To convert the whole part to another base:
1) divide the number by the new base to get a whole quotient and a remainder
2) note the remainder
3) replace the number by the quotient
4) if the number is not zero repeat from step 1
5) write the remainders in reverse order to get the number in the new base
To convert the fractional part to another base:
1) multiple the fractional part by the new base
2) note the whole number part
3) remove the whole number part to leave the fractional part
4) if the fractional part is not zero and the required accuracy has not been reached repeat from step 1
5) the noted whole parts in order are the fractional part in the new base.
The required accuracy condition is there in case the fractional part becomes repeating, eg 0.1 decimal in binary is repeating: 0.1 = 0.000110011001100... (repeating 1100) in binary.
For 225.25 to octal (base 8):
Whole part (225):
225 ÷ 8 = 28 r 1
28 ÷ 8 = 3 r 4
3 ÷ 8 = 0 r 3
→ 225 is 341 in octal
For the fractional part (.25):
0.25 x 8 = 2.0 → 2 and 0.0, so finish.
→ 225.25 in octal is 341.2
Octal: 56704534 Decimal: 12290396
NA
1D.12516
That can't be an octal number; it has an 8 in it.
To convert a binary number to an octal number, you need to know how an octal number is represented in binary. It is like this: 0 = 000 4 = 100 1 = 001 5 = 101 2 = 010 6 = 110 3 = 011 7 = 111 As you can see, an octal number consists of 3 'bits' (either a 0 of a 1). Now, to convert a binary number to an octal number, you first have to group the binary digits into groups of 3 bits (starting from the right). Then, you convert every group of bits into octal numbers. This way you get your binary number into an octal one. For example: (1010100111010010)2 We group them into groups of 3 bits, starting from the right. 1 010 100 111 010 010 As you see, we have a single digit left. We must add 0's to make it a group of 3 bits. 001 010 100 111 010 010 Then we convert every group into an octal number, according to the table above. 001 = 1 010 = 2 100 = 4 111 = 7 010 = 2 010 = 2 And in this way, you converted a binary number into an octal one. (1010100111010010)2 = (124722)8
Don't. 889 is not an octal number.
(83)base10 to octal
480
Octal = 52746757 Binary = 101010111100110111101111
Octal: 56704534 Decimal: 12290396
A45C: Decimal = 42076 Octal = 122134
BB895C: Octal = 56704534 Decimal = 12290396
F5B6D3 = 75333323
134.105
fdfd
C65A = 143132
56704534