Draw the logic circuit diagrams for equations given in part $1$ and $2$ using only AND, OR$,$ and NOT gates.

Part $1$:

F$2=$ ABC'D'

F$1=$ ABC $+$ A'B'C'D' $+$ A'B'D$+$ A'CD' $+$ AB'C' $+$ A'CD $+$ A'B'D

F$0=($A$\text{'}$B$+$AB$\text{'})($CD$+$C$\text{'}$D$\text{'})+($AB $+$A$\text{'}$B$\text{'})($C$\text{'}$D$+$CD$\text{'})$

Part $2$:

F$15=$ WXYZ

F$14=$ WXYZ$\text{'}$

F$13=$ WXY$\text{'}$Z

F$12=$ WXY$\text{'}$Z$\text{'}$

F$11=$ WX$\text{'}$YZ

F$10=$ WX$\text{'}$YZ$\text{'}$

F$9=$ WX$\text{'}$Y$\text{'}$Z

F$8=$ WX$\text{'}$Y$\text{'}$Z$\text{'}$

F$7=$ W$\text{'}$XYZ

F$6=$ W$\text{'}$XYZ$\text{'}$

F$5=$ W$\text{'}$XY$\text{'}$Z

F$4=$ W$\text{'}$XY$\text{'}$Z$\text{'}$

F$3=$ W$\text{'}$X$\text{'}$YZ

F$2=$ W$\text{'}$X$\text{'}$YZ$\text{'}$

F$1=$ W$\text{'}$X$\text{'}$Y$\text{'}$Z

F$0=$ W$\text{'}$X$\text{'}$Y$\text{'}$Z$\text{'}$