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

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Q: What is the sum of the binary numbers of 1001 plus 10 in both binary and decimal?
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What number system was the first computer built between 1939 and 1942?

Guessing you are referring to ABC, binary. 50 bit binary numbers If you meant instead the Harvard Mark I, decimal. 23 digit decimal numbers. Both computers were completed in 1942.


How can I know if a binary number is divisible by another binary number?

The same as in decimal. You divide one number by the other, and if you get a whole number as a result (or if you get no remainder, depending on how you do the division), it is divisible. Note that you might also convert both numbers to decimal, and do the division in decimal.


How are binary and octal numbers related?

they are both numbers


How are the base 16 and base 2 numbers related?

Both base 16 and base 2 number systems use binary numbers (1 and 0) to write out and define decimal numbers.


How do you express the number 1010 in binary?

The question is a little vague, so Ill answer it both ways.1010 in binary is 10 in decimal â—„1010 in decimal is 1111110010 in binary â—„


How binary and octal are related?

they are both numbers


What is the vocabulary for a terminating decimal and a repeating decimal?

They are both rational numbers.


When multiplying a decimal by a decimal multiply as with what numbers?

The answer depends on the decimal numbers: there is no simple answer if one (or both) of the decimals is a non-terminating number.


How do you calculate binary digits?

Binary numbers all consist of combinations of the two digits '0' and '1'. These are some examples of binary numbers: 11010101111101111000000 10101000 00001100 01011101Engineers and mathematicans sometimes call the binary numbering system a base-two system because binary numbers only contain two digits. By comparison, our normal decimal number system is a base-ten system. Hexadecimal numbers (discussed later) are a base-sixteen system. All binary numbers have equivalent decimal representations and vice versa. Our handy Binary-Decimal Number Converter performs these calculations automatically for you. To convert binary and decimal numbers manually, you must apply the mathematical concept of positional values. The positional value concept is simple: With both binary and decimal numbers, the actual value of each digit depends on its position (how "far to the left") within the number. For example, in the decimal number 124, the digit '4' represents the value "four," but the digit '2' represents the value "twenty," not "two." The '2' represents a larger value than the '4' in this case because it lies further to the left in the number. Likewise in the binary number 1111011, the rightmost '1' represents the value "one," but the leftmost '1' represents a much higher value ("sixty-four" in this case). In mathematics, the base of the numbering system determines how much to value digits by position. For base-ten decimal numbers, multiply each digit on the left by a progressive factor of 10 to calculate its value. For base-two binary numbers, multiply each digit on the left by a progressive factor of 2. Calculations always work from right to left. In the above example, the decimal number 123 works out to: 3 + (10 * 2) + (10*10 * 1) = 123and the binary number 1111011 converts to decimal as: 1 + (2 * 1) + (2*2 * 0) + (4*2 * 1) + (8*2 * 1)+ (16*2 * 1) + (32*2 * 1) = 123Therefore, the binary number 1111011 is equal to the decimal number 123. To convert numbers in the opposite direction, from decimal to binary, requires successive division rather than progressive multiplication. Our Binary-Decimal Number Converter also performs these calculations automatically for you. To manually convert from a decimal to a binary number, start with the decimal number and begin dividing by the binary number base (base "two"). For each step the division results in a remainder of 1, use '1' in that position of the binary number. When the division results in a remainder of 0 instead, use '0' in that position. Stop when the division results in a value of 0. The resulting binary numbers are ordered from right to left. For example, the decimal number 109 converts to binary as follows: 109 / 2 = 54 remainder 154 / 2 = 27 remainder 027 / 2 = 13 remainder 113 / 2 = 6 remainder 16 / 2 = 3 remainder 03 / 2 = 1 remainder 11 / 2 = 0 remainder 1Therefore the decimal number 109 equals the binary number 1101101. (Credit to About.com) Binary numbers all consist of combinations of the two digits '0' and '1'. These are some examples of binary numbers: 11010101111101111000000 10101000 00001100 01011101Engineers and mathematicans sometimes call the binary numbering system a base-two system because binary numbers only contain two digits. By comparison, our normal decimal number system is a base-ten system. Hexadecimal numbers (discussed later) are a base-sixteen system. All binary numbers have equivalent decimal representations and vice versa. Our handy Binary-Decimal Number Converter performs these calculations automatically for you. To convert binary and decimal numbers manually, you must apply the mathematical concept of positional values. The positional value concept is simple: With both binary and decimal numbers, the actual value of each digit depends on its position (how "far to the left") within the number. For example, in the decimal number 124, the digit '4' represents the value "four," but the digit '2' represents the value "twenty," not "two." The '2' represents a larger value than the '4' in this case because it lies further to the left in the number. Likewise in the binary number 1111011, the rightmost '1' represents the value "one," but the leftmost '1' represents a much higher value ("sixty-four" in this case). In mathematics, the base of the numbering system determines how much to value digits by position. For base-ten decimal numbers, multiply each digit on the left by a progressive factor of 10 to calculate its value. For base-two binary numbers, multiply each digit on the left by a progressive factor of 2. Calculations always work from right to left. In the above example, the decimal number 123 works out to: 3 + (10 * 2) + (10*10 * 1) = 123and the binary number 1111011 converts to decimal as: 1 + (2 * 1) + (2*2 * 0) + (4*2 * 1) + (8*2 * 1)+ (16*2 * 1) + (32*2 * 1) = 123Therefore, the binary number 1111011 is equal to the decimal number 123. To convert numbers in the opposite direction, from decimal to binary, requires successive division rather than progressive multiplication. Our Binary-Decimal Number Converter also performs these calculations automatically for you. To manually convert from a decimal to a binary number, start with the decimal number and begin dividing by the binary number base (base "two"). For each step the division results in a remainder of 1, use '1' in that position of the binary number. When the division results in a remainder of 0 instead, use '0' in that position. Stop when the division results in a value of 0. The resulting binary numbers are ordered from right to left. For example, the decimal number 109 converts to binary as follows: 109 / 2 = 54 remainder 154 / 2 = 27 remainder 027 / 2 = 13 remainder 113 / 2 = 6 remainder 16 / 2 = 3 remainder 03 / 2 = 1 remainder 11 / 2 = 0 remainder 1Therefore the decimal number 109 equals the binary number 1101101. (Credit to About.com)


What is 1.20 as a decimal?

1.20 has the same value as 1.2 and they are both decimal numbers


How do you do multiplication problems with decimal points?

You multiply the numbers like you multiply integers. Count how many numbers are after the decimal points in both numbers combined and move the decimal point in front of the answer.


What is the advantages of binary digits over the decimal?

Computers do not understand decimal notation. All information (both instructions and data) must be converted to a binary representation before the machine can understand it. We use the symbols 0 and 1 (binary notation) but the machine has a variety of physical representations it can use to encode binary data, including transistors, flux transitions, on/off switches and so on.