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Maths
Algebra
Inequalities
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Cards (23)
What is the definition of inequalities?
Inequalities show relationships between
unequal
expressions
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What are the symbols used for inequalities?
<
,
>
,
≤
,
≥
,
≠
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What does the symbol
≤
≤
≤
represent?
Less than or equal to
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What does the symbol
≠
≠
=
represent?
Not equal to
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How are inequalities represented on a number line?
Using
open
and
closed
circles
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What does an open circle represent on a number line?
Numbers
greater
or
less
than
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What does a closed circle represent on a number line?
Numbers
greater or less than or equal to
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How would you represent the inequality
x
≤
0
x ≤ 0
x
≤
0
on a number line?
Closed circle at 0, arrow left
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How would you represent the inequality
x
<
2
x < 2
x
<
2
on a number line?
Open circle at 2, arrow left
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How would you represent the inequality
x
≥
0
x ≥ 0
x
≥
0
on a number line?
Closed circle at 0, arrow right
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What is the first step to solve the inequality
3
m
+
3m +
3
m
+
2
>
−
4
2 > -4
2
>
−
4
?
Subtract 2 from
both sides
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What is the next step after simplifying
3
m
>
−
6
3m > -6
3
m
>
−
6
?
Divide
both sides by 3
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What is the solution to the inequality
3
m
>
−
6
3m > -6
3
m
>
−
6
?
m
>
−
2
m > -2
m
>
−
2
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What is the first step to solve the inequality
3
(
3
−
x
)
<
6
3(3 - x) < 6
3
(
3
−
x
)
<
6
?
Expand
the brackets
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What do you get after expanding
3
(
3
−
x
)
<
6
3(3 - x) < 6
3
(
3
−
x
)
<
6
?
9
−
3
x
<
6
9 - 3x < 6
9
−
3
x
<
6
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What is the next step after
9
−
3
x
<
6
9 - 3x < 6
9
−
3
x
<
6
?
Subtract 9 from
both sides
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What is the result after subtracting 9 from
9
−
3
x
<
6
9 - 3x < 6
9
−
3
x
<
6
?
−
3
x
<
−
3
-3x < -3
−
3
x
<
−
3
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What is the final step to solve
−
3
x
<
−
3
-3x < -3
−
3
x
<
−
3
?
Divide
by -3 and
reverse
inequality
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What is the solution to the inequality
−
3
x
<
−
3
-3x < -3
−
3
x
<
−
3
?
x
>
1
x > 1
x
>
1
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What are integer solutions to inequalities?
Infinite
solutions exist
Any number greater than a
specific value
is possible
Example
: Numbers greater than 3
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What are integer subsets in inequalities?
Integer subsets are possible numbers
Example:
Integers
between 16 and 51
Include all integers greater than a
specific
value
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What is an example of an integer subset in inequalities?
Integers between
16
and
51
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What does it mean if an inequality has infinite solutions?
Any number greater than a
specific value
is possible
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