; Use the following truth table for YouR function $T(w,x,y,z).$ ; $"j"$ is the decimal representation of the binary value

derived from $(w,x,y,z).$

Calculate the result of the following Boolean logic functions.

Assume the order of operational precedence is BRACKETS,

COMPLEMENT $(\text{'}),$ AND $(.),$ OR $(+),$ and XOR $(^).$

$($Use chapter $2$ lecture slides #$45-48)$

; $A+B$

; $z+C$

$10=$

; $E+F$

$11=$

; G$+$H

; $A+B+C+D+E+F+G+H$

$13=$

; A$.$B

; C$.$D

; C$.$

; E$.$F

; E$.$F

; G$.$H

; A$.$B$.$C$.$D$.$E$.$F$.$G$.$H

; $A^{\text{'}}+B+C\text{'}$

$19=$

; $D+E^{\text{'}}+F$

$20=$

; G$\text{'}+h$

; A$.\text{'}$H$\text{'}$

$22=$

; $A+B^{\text{'}}*C^{\text{'}}+D*E+F^{\text{'}}*G^{\text{'}}+H^{\text{'}}$

$23=$

$24A^{\text{'}}*B+C^{\text{'}}*D+E^{\text{'}}*F+G^{\text{'}}*H$

; $A^{{?}^{{?}^{?}}}B$

$25=$

; C$^$D

; $E^{{?}^{{?}^{?}}}F$

$27=$

$G^{{?}^{{?}^{?}}}H28=$

; $A^{{?}^{{?}^{?}}}{B}^{{?}^{{?}^{?}}}{C}^{{?}^{{?}^{?}}}{D}^{{?}^{{?}^{?}}}{E}^{{?}^{{?}^{?}}}{F}^{{?}^{{?}^{?}}}{G}^{{?}^{{?}^{?}}}H$

$29=$

$3(A^{{?}^{{?}^{?}}}H)$

$31$ z

$j_{32}(C^{{?}^{{?}^{?}}}{F}^{\text{'}}{)}^{\text{'}}$

; $($D$\text{'}^E^{\text{'}}$

$33=$

; A$.$ B$+$C$^$G$.$H

${34}^{2}A+B^{{?}^{{?}^{?}}}C*D+E^{{?}^{{?}^{?}}}F*G+H35=$

$35$ z

; $A^{{?}^{{?}^{?}}}B*C+D^{{?}^{{?}^{?}}}E*F+G^{{?}^{{?}^{?}}}H$

$36=$

$3T^{\text{I}}(A^{\text{'}},B,C^{\text{'}},D)$

; Write the Boolean function for $T$ using "sum of minterms"

in variable $($wxyz$)$ form $($it should all be on one line$).$

It should be in the form:

$w^{\text{'}}{x}^{\text{'}}{y}^{\text{'}}{z}^{\text{'}}+$dots$+$ waxyz

$38$

ini do not include the ellipsis $(..)$

; Write the Boolean function for $T$ using "sum of minterms"

in $"$mj$"$ form $($it should all be on one line$).$

It should be in the form $($note the case of $m)$:

mb $+$dots$+m15$

$39$

; Write the Boolean function for $T$ using "product of maxterms"

in variable $($wxyz$)$ form $($it should all be on one line$).$

It should be in the form:

$(w+x+y+z)dots(w^{\text{'}}+x^{\text{'}}+y^{\text{'}}+z^{\text{'}})$

$49$

ini do not include the ellipsis $(...)$

; Write the Boolean function for $T$ using "product of maxterms"

in $"$Mj$"$ form $($it should all be on one line$).$

It should be in the form $($note the case of M$)$:

; MO$.$ Ihould be is M$15$

; $41$

ini do not include the ellipsis $(...)$

; Would minterms or maxterms be better for implementation?

Enter "minterm", "maxterm", or "either".