Assume a number $[-155-(02)]$ Convert the number into residue numbers when the moduli set is $2^$ n $-1\mathrm{.}2^$ n $*0\mathrm{.}2^$ n $+1$ where n $=3$

Re$-$convert into Decimal number of the result of Q$.$ No$.2$ using Chinese Remainder Theorem.

Re$-$convert into Decimal number of the result of Q$.$ No$.2$ using Mixed Radix conversion technique.