IM 7.7.2 Practice: Adjacent Angles

Angles [math]A[/math] and [math]C[/math] are supplementary. Find the measure of angle [math]C[/math].[br][br][img]data:image/png;base64,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[/img]
List two pairs of angles in square [math]CDFG[/math] that are complementary.[br][br][img]data:image/png;base64,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[/img]
Name three angles that sum to [math]180^\circ[/math].[br][br][img]data:image/png;base64,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[/img]
Complete the equation with a number that makes the expression on the right side of the equal sign equivalent to the expression on the left side.[br][br][math]5x-2.5+6x-3=[/math]___[math]\left(2x-1\right)[/math]
Match each table with the equation that represents the same proportional relationship.
A: [br][img]data:image/png;base64,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[/img]
B:[br][img]data:image/png;base64,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[/img]
C:[br][img]data:image/png;base64,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[/img]
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Information: IM 7.7.2 Practice: Adjacent Angles