Question

Прямые a и b параллельны. ПРЯМАЯ c пересекает прямые a и b под углом 57°. Найдите все углы. 6 класс срочно помогите пожалуйста .​

Answer 1

Ответ:

Пошаговое объяснение:

Answer 2

Given Information:

- Two lines, a and b, are parallel. - Line c intersects lines a and b at an angle of 57°.

Solution:

To find all the angles, we need to determine the relationships between the angles formed by the intersection of lines a, b, and c.

Let's denote the angles as follows: - Angle between lines a and c: x - Angle between lines b and c: y

Since lines a and b are parallel, the angles formed by the intersection of lines a, b, and c are corresponding angles. According to the corresponding angles theorem, corresponding angles are congruent when two parallel lines are intersected by a transversal.

Therefore, we have the following relationships: - Angle between lines a and c (x) is congruent to the angle between lines b and c (y).

Since the angle between lines a and b is not given, we cannot determine the exact values of angles x and y. However, we can express them in terms of the given angle of 57°.

Let's denote the angle between lines a and b as z. Then we have: - Angle between lines a and c (x) = 180° - z - Angle between lines b and c (y) = 180° - z

Therefore, the angles are: - Angle between lines a and c (x) = 180° - z - Angle between lines b and c (y) = 180° - z

Please note that without the value of angle z, we cannot determine the exact values of angles x and y. However, we can express them in terms of angle z.

I hope this helps! Let me know if you have any further questions.