Q10. - Algebra 2

Question

Choose the letter of the term that best matches each phase.

10. A region in which no maximum value exists

Step-by-Step Solution

Answer

A region in which no maximum value exists is (j) unbounded region.

Step-1 –Concept of unbounded region

A feasible region that cannot be enclosed in a closed figure is known as an unbounded region. The unbounded region has no maximum value.

Step-2 –Example of unbounded region

The example of unbounded region is

Step-3 –Match the term with phrase

Hence, by the above data we can say, a region in which no maximum value exists is (j) unbounded region.