diff --git a/education/computer engineering/ECE2700/Binary Logic.md b/education/computer engineering/ECE2700/Binary Logic.md
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--- a/education/computer engineering/ECE2700/Binary Logic.md	
+++ b/education/computer engineering/ECE2700/Binary Logic.md	
@@ -1,5 +1,23 @@
 # Properties of Boolean Algebra
-| 17. Consensus          |                                                      |                    |                                           |                    |
+| Number                 | Col. A                                                                            | Col. A Description | Col. B                                                                              | Col. B Description |
+| ---------------------- | --------------------------------------------------------------------------------- | ------------------ | ----------------------------------------------------------------------------------- | ------------------ |
+| 1.                     | $0 \cdot 0 = 0$                                                                   |                    | $1 + 1 = 1$                                                                         |                    |
+| 2.                     | $1 \cdot 1 = 1$                                                                   |                    | $0 + 0 = 0$                                                                         |                    |
+| 3.                     | $0 \cdot 1 = 1 \cdot 0 = 0$                                                       |                    | $1 + 0 = 0 + 1 = 1$                                                                 |                    |
+| 4.                     | if $x = 0$ then $\overline{x} = 1$                                                |                    | if $x = 1$ then $\overline{x} = 0$                                                  |                    |
+| 5.                     | $x \cdot 0 = 0$                                                                   |                    | $x + 1 = 1$                                                                         |                    |
+| 6.                     | $x \cdot 1 = x$                                                                   |                    | $x + 0 = x$                                                                         |                    |
+| 7.                     | $x \cdot x = x$                                                                   |                    | $x + x = x$                                                                         |                    |
+| 8.                     | $x \cdot \overline{x} = 0$                                                        |                    | $$x + \overline{x} = 1$                                                             |                    |
+| 9.                     | $\overline{\overline{x}} = x$                                                     |                    |                                                                                     |                    |
+| 10. Commutative        | $x \cdot y = y \cdot x$                                                           |                    | $x + y = y + x$                                                                     |                    |
+| 11. Associative        | $x \cdot (y \cdot z) = (x \cdot y) \cdot z$                                       |                    | $x + (y + z) = (x + y) +z$                                                          |                    |
+| 12. Distributive       | $x \cdot (y +z) = x \cdot y + x \cdot z$                                          |                    | $x + y \cdot z = (x + y) \cdot (x + z$                                              |                    |
+| 13. Absorption         | $x + x \cdot y = x$                                                               |                    | $x \cdot (x + y) = x$                                                               |                    |
+| 14. Combining          | $x \cdot y + x \cdot \overline{y} = x$                                            |                    | $(x + y) \cdot (x + \overline{y}) = x$                                              |                    |
+| 15. DeMorgan's Theorem | $\overline{x \cdot y} = \overline{x} + \overline{y}$                              |                    | $x + y = \overline{x} \cdot \overline{y}$                                           |                    |
+| 16.                    | $x + \overline{x} \cdot y = x + y$                                                |                    | $x \cdot (\overline{x} + y) = x \cdot y$                                            |                    |
+| 17. Consensus          | $x \cdot y + y \cdot z + \overline{x} \cdot z = x \cdot y + \overline{x} \cdot z$ |                    | $(x + y) \cdot (y + z) \cdot (\overline{x} + z) = (x + y) \cdot (\overline{x} + z)$ |                    |
 
 # Logic Gates