Please map Boolean equations to their corresponding truth tables $(2$pt each, and the first one is done for you as an example$).$

No$.$ Equation $($operation$)$ No$.$ Truth table

$1$ Y $=$ AB $($AND operation$)$ A B Y

$000$

$011$

$101$

$111$

$2$ Y $=$ A $+$ B $($OR operation$)$ A B Y

$001$

$010$

$100$

$110$

$3$ Y$=$A$$B $($XOR operation$)$ A B Y

$001$

$011$

$101$

$110$

$4$ Y$=($AB$)($NAND operation$)$ A B Y

$001$

$010$

$100$

$111$

$5$ Y$=($A$+$B$)($NOR operation$)$ A B Y

$000$

$011$

$101$

$110$

$6$ Y$=($A$$B$)($XNOR operation$)1$ A B Y

$000$

$010$

$100$

$111$