For both of the exercises below, use the Quine-McCluskey simplification method to find a minimal sum of products representation for the given function. Be sure to create a prime implicant table and circle any essential prime implicants found in the table. Use Petrick's method as appropriate to determine which non-essential prime implicants should be used. If all of the minterms are covered by essential prime implicants then Petrick's Method is unnecessary and you should comment to that regard. 2. g = m(0,2,3,4,8,13,14,15)+ d(5,6,11,12) Column Column 11 Column 111(IF needed) Column IV(IF needed) Prime Implicant Table Petrick's method (if not required, indicate why and say N/A): Final Function