The answer is 1 0101 0111 1110 1011 1011 0011 1111 1010 0001 0111
41 in decimal is 0100 0001 in BCD (this is 8 bits not 6 bits)41 in decimal is 101001 in binary (this is 6 bits, but binary not BCD)There is no 6 bit BCD representation of the decimal number 41!
one one thousandth (1/1000) in decimal = 0.001
It is 0001 0110 0011.
22.2 since we take 4 bits to convert in decimal and bit value can not exceed 0-9.so we divide 11011 as 0001 and 1011 . here we have 0001 as 1 but 1011 have value 11 so first we substract 6 from second part 1011-0110 so we will get 0101 which is equivalent to 5. now before decimal we have 15 ,since we substract 6 from this we need to add 6 so value became 15+6=21 .Same process we will do after decimal point and we will get .6 after decimal point so when we will add .6 here we will have 21.6+.6=22.2
300 = 256 + 32 + 8 + 4 = Binary 0000 0001 0010 1100
1110 0001
The answer is 1 0101 0111 1110 1011 1011 0011 1111 1010 0001 0111
00010100 Like: 1 = 0001 4 = 0100
97 base 10 = 110 0001 base 2
1010 0001 base 2 161 base 10
I assume you mean BCD, Binary Coded Decimal. BCD uses 4 bits to represent one decimal number. The easiest way is to make a table, with decimal, BCD, Hex and straight binary. 1 0000 0001 1 0000 0001 2 0000 0010 2 0000 0010 3 0000 0011 3 0000 0011 ...Skip a bit.... 9 0000 1001 9 0000 1001 10 0001 0000 A 0000 1010 11 0001 0001 B 0000 1011 ...Skipping again.... 15 0001 0101 F 0000 1111 16 0001 0110 10 0001 0000 Get the idea? In the first one, 4 binary bits are matched with one decimal digit. In straight binary, the number scrolls on. Interestingly, this caused some problems, earning itself the name 'the 2.1K bug'. some systems, generally small systems like Eftpos terminals, wrote values in BCD binary, but read them as straight binary. So dates were written in BCD 10, but read back as (check the table) Ordinary binary 16. Hilarity ensued.
41 in decimal is 0100 0001 in BCD (this is 8 bits not 6 bits)41 in decimal is 101001 in binary (this is 6 bits, but binary not BCD)There is no 6 bit BCD representation of the decimal number 41!
For Capital A, 0100 0001. For Lowercase A, 0110 0001.
1111 can't be used for Binary Coded Decimal (BCD) because 1111=15 which is made of 2 digits 1 and 5. In BCD a 4-digit binary number is used for every decimal digit. ex. 1111 is incorrect 1 = 0001 5 = 0101 Answer: 0001 0101
0001 0000
In BCD each digit of a decimal number is coded as a separate 4 bit binary number between 0 and 9.For example:Decimal 12 in BCD is shown as 0001 0010 (Binary 1 and Binary 2), in Binary it is 1100.