101001, base 10 = 11000101010001001, base 2
51
110101111
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!
Decimal ( 41 ) = binary ( 1 0 1 0 0 1 )
The binary value of the decimal number 57 (fifty seven) is 00111001According to three different decimal to binary converters I tried, the decimal number 57 is expressed in binary as 111001. Being able to convert to binary is important because binary is what computers work in.
51
110101111
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!
11101
101001, 202002, 303003 and just keep adding 101001 forever.
210 base ten
Decimal ( 41 ) = binary ( 1 0 1 0 0 1 )
The binary value of the decimal number 57 (fifty seven) is 00111001According to three different decimal to binary converters I tried, the decimal number 57 is expressed in binary as 111001. Being able to convert to binary is important because binary is what computers work in.
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—„
Express it as a sum of powers of 2, thus: 15 = 8 + 4 + 2 + 1. The binary representation has a one for every power of two that is present and 0 when not. So 15, in binary, is 1111.
To express the number 3 in binary, we need to determine the smallest power of 2 that can represent it. The binary representation of 3 is "11," which requires 2 bits (as 2^1 = 2 and 2^0 = 1, combining them gives 2 + 1 = 3). Therefore, the least number of bits needed to express 3 is 2.
To write binary numbers in scientific notation, you express the number in the form of ( m \times 2^n ), where ( m ) is a binary number between 1.0 and 1.111... (which is the binary equivalent of 1), and ( n ) is an integer representing the exponent. For example, the binary number 101100 can be written as 1.01100 × 2^5. You shift the binary point to the right of the leading 1 and adjust the exponent accordingly.