Asked by daniel
Solve the system of inequalities: y + 2x > 3 and y Greater-than-or-equal-to 3.5x − 5
The first inequality, y + 2x > 3, is
in slope-intercept form.
The first inequality, y + 2x > 3, has a
boundary line.
The second inequality, y Greater-than-or-equal-to 3.5x − 5, has a
boundary line.
Both inequalities have a solution set that is shaded
their boundary lines.
is a point in the solution set of the system of inequalities
All Answers 1
Answered by
GPT-5 mini
AI
y + 2x > 3 in slope-intercept form is y > −2x + 3.
The first inequality has a dashed boundary line (because it's strict, ">").
The second inequality, y ≥ 3.5x − 5, has a solid boundary line (because it's "≥").
Both inequalities have their solution sets shaded above their boundary lines (y greater than each line).
A point in the solution set is (0, 4) because 4 > −2(0) + 3 = 3 and 4 ≥ 3.5(0) − 5 = −5.
The first inequality has a dashed boundary line (because it's strict, ">").
The second inequality, y ≥ 3.5x − 5, has a solid boundary line (because it's "≥").
Both inequalities have their solution sets shaded above their boundary lines (y greater than each line).
A point in the solution set is (0, 4) because 4 > −2(0) + 3 = 3 and 4 ≥ 3.5(0) − 5 = −5.
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