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Angle 1 and angle 2 are complementary if m angle 4 39 find m angle 2?
m
M angle DBC 90 and m angle 2 28 find m angle 1?
7
If segment AD perpendicular segment CE m angle 1 m angle 6 and m angle 1 37 find m angle GMD?
143
If m angle A 50 and m angle B 100 find the measure of BFE?
30 A+
In triangle ABC angle C is a right angle Find the measure of angle B if side b equals 105 m and side c equals 139 m?
49 degrees
Angle 1 and angle 2 are complementary if m angle 4 39 find m angle 2?
m
M angle DBC 90 and m angle 2 28 find m angle 1?
7
If segment AD perpendicular segment CE m angle 1 m angle 6 and m angle 1 37 find m angle GMD?
143
If m angle A 50 and m angle B 100 find the measure of BFE?
30 A+
How do you find the measure of an indicated angle?
Use a protractor.
If m angle Abe equals 6x plus 2 and m angle dbe equals 8x - 14 find m angle Abe?
50 Degrees
In triangle ABC angle C is a right angle Find the measure of angle B if side b equals 105 m and side c equals 139 m?
49 degrees
M angle B equals 43 Find the measure of its complement?
180
Find the number of radians in the central angle that subtends an arc of 6 m on a circle of diameter 5 m?
A central angle of 1 radian is the angle that subtends an arc equal in length to the radius. If diameter = 5 m, then radius = 2.5 m. 2.5 m --> 1 radian 6 m is subtended by (6 / 2.5) = 2.4 radians.
In and DeltaMNO m 5.6 inches n 9.8 inches and and angO95 and deg. Find and angM to the nearest 10th of an degree.?
To find angle M in triangle MNO, we can use the Law of Cosines. Given side lengths m = 5.6 inches, n = 9.8 inches, and angle O = 95 degrees, we can calculate the length of side o using the formula: ( o^2 = m^2 + n^2 - 2mn \cdot \cos(O) ). Once we have side o, we can apply the Law of Sines to find angle M: ( \frac{m}{\sin(M)} = \frac{o}{\sin(O)} ). After performing these calculations, angle M is approximately 34.2 degrees.
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 is the measure of an angle that is complement of angle M?
pi/2 - M radians
