$F1=(A+B+C)(A+B+C^{\text{'}})(A+B^{\text{'}}+C^{\text{'}})$

$F2=A^{\text{'}}B{C}^{\text{'}}+A{B}^{\text{'}}{C}^{\text{'}}+A{B}^{\text{'}}C+AB{C}^{\text{'}}+$ABC

Connect the inputs to toggle switches and outputs to light bulbs.

Submit the screenshot of the circuits.

Complete the truth table for each Boolean function by changing the inputs and observe the output.

Submit the two truth tables.

Write F$1$ as a product of maxterms with the maxterm indices; write F$2$ as a sum of minterms with the minterm indices.

Submit the answers.

For example $F=A^{\text{'}}{B}^{\text{'}}{C}^{\text{'}}+$ABC$=m0+m7\frac{?}{S}=um(0,7),F=(A+B+C^{\text{'}})(A+B+C)=M{1}^{**}M0=$Product$(0,1)$