Question

Один из углов при пересечении двух параллельных прямых и секущей равен 43 градуса и 48 минут. Найти остальные углы. ЗА ОТВЕТЫ НЕ ПО ТЕМЕ (БЕЗ ОТВЕТА) БУДУ КИДАТЬ ЖАЛОБЫ И БЛОКИРОВАТЬ!!!​

Answer 1

Відповідь:

<1,<3,<5,<7=43°48'

<2,<4,<6,<8=136°12'

Пояснення:

1°=60'

Answer 2

Finding the Other Angles in the Intersection of Two Parallel Lines and a Transversal

To find the other angles in the intersection of two parallel lines and a transversal, we need to use the properties of parallel lines and alternate interior angles.

Let's denote the given angle as angle A with a measure of 43 degrees and 48 minutes.

To find the other angles, we can use the following properties:

1. Corresponding angles: When a transversal intersects two parallel lines, the corresponding angles are congruent. 2. Alternate interior angles: When a transversal intersects two parallel lines, the alternate interior angles are congruent.

Using these properties, we can find the measures of the other angles.

Solution:

1. Angle A is given as 43 degrees and 48 minutes.

2. Since the lines are parallel, we can conclude that angle B is congruent to angle A due to the alternate interior angles property.

Therefore, angle B also measures 43 degrees and 48 minutes.

3. The sum of the measures of angles on a straight line is 180 degrees. Since angle A and angle B are on a straight line, their sum is 180 degrees.

So, the sum of angle A and angle B is 43 degrees and 48 minutes + 43 degrees and 48 minutes = 87 degrees and 36 minutes.

Therefore, the measure of angle C is 180 degrees - 87 degrees and 36 minutes = 92 degrees and 24 minutes.

4. Similarly, using the corresponding angles property, we can conclude that angle D is congruent to angle C.

Therefore, angle D also measures 92 degrees and 24 minutes.

Summary:

The measures of the angles in the intersection of two parallel lines and a transversal are as follows:

- Angle A: 43 degrees and 48 minutes - Angle B: 43 degrees and 48 minutes - Angle C: 92 degrees and 24 minutes - Angle D: 92 degrees and 24 minutes

Please note that the given information is based on the assumption that the lines are parallel and the angle measurements are accurate.