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If the measure of angle A is 5 times the measure of Angle B what is the measure of Angle C in an parallelogram?
A parallelogram has four angles where the opposing angles are equal and the opposing sides are parallel (hence the name parallelogram) and are of equal length. All four angles must add up to 360 degrees. Since the opposing angles are equal, any two adjacent angles must therefore add up to 180 degrees.
Since A is not equal to B, the two angles must be adjacent, so we can say:
A + B = 180 degrees
Since A is 5 times B, we can now say:
5B + B = 180 degrees
Or more simply:
6B = 180 degrees
Dividing both sides by six yields B:
B = 30 degrees
Knowing B we can now determine A:
A = 5B
A = 5 x 30
A = 150 degrees
According to the rules of parallelograms, if C is opposite A then C must be 150 degrees, otherwise C must be 30 degrees.
What else can I help you with?
The measure of an angle is fourteen times the measure of a complementary angle. What is the measure of each angle?
Let's denote the measure of the angle as x degrees. The complementary angle would then be 90 - x degrees. According to the given information, we have the equation x = 14(90 - x). Solving this equation, we find x = 70 degrees and the complementary angle is 20 degrees.
Is a 25 angle is congruent to a 25' angle?
No. Assuming the first refers to the measure in degrees, it is 60 times as large.
What are the measures of a linear pair of angles if the measure of one angle is four times that of the other angle?
x+4x=5x=180 x=36 one angle is 36 other angle is 144
What is the measure of the angle of rotation with respect to two lines that intersect to form a 25 degree angle?
50. It is always two times the rotation.
What is the measure of an angle whose measure is seven times its supplement?
The angles are 157.5 degrees and 22.5 degrees
What are the angles in a parallelogram if the measure of one interior angle is 50 degrees more than 4 times the measure of another angle?
Opposite angles of a parallelogram are equal, and adjacent angles are supplementary. Let one angle be θ, then the adjacent angle is 4θ + 50° → θ + 4θ + 50° = 180° → 5θ = 130° → θ = 26° → The two adjacent angles are 26° and 154°. → The angles of the parallelogram are 26°, 154°, 26°, 154°.
If an angle has five times the measure of a complement to it what is the measure of the angle?
15°
An angle whose measure is two times 90dagree?
An angle whose measure is two times 90 degrees is a 180 degree angle, which is also a straight angle.
Find the measure of an angle such that the difference between the measures of its supplement and three times its complement is 60"The measure of the angle is?
explement of the angle or conjugate of an angle
If the complement of an angle is five times the measure of the angle itself find the angle and its complement?
go off
Three times the measure of the supplement of an angle is equal to eight times the measure of its complement Find the angle its complement and its supplement?
The angle= 36, the supplement= 144, the compliment=54
If the measure of an angle is three times the measure of its supplement then find the measure of the angle?
x is the angle you're looking for and 3x is the angle that when added to x must total 180 degrees. Therefore the angle is 45degrees (x + 3x = 180)
An angles measure is 8 times that of its suppliment what is the measure of the angle?
The angle is 160 degrees and it's supplement is 20 degrees.
What is the measure of an angle that is nine times its supplement?
The supplement of an angle x is equal to 180 - x. The measure of an angle that is nine times its supplement can be written as: x = 9(180 - x) You can then solve for the measure of the angle x: x = 1620 - 9x 10x = 1620 x = 162 Therefore, that angle which is nine times its supplement is itself 162 degrees.
The measure of the supplement of an angle is 40 less than 3 times its complement Find the measure of the angle its supplement and its complement?
25
The measure of an angle is 20 less than 3 times its supplement find the measure of the angle?
40-degrees 140-degrees
The measure of an angle is fourteen times the measure of a complementary angle. What is the measure of each angle?
Let's denote the measure of the angle as x degrees. The complementary angle would then be 90 - x degrees. According to the given information, we have the equation x = 14(90 - x). Solving this equation, we find x = 70 degrees and the complementary angle is 20 degrees.
