1.For this question, you will need to draw your solution using some form of logic drawing software (i.e. Cadence / OrCad or Logisim). You will need to upload a pdf of your drawing. You DO NOT need to simulate these designs.

Draw the design for this Boolean Expression : a'bc + abc' + abc + a'bc'

Draw the design for the simplified expression.

NOTE: Both designs can be on the same page.

2.When writing the terms put them in alphabetical order with a space between the terms and operators.

(example: xy' + xyz, not y'z+zxy). You won't get the problem wrong, but it will ensure you get good feedback.

Find the complement of z + z'(v'w +xy)

3.Fill in the truth table for the following expression:

bd' + acd' + ab'c + a'c'

4.Express the following function as a sum of minterms and as a product of maxterms. Your answer should be of the form #, #, #, ....., # in ascending numerical order.

F = ab'c + a'b'c + abc

Sum of Minterms = m ( )

Product of Maxterms = M (

5.Fill in the truth table, then enter the Sum-of-minterms and the Product-of-Maxterms.

Example: x'yz' + xyz for the Sum-of-minterms

Terms should be written in ascending order. minterm 0, then minterm 1 etc.

F = ab' + bc + a'bc'

6.

Convert each of the following to the other standard form.

F ( x , y , z ) = m ( 1 , 3 , 5 ) F ( x , y , z ) = M _________

____________

F(x, y, z) m (1, 3, 5) F(x, y, z) =