The answer depends on what the comparison is with! It is not more difficult than proving the Goldbach conjecture, for example.
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As compared to converting decimal into what other base! It is no more difficult to convert decimal into base 8 than decimal into binary or Hex.
Decimal 11 = binary 1011
Binary 100 is 4 in decimal.
1111 in binary is 15 in decimal. 1111 in decimal is 10001010111‬ in binary.
It isn't particularly difficult. Just use repeated divisions by 2; the remainders of each division give you the binary digit (in inverse order). Example: Convert 6 to binary. Dividing successively by 2 gives you: 6 / 2 = 3 r 0 3 / 2 = 1 r 1 1 / 2 = 0 r 1 Please note that you must continue until the result of the final division is equal to zero! The answer is 110 (the remainders, read from bottom to top). The above assumes a whole number; if you have decimals, additional calculations are required.