Question $3$: MOS, complete $4-$input truth table

Complete the truth table for the cMOS circuit shown by entering $0$ or $1$ for each value of $Z$ corresponding to the inputs $A,B,C,$ and $D,$ designated below as $Z_{\text{A}\text{B}\text{C}\text{D}}.$

No credit will be given until table is completely correct.

$\backslash$table$[[Z_{0000}=,$number $($rtol$=1$e$-05,$ atol$=1$e$-05),0$ or $1,(3)],[Z_{0001}=,$number $($rtol$=1$e$-05,$ atol$=1$e$-05),0$ or $1,?],[Z_{0010}=,$number $($rtol$=1$e$-05,$ atol$=1$e$-05),0$ or $1,?],[Z_{0011}=,$number $($rtol$=1$e$-05,$ atol$=1$e$-05),0$ or $1,(3)],[Z_{0100}=,$number $($rtol$=1$e$-05,$ atol$=1$e$-05),0$ or $1,?],[Z_{0101}=,$number $($rtol$=1$e$-05,$ atol$=1$e$-05),0$ or $1,?],[Z_{0110}=,$number $($rtol$=1$e$-05,$ atol$=1$e$-05),0$ or $1,(3)],[Z_{0111}=,$number $($rtol$=1$e$-05,$ atol$=1$e$-05),0$ or $1,?],[Z_{1000},$number $($rtol$=1$e$-05,$ atol$=1$e$-05),0$ or $1,?],[Z_{1001}=,$number $($rtol$=1$e$-05,$ atol$=1$e$-05),0$ or $1,?],[Z_{1010}=,$number $($rtol$=1$e$-05,$ atol$=1$e$-05),0$ or $1,?],[Z_{1011}=,$number $($rtol$=1$e$-05,$ atol$=1$e$-05),0$ or $1,?],[Z_{1100}=,$number $($rtol$=1$e$-05,$ atol$=1$e$-05),0$ or $1,(3)],[Z_{1101}=,$number $($rtol$=1$e$-05,$ atol$=1$e$-05),0$ or $1,(3)],[Z_{1110}=,$number $($rtol$=1$e$-05,$ atol$=1$e$-05),0$ or $1,(3)],[Z_{1111}=,$number $($rtol$=1$e$-05,$ atol$=1$e$-05),0$ or $1,(3)]]$