Simplify to the minimum form by using K MAPS $G(W,x,Y,Z)=$prodM$(0,1,2,3,4,6,10,11{)}^{**}D(13,14)$ Give the

result as a sum of producrs!.

Turn the K$-$Map in the procedures page with clearly label variables, headers and prime implicants. Notice that you might be given O$\text{'}$s or $1\text{'}$s and you answer might require the opposite.

Write the expression without spaces

variables in order

"AND" MUST BE EXPLICIT using $"*"$

$"$OR$"$ use $"+"$

include parenthesis when needed,

use apostrophes to indicate inverted variables.

Example $A^{\text{'}+}{B}^{+}{C}^{\text{'}}+B^{1+}C+A^{+}C$ for a Sum of products

Example $(A^{\text{'}}+B+C^{\text{'}}{)}^{**}(A+C{)}^{**}(B^{\text{'}}+C)$ for a Product of sums