30.610 = 36.4631...8 (with the 4631 recurring).
I converted it by separating it into 30 + 0.6.
The 30 I converted by the usual method of dividing by the new base to get a quotient and remainder; then dividing the quotient by the base and repeating until the quotient is zero and the remainders in reverse order are the whole number in the new base.
The 0.6 I converted by seeing how many 1/8s are in 0.6, which gives the first digit after the octal point. Subtracting this, from 0.6 then left me with finding how many 1/82 = 1/64s are in the remainder to give the next digit after the octal point and so on. This I actually did by dividing 0.6 by 1/8 which is the same as multiplying it by 8 which gives a whole number (the next digit after the octal point) and a decimal part; I then repeated by multiplying the decimal part by 8 and so on:
30 ÷ 8 = 3 r 6
3 ÷ 8 = 0 r 3
⇒ 3010 = 368
0.6 x 8 = 4 + 0.8
0.8 x 8 = 6 + 0.4
0.4 x 8 = 3 + 0.2
0.2 x 8 = 1 + 0.6
at which point the digits repeat giving the answer as 30.610 = 36.4631...8
Octal: 56704534 Decimal: 12290396
NA
1D.12516
That can't be an octal number; it has an 8 in it.
To multiply two octal numbers, first convert each octal number to decimal. Perform the multiplication in decimal, and then convert the result back to octal. Alternatively, you can multiply the numbers directly in octal by using the standard multiplication method, ensuring to carry over values when they exceed 7 (since octal only uses digits 0-7). Finally, combine the results appropriately to get the final product in octal.
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