Need help with compsci work -

Question 10 4 points Save For this question, you will be filling in the blanks of two tables of the Quine Mccluskey (QM) method to reduce the equation below D(a,b,c) = Em (0,1,4,6) NOTE: As we are doing this on blackboard, you have to follow the instructions below as you enter your answers. Blackboard will not be able to account for correct answers that are entered wrong. In otherwords, FOLLOW INSTRUCTIONS FOR EACH TABLE Table 1: Instructions: This table represents the first step in the QM method. The first, third and fifth columns of the table describe the groupings. The second, fourth and sixth columns are where you will enter your answers for the groupings. You must enter the values in order of magnitude (decimal value) from smallest to biggest, for example if I am grouping the values that have only two ones in them then I would enter 011 first then 101 and then 110. You enter these values starting with the first empty space in that group and so on. For example if 011 is the only term in the grouping of two 1s then that term would go in the first space in that group. If you need to represent a dash then use the dash ( _ ) and NOT hyphen. For example 11_is correct, 11- is NOT. You get the dash by hitting the shift key and then the hyphen key (key next to Okey on most keyboards). Some spaces in the table do not have values in them. If you encounter such a space enter a lower case x. You MUST enter something for every blank space. Either the 'x' to represent a blank space or a value in the space. Zero 15 Zero 1s combined with one is Zero & One & Two Combined One 15 One 1s combined with two 15 One & Two & Three Combined Two 1s Two 1s combined with three 1s Three 1s Table 2: Instructions: This table represents the second step of the QM method. As covered in class, the column heads in this table represent the product terms generated from the previous table (table 1). You will need to enter the product terms at the head of each colmn using your results from the previous table as well the minterms shown in this table. An 'x' in this table signifies that that minterm helped create that term. For example in the 'X's in the b'c' column signify that we got b'c' by a combination of minterms 0 and 4. When you enter your product term enter it in order of most significant to least significant. For example in the term b', it is entered as b'c' and not c'b' as b is more significant than c. If you need to represent a not, you can use the symbol. For example b' is "b not or not b" b'c! 1 11919 4 X 6