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Eleven.
The furthest right side is the 2^0 = 1's place, there is a 1 here so we start with 1
The second furthest right place is the 2^1 = 2's place, there is a 1 here so we add 2
The second place from the left is the 2^2 = 4's place, there is a 0 here so we add nothing
The leftmost place is the 2^3 = 8's place, there is a 1 here so we add 8.
Totaling up, we have 1 + 2 + 0 + 8 = 11
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What is 10111010 in hexidecimal?
I assume the number is in binary. Separate the binary number from the right, 4 digits at a time: 1011 1011. Then convert each group of four binary digits to hexadecimal. In this case, 1011 is B, so the answer is 0xBB (the prefix 0x is often used to indicate hexadecimal).I assume the number is in binary. Separate the binary number from the right, 4 digits at a time: 1011 1011. Then convert each group of four binary digits to hexadecimal. In this case, 1011 is B, so the answer is 0xBB (the prefix 0x is often used to indicate hexadecimal).I assume the number is in binary. Separate the binary number from the right, 4 digits at a time: 1011 1011. Then convert each group of four binary digits to hexadecimal. In this case, 1011 is B, so the answer is 0xBB (the prefix 0x is often used to indicate hexadecimal).I assume the number is in binary. Separate the binary number from the right, 4 digits at a time: 1011 1011. Then convert each group of four binary digits to hexadecimal. In this case, 1011 is B, so the answer is 0xBB (the prefix 0x is often used to indicate hexadecimal).
What is the value of binary number 1011 1011?
Converted to decimal, the binary number 10111011 would be expressed as 187. If the space in the question indicates a separation between two numbers, then "1011 1011" would be expressed in decimal notation as "11 11".
What is the gray code equivalent of binary 1011?
I do not believe that is a valid binary number. All binary numbers must be divisible by 8
Binary equivalent of B3?
1011 0011
When you add 1011 1101 in the binary system you obtain?
When you add 1011 and 1101 in the binary system, you get 11000. To calculate this, start by adding the rightmost digits, which are 1+1=10 in binary (0 carry 1). Then, move to the left, adding the next digits along with any carries until you reach the leftmost digit. The result is 11000 in binary.
