Q3. - Algebra 2

Question

Write an absolute value inequality for which the boundary is solid and the solution is the region above the graph of the related equation.

Step-by-Step Solution

Answer

The equation in which an absolute value inequality for which the boundary is solid and the solution is the region above the graph of the related equation are

$2x+y\ge 10$

Step-1 –Concept of absolute value inequality for solid boundary

An absolute value inequality is an expression with absolute function as well as inequality signs.

Step-2 –Concept of shaded above region in graph

An inequality can represent graphically as a region on one side of a line. Inequalities that use $<or>$ symbols are plotted with a dashed line is not include in the region. Inequalities that use $\le or\ge$ symbols are plotted with a solid line to show that the line is included in the region.

Step-3 &ndash;Write the answer

The equation in which an absolute value inequality for which the boundary is solid and the solution is the region above the graph of the related equation are

$2x+y\ge 10$