Question

Параллелограмм авсд. угол между сторонами ав и ад равен 47. найти углы параллелограмма

Answer 1

Ответ:

В параллелограмме сумма углов, прилежащих к одной стороне, равна 180 градусам, значит, угол В равен 180-47=133 градуса.

Так как противоположные углы в параллелограмме равны, то угол С равен углу А = 47 градусов, угол D равен углу В = 133 градуса.

Ответ: 133, 133, 47, 47 градусов.

Answer 2

Ответ:

..........................

Answer 3

Finding the Angles of a Parallelogram

To find the angles of a parallelogram, we can use the fact that opposite angles in a parallelogram are congruent. Therefore, if we can find one angle, we can determine the measure of all the angles in the parallelogram.

Given that the angle between the sides AV and AD is 47 degrees, we can find the measure of the other angles in the parallelogram.

Let's denote the angle between sides AV and AD as angle A. Since opposite angles in a parallelogram are congruent, angle C, which is opposite angle A, will also measure 47 degrees.

To find the measures of angles B and D, we can use the fact that the sum of the angles in a parallelogram is 360 degrees.

Since angle A and angle C each measure 47 degrees, the sum of angles A and C is 94 degrees. Therefore, the sum of angles B and D is 360 degrees minus 94 degrees, which equals 266 degrees.

Since opposite angles in a parallelogram are congruent, angles B and D will have the same measure. Therefore, each of angles B and D will measure half of the sum of angles B and D, which is 266 degrees divided by 2, or 133 degrees.

To summarize, the angles of the parallelogram are as follows: - Angle A: 47 degrees - Angle B: 133 degrees - Angle C: 47 degrees - Angle D: 133 degrees

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