Mathematics
Grade9
Easy
Question
Solve for x. Explain your steps.
GIVEN: ![m angle A B C equals 90 to the power of ring operator end exponent](data:image/png;base64,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)
![](data:image/png;base64,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)
- 11
- 12
- 10
- 13
Hint:
Use the properties .
Angle Addition Postulate
Addition Property
Division Property
The correct answer is: 11
Given ![m angle A B C equals 90 to the power of ring operator end exponent](data:image/png;base64,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)
![](data:image/png;base64,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)
Step 1 : 6x + (3x – 9) = 90 (Angle Addition Postulate)
9x = 99 (Addition Property)
x = 11 (Division Property)
Simply solve for X . you cam get your answer . Sum of angles = 90 .
Solve it for X .