 7.

The binary number 1000011 is equal to the decimal number 67. See the related link, 'Binary Numbers' below this answer.

An easy way is to convert them to decimal, subtract, then convert the answer back to binary.

If you want to add numbers in different bases, in this case decimal and binary, or do any other calculation that involves different bases for that matter, you have to convert all numbers to a single system first - for example, all to decimal. Then you can do the operation. It is really up to you in what base you represent the final answer. In this example, you can convert back to binary, for example.