For this problem, assume expressions have left$-$to$-$right associativity. Assume the following precedence rules.

Precedence Hierarchy

Precedence Operator

highest $*,/,\%$

$+,-,$ &$,|$

$==,!=,-($unary$)$

$=,/=,<,<=,>=,>$

and

lowest or$,$ xor

As an example, for the expression

a $+$ b $\%$ c $-$ d

the order of evaluation would be

$(($ a $+($ b $\%$ c $)1)2-$ d $)3$

where the superscript numbers $($via added parenthesis$)$ denote the order of evaluation.

For the following expression given, show the order of evaluation.

x and y $-37!=$ z $<42$

Group of answer choices

$($x and $(($y $-37)2!=($z $<42)1)3)4$

$(((($x and y$)1-37)2!=$ z$)3<42)4$

$($x and $((($y $-37)1!=$ z$)2<42)3)4$

$(($x and $(($y $-37)1)2!=$ z$)3<42)4$

$(($x and $(($y $-37)1!=$ z$)3)2<42)4$