E2.6.1 Represent and interpret inequalities, including on a number line.
Represent and interpret inequalities, including on a number line.
E2.6.2 Construct, solve and interpret linear inequalities.
Construct, solve and interpret linear inequalities.
E2.6.3 Represent and interpret linear inequalities in two variables
Represent and interpret linear inequalities in two variables graphically.
E2.6.4 List inequalities that define a given region
List inequalities that define a given region. When representing and interpreting inequalities on a number line: • open circles should be used to represent strict inequalities (<, >) • closed circles should be used to represent inclusive inequalities (⩽, ⩾). e.g. – 3 ⩽ x < 1 –/uni202F3– /uni202F2– /uni202F101 x Examples include: • 3x < 2x + 4 • –3 ⩽ 3x – 2 < 7. The following conventions should be used: • broken lines should be used to represent strict inequalities (<, >) • solid lines should be used to represent inclusive inequalities (⩽, ⩾) • shading should be used to represent unwanted regions (unless otherwise directed in the question). e.g. 0 12 0 12 xx yy x < 1 y /uni2A7E
E2.6.5 Linear programming problems are not included.