I am struggling with this section. thanks for the help ### Problem DescriptionA Programmable Logic Array (PLA) with three inputs (A, B, C) and two outputs is shown. The task is to determine the output functions after the OR gates \( G_1 \) and \( G_2 \), as well as the final output functions \( F_1 \) and \( F_2 \).**Hint:** Consider what the XOR (⊕) operation between X and 0, and X and 1, implies for the output functions.### Diagram Explanation#### Inputs:- A, B, C: The primary inputs to the PLA.- Each input also has its complement, represented as A', B', and C'.#### Connections:- The diagram uses crosses (X) to indicate a connection (closed) and pluses (+) for no connection (open). #### Product Terms:- Four AND gates generate product terms, labeled 1, 2, 3, and 4.#### OR Gates:- Two OR gates, \( G_1 \) and \( G_2 \), combine the product terms. #### Outputs:- \( F_1 \) and \( F_2 \): The final outputs are derived from the OR gate outputs.### Detailed Circuit Analysis1. **AND Gate Connections:** - Creates product terms from combinations of inputs and their complements.2. **OR Gates Combinations:** - \( G_1 \) combines specific product terms to produce an intermediate result. - \( G_2 \) combines another set of product terms.3. **Final Functions \( F_1 \) and \( F_2 \):** - Each of these functions is derived from the results of the OR gates, considering the XOR logic.Let's specify what X ⊕ 0 and X ⊕ 1 signify:- \( X \oplus 0 = X \): XOR with 0 leaves the input unchanged.- \( X \oplus 1 = \overline{X} \): XOR with 1 inverts the input.### Steps to Derive Output Functions1. Identify connected input combinations for each AND gate.2. Determine the logic captured by the OR gates \( G_1 \) and \( G_2 \).3. Apply the XOR logic using the hint to finalize \( F_1 \) and \( F_2 \).By analyzing this PLA configuration, one can

Given: Brief description: In the above given question they have mentioned a PLA circuit which means programmable logic array circuit. In PLA are we have AND and OR gates. PLA is used to implement the Boolean expressions. By writing the Boolean expressions into its canonical form we can implement the any digital circuit by the help of programmable logic array. From the given logic diagram it is very clear that here we have two level of outputs. One level is output of OR gates and another level is output of EX OR gate.Properties of EX - OR gate Let us consider A is one of the input of the EX OR gate & ( 0 & 1 ) are another inputs. 1. A EX OR 0 = A [ Buffer] 2.A EX OR 1 = A' [ Inverter]