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When is 2x greater than x? Compare algebraic expressions with linear inequalities.
If \(x < -3\) and \(y > 1,\) the value of \(xy\) is:
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If \(x < y\) and \(z < x,\) place \(x, y,\) and \(z\) in order from least to greatest value.
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True or False?
If \(-x \leq -7,\) then \(x \leq 7.\)
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Given the following inequalities, what could be true about \(x\) and \(y\)? \[x + y < z\] \[x - y > z\] \[z > 0\] \[y < x\]
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How many solutions exist for this inequality?
\(3x > 12\)
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