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To determine the degrees of angle 1, additional information is needed, such as the relationship between angle 1 and other angles or specific measurements. If angle 1 is part of a geometric figure (like a triangle or a pair of intersecting lines), the properties of that figure will help in calculating its measure. Please provide more context or details regarding angle 1.
What else can I help you with?
Why is this statement true m angle 1 m angle 2 m angle 3180 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.
In this parallelogram m BAD 70 m ADB?
In a parallelogram, opposite angles are equal, and adjacent angles are supplementary. If angle BAD measures 70 degrees, then angle ABC (the opposite angle) also measures 70 degrees. Angle ADB, which is adjacent to angle BAD, can be found by subtracting 70 degrees from 180 degrees, resulting in angle ADB measuring 110 degrees. Thus, in this parallelogram, m BAD = 70 degrees and m ADB = 110 degrees.
If m angle Abe equals 6x plus 2 and m angle dbe equals 8x - 14 find m angle Abe?
50 Degrees
What angle is 1 degrees?
an acute angle
90 D for a PG in M?
Degrees in a right angle
Why is this statement true m angle 1 m angle 2 m angle 3180 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.
What can be concluded about two angles that each form a linear angle with angle 4?
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.
What type of angle is this m A60?
If the measure of angle A is 60 degrees, angle A is acute.
If m angle Abe equals 6x plus 2 and m angle dbe equals 8x - 14 find m angle Abe?
50 Degrees
If 3m angle a 90 degrees then?
then m=30
If segment AD perpendicular segment CE m angle 1 m angle 6 and m angle 1 37 find m angle GMD?
143
What does m means in angle geometry?
It means "measure". So m<AVB is saying "the measure of Angle AVB is/= ? degrees".
Angle 1 and angle 2 are complementary if m angle 4 39 find m angle 2?
m
What angle is 1 degrees?
an acute angle
When M is supplemental to an angle whose measure is 125 degrees and P is the complement of an angle whose measure is 70 degrees What is M minus P?
55 - 20 = 35
90 D for a PG in M?
Degrees in a right angle
M angle DBC 90 and m angle 2 28 find m angle 1?
7
