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-3 >= x-1

2 >= x

-2 >= x

-4 >= x

4 >= x

$-3 \geq x-1$ $\newline$ $2 \geq x$ $\newline$ $-2 \geq x$ $\newline$ $-4 \geq x$ $\newline$ $4 \geq x$

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Solve linear equations: mixed review

Full solution

Q.

-3 \geq x-1

\newline

2 \geq x

\newline

-2 \geq x

\newline

-4 \geq x

\newline

4 \geq x

Solve Inequality $-3 \geq x$ : First, let's solve the inequality $-3 \geq x - 1$ . Add $1$ to both sides to isolate $x$ . $-3 + 1 \geq x - 1 + 1$ $-2 \geq x$
Check Other Inequalities: Now let's check the other inequalities. $\newline$ For $2 \geq x$ , this is already solved for $x$ , no need to do anything.
Compare Solutions: For $-2 \geq x$ , this is also already solved for $x$ , no need to do anything.
Compare Solutions: For $-2 \geq x$ , this is also already solved for $x$ , no need to do anything.For $-4 \geq x$ , this is already solved for $x$ , no need to do anything.
Compare Solutions: For $-2 \geq x$ , this is also already solved for $x$ , no need to do anything.For $-4 \geq x$ , this is already solved for $x$ , no need to do anything.For $4 \geq x$ , this is already solved for $x$ , no need to do anything.
Compare Solutions: For $-2 \geq x$ , this is also already solved for $x$ , no need to do anything.For $-4 \geq x$ , this is already solved for $x$ , no need to do anything.For $4 \geq x$ , this is already solved for $x$ , no need to do anything.Now, let's compare the solutions. $\newline$ We have $-2 \geq x$ from the first inequality. $\newline$ The other inequalities are: $2 \geq x$ , $-2 \geq x$ , $-4 \geq x$ , and $4 \geq x$ . $\newline$ The correct inequality that matches our solution is $-2 \geq x$ .

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