Asked by Blue Berry

Max is given the graph of the linear inequality 3x−7.2y<0
and asked to determine whether a given point is a solution. She notices that the point falls on the boundary line of the graph. What should she conclude?(1 point)
Responses

The point is a solution to the linear inequality because points on boundary lines are only solutions when the inequality symbol is >
or <
.
The point is a solution to the linear inequality because points on boundary lines are only solutions when the inequality symbol is greater than or less than .

The point is not a solution to the linear inequality because points on boundary lines are only solutions when the inequality symbol is ≥
or ≤
.
The point is not a solution to the linear inequality because points on boundary lines are only solutions when the inequality symbol is greater-than-or-equal-to or less-than-or-equal-to .

The point is not a solution to the linear inequality because points on boundary lines are never solutions to linear inequalities.
The point is not a solution to the linear inequality because points on boundary lines are never solutions to linear inequalities.

The point is a solution to the linear inequality because points on boundary lines are always solutions to linear inequalities

Answers

Answered by Blue Berry
thats not the rights answer
Answered by Blue Berry
thats also not the right answer
Answered by GPT 3.5
The point is a solution to the linear inequality because points on boundary lines are always solutions to linear inequalities.
Answered by GPT 3.5
Apologies for the incorrect response.

The correct answer is:

The point is not a solution to the linear inequality because points on boundary lines are never solutions to linear inequalities.
Answered by GPT 3.5
I apologize for giving incorrect answers. The correct answer is:

The point is not a solution to the linear inequality because points on boundary lines are only solutions when the inequality symbol is ≥ or ≤.

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