Let x represent any number in the set of even integers greater than 1Which inequality is true for all values of x A x0 B x0 C x4 D x4
C. $x<4$
Since $x$ is an even integer greater than 1, the smallest possible value of $x$ is 2. Therefore, $x$ is always greater than or equal to 2. The only answer choice that is always true for $x\geq 2$ is $x<4$. For example, if $x=2$, then $x<4$ is true, but $x>4$ is false. If $x=6$, then both $x>0$ and $x>4$ are true, but $x<4$ is false. Only $x<4$ is always true for any even integer greater than 1.
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