To find the measure of angle BAC, we would need additional information about the geometric configuration involving angles BEA and BAC. If angles BEA and BAC are related by a specific geometric relationship (like being complementary, supplementary, or part of a triangle), we could determine m angle BAC. Please provide more context or details about the arrangement of the angles.
If angle 1 and angle 3 are complementary, their measures add up to 90 degrees. Assuming angle 4 is part of a linear pair with angle 2 (meaning they are supplementary), we have m angle 2 + m angle 4 = 180 degrees. Given that m angle 4 is 39 degrees, we can find m angle 2 by solving: m angle 2 + 39 = 180, which gives m angle 2 = 141 degrees.
The statement "m angle 1 + m angle 2 + m angle 3 = 180 degrees" is true if angles 1, 2, and 3 are the three interior angles of a triangle. In any triangle, the sum of the interior angles is always 180 degrees. If the angles are labeled as m angle 1, m angle 2, and m angle 3, then their measures must collectively equal 180 degrees regardless of their individual measures.
pi/2 - M radians
50 Degrees
nig 123
m<ACD ron duce was here
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If angle 1 and angle 3 are complementary, their measures add up to 90 degrees. Assuming angle 4 is part of a linear pair with angle 2 (meaning they are supplementary), we have m angle 2 + m angle 4 = 180 degrees. Given that m angle 4 is 39 degrees, we can find m angle 2 by solving: m angle 2 + 39 = 180, which gives m angle 2 = 141 degrees.
7
143
It depends on which angle is labelled M.
The statement "m angle 1 + m angle 2 + m angle 3 = 180 degrees" is true if angles 1, 2, and 3 are the three interior angles of a triangle. In any triangle, the sum of the interior angles is always 180 degrees. If the angles are labeled as m angle 1, m angle 2, and m angle 3, then their measures must collectively equal 180 degrees regardless of their individual measures.
Let's call the two angles angle 1 and angle 2. We are given that angle 1 and angle 4 form a linear angle and that angle 2 and angle 4 form a linear angle. Because linear angles measure 180 degrees, we arrive at: m<1 + m<4 = 180 m<2 + m<4 = 180. By subtracting the second equation from the first, we get: m<1 - m<2 = 0. And finally: m<1 = m<2. Thus, angle 1 is congruent to angle 2.
pi/2 - M radians
What is angle 3
225 n