Can the following function, x$\text{'}$y$+$z$+$yz$,$ be minimized to its lowest terms $?.$ If not, enter NO$.$ If yes, use identities, laws and expressions covered in the lecture and book to reduce the function to its lowest terms and enter the reduced function.When creating the function, use $\text{'}$ for not $($ie$.$ b$\text{'}),$ use xor for exclusive$-$or $($ie$.$ axorb$),$ use nor for exclusive$-$nor $($ie$.$ axnorb$),$ use nor for nor $($ie$.$ anorb$)$ and use nand for nand $($ie$.$ anandb$).$ Also, make sure all variables are lower case $($ie$.$ abc versus ABC$).$Make sure there are no gaps in the Boolean function $($ie$.$ a'bc$+$d versus a'bc $+$ d$).$