Mathematics
Grade-7
Easy
Question
Find inequality matches this situation: You must be at least 18 years old to vote.
- x > 18
- x < 18
- x ≤ 18
- x ≥ 18
The correct answer is: x ≥ 18
You must be at least 18 years old to vote.
at least that's mean you can be 18 or more than 18
x ≥ 18
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Find the number line show.
![](data:image/png;base64,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)
Find the number line show.
![](data:image/png;base64,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)
MathematicsGrade-7
Mathematics
Choose the correct graph matches the inequality.
x < 3?
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)
Choose the correct graph matches the inequality.
x < 3?
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)
MathematicsGrade-7
Mathematics
Solve the inequality 12 + p > 36.
Solve the inequality 12 + p > 36.
MathematicsGrade-7
Mathematics
Solve the inequality
x + 6 ≤ 13
Solve the inequality
x + 6 ≤ 13
MathematicsGrade-7
Mathematics
Solve the inequality.
x + 5 ≤ 13
Solve the inequality.
x + 5 ≤ 13
MathematicsGrade-7
Mathematics
w + 8 ≤ 36
w + 8 ≤ 36
MathematicsGrade-7
Mathematics
X - 8 > 18
X - 8 > 18
MathematicsGrade-7