Simplify:
2[6+4{m−6(7−n+p‾)+q}]2[6 + 4{m - 6(7 - \overline{n + p}) + q}]2[6+4{m−6(7−n+p)+q}]
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= 2[6+4{m−6(7−n−p)+q}]2[6 + 4{m - 6(7 - n - p) + q}]2[6+4{m−6(7−n−p)+q}]
= 2[6+4{m−42+6n+6p+q}]2[6 + 4{m - 42 + 6n + 6p + q}]2[6+4{m−42+6n+6p+q}]
= 2[6+4m−168+24n+24p+4q]2[6 + 4m - 168 + 24n + 24p + 4q]2[6+4m−168+24n+24p+4q]
= 2[(6−168)+4m+24n+24p+4q]2[(6 - 168) + 4m + 24n + 24p + 4q]2[(6−168)+4m+24n+24p+4q]
= 2[−162+4m+24n+24p+4q]2[-162 + 4m + 24n + 24p + 4q]2[−162+4m+24n+24p+4q]
= −324+8m+48n+48p+8q-324 + 8m + 48n + 48p + 8q−324+8m+48n+48p+8q
Hence, 2[6+4{m−6(7−n+p‾)+q}]=8m+48n+48p+8q−3242[6 + 4{m - 6(7 - \overline{n + p}) + q}] = 8m + 48n + 48p + 8q -3242[6+4{m−6(7−n+p)+q}]=8m+48n+48p+8q−324
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