Can the solution to a system of two linear inequalities ever be “none”? Can it ever be a single point? Can there be an infinite number of solutions?

A) Yes

B) Yes

C) Yes

Step-by-step explanation:

A) Yes, the solution to 2 linear inequalities can be none when the 2 lines representing the 2 inequalities on a graph are parallel to each other and thus would never intersect at a point.

B) Yes the solution to 2 linear inequalities can be a single point when the 2 lines representing the 2 inequalities on a graph intersect at a single point.

C) Yes the solution to 2 linear inequalities can be infinite number of solutions when the 2 lines representing the 2 inequalities on a graph overlap each other thereby making just a single line whereby all the coordinates of both inequalities intersect each other.

175

step-by-step explanation:

2 inches x 10 miles = 200 miles - 3 inches = 175

think about the doctor who treated the major and the speaker in the short story "in another country." put yourself in the shoes of the doctor, and based on what you read in the story, write what you think his thoughts about the major and the speaker would be. use the following vocabulary in your response and change the form of these words as needed: detached resign withered