1000000 converted to decimal notation is 128.
128 64 32 16 8 4 2 1
1 0 0 0 0 0 0 0
You add up from left to right.
A binary floating point number is normalized when its most significant digit is not zero.
Converting Gray Code to Binary1). Write down the number in gray code.2). The most significant bit of the binary number is the most significant bitof the gray code.3). Add (using modulo 2) the next significant bit of the binary number to thenext significant bit of the gray coded number to obtain the next binary bit.4). Repeat step 3 till all bits of the gray coded number have been added inmodulo 2. The resultant number is the binary equivalent of the gray number.Converting Binary to Gray Code1). Write down the number in binary code.2). The most significant bit of the gray number is the most significant bitof the binary code.3). Add (using modulo 2) the next significant bit of the binary number to thenext significant bit of the binary number to obtain the next gray coded bit.4). Repeat step 3 till all bits of the binary coded number have been added inmodulo 2. The resultant number is the gray coded equivalent of the binarynumber.
To convert binary to Gray code, take the most significant bit (MSB) of the binary number as the MSB of the Gray code. For each subsequent bit, XOR the current bit of the binary number with the previous bit. Repeat this process for all bits in the binary number to obtain the complete Gray code.
The weight of the Most Significant Bit (MSB) in a 5-bit binary number is 16. In binary representation, each bit position corresponds to a power of 2, starting from the right with 2^0. Therefore, the MSB, which is the leftmost bit in a 5-bit number, represents 2^4 or 16 in decimal.
720,720
The most significant bit (MSB) of a binary number is the leftmost bit that is set to 1. To identify the MSB, you can convert the binary number to decimal and determine the position of the highest power of 2 that contributes to the value. Alternatively, in programming, you can use bitwise operations to find the MSB efficiently. For example, you can repeatedly shift the number to the right until you reach a 1, counting the shifts to find the position of the MSB.
I assume you mean a binary representation of a number.The "least significant bit" (usually the one to the far right but in some languages it has another placement) is "ones"the next most significant bit are the twosThe third most significant bit are the foursetc.So if your number is 37there is one 32 (the sixth most significant bit)no 16's (the fifth most significant bit)no 8's (the fourth most significant bit)one 4 (the third most significant bit)no 2's (the second most significant bit)one 1 (the least most significant bit)if we are to fill an 8 bit "word " we get:0010 0101
binary and hexadecimal
The most significant byte (MSB) of a positive binary number is the decimal value of the left-most bit.For example, the binary number 10111001011 is 11 bits, meaning it's 11 digits long. Thus, the decimal value of the left-most bit, the MSB, is 1 X 210 = 1024. The reason why it's not 1 X 211 is that the decimal value of the right-most bit is represented by raising 2 to the 0th power, not the first power. In this case, the right-most bit has a decimal value of 1 X 20 = 1.
It could mean anything, depending on how you interpret it. But the most likely interpretation is that this is a binary number. If so, it is the binary representation of the base-10 number 170,784.
You can convert decimal to binary, and vice versa, with most scientific calculators. In Windows XP, open the calculator and set it to "Scientific". In Windows 7, set it to "Programmer". After doing this, select "Decimal", type in the number, and then select "Binary" to convert to binary.
binary numbers