Mathematics
Grade9
Easy
Question
The measure of
is _________.
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)
- 124°
- 130°
- 145°
- 180°
The correct answer is: 124°
Related Questions to study
Mathematics
Find the measure of the unknown angle.
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)
Find the measure of the unknown angle.
![](data:image/png;base64,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)
MathematicsGrade9
Mathematics
The measure of
is _________.
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)
The measure of
is _________.
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)
MathematicsGrade9
Mathematics
The value of x is _______.
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)
The value of x is _______.
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)
MathematicsGrade9
Mathematics
What is the measure of regular polygon with 64 sides?
What is the measure of regular polygon with 64 sides?
MathematicsGrade9
Mathematics
Which statement is true if ABCDEFG is a regular heptagon?
Which statement is true if ABCDEFG is a regular heptagon?
MathematicsGrade9
Mathematics
Find the value of x.
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)
Find the value of x.
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)
MathematicsGrade9
Mathematics
Find the sum of interior angles of a hexagon.
Find the sum of interior angles of a hexagon.
MathematicsGrade9
Mathematics
What is the name of the triangle shown?
![](data:image/png;base64,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)
What is the name of the triangle shown?
![](data:image/png;base64,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)
MathematicsGrade9
Mathematics
Given polygon is a __________.
![](data:image/png;base64,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)
Given polygon is a __________.
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)
MathematicsGrade9
Mathematics
Find the measure of x.
![](data:image/png;base64,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)
Find the measure of x.
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)
MathematicsGrade9
Mathematics
If ABCDE is a regular pentagon, what is the length of side CD of the pentagon?
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wEyp/OgjbBh3CItwx8Hme9mlBqKBmbFpgBelf+jEQva/M5CzBPwxKjQOQs+XWP3nPYDh0G3j3eFWfOr4rkPGIX4rT/5b+fgF6rXDR7mBTfChTQG+JrmxUXxlAa2C8jm33QS69FJBtw0C7dcXKe7wlpfChCuqO+bvp0ijjVLa3WgPajjJIsei7nph+4rom6Q8LEUkZt7QN6TTuTIhTlO1bdweU84jiJSGOvrAMSWsfSbI5FUSqhO1a+A62DrRTIpXGsiz6WUx+vZhYcN+dme1zAeU3PerasL3ui7qhNq7gmWsJhSDspJHBmtFe+I6E7W1osAIb2CO+pKj++g54Of9kcd3aQImvtkKT4HKkcsDtGGrFKiS19aYlDT559zlnkQeUMAIDDfyWIoE6n0/l6Tqf/AFOcuAkIS55OAAAAAElFTkSuQmCC)
If ABCDE is a regular pentagon, what is the length of side CD of the pentagon?
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wEyp/OgjbBh3CItwx8Hme9mlBqKBmbFpgBelf+jEQva/M5CzBPwxKjQOQs+XWP3nPYDh0G3j3eFWfOr4rkPGIX4rT/5b+fgF6rXDR7mBTfChTQG+JrmxUXxlAa2C8jm33QS69FJBtw0C7dcXKe7wlpfChCuqO+bvp0ijjVLa3WgPajjJIsei7nph+4rom6Q8LEUkZt7QN6TTuTIhTlO1bdweU84jiJSGOvrAMSWsfSbI5FUSqhO1a+A62DrRTIpXGsiz6WUx+vZhYcN+dme1zAeU3PerasL3ui7qhNq7gmWsJhSDspJHBmtFe+I6E7W1osAIb2CO+pKj++g54Of9kcd3aQImvtkKT4HKkcsDtGGrFKiS19aYlDT559zlnkQeUMAIDDfyWIoE6n0/l6Tqf/AFOcuAkIS55OAAAAAElFTkSuQmCC)
MathematicsGrade9
Mathematics
Find the measure of each angle of a regular hexagon.
![](data:image/png;base64,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)
Find the measure of each angle of a regular hexagon.
![](data:image/png;base64,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)
MathematicsGrade9
Mathematics
What is the value of x?
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)
What is the value of x?
![](data:image/png;base64,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)
MathematicsGrade9
Mathematics
is a ____________.
![](data:image/png;base64,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)
is a ____________.
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)
MathematicsGrade9
Mathematics
The measure of
_________.
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)
The measure of
_________.
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)
MathematicsGrade9