Question

Один из смежных углов в 2 раза больше другого Найдите градусную величину каждого из этих углов

Answer 1

Сумма смежных углов 180°, отсюда
180:3=60° - 1 угол
180-60=120° - 2 угол
Проверка  120:60=2 раза

Answer 2

Finding the Angles

To find the degree measure of each angle, we can use the information provided in the search results.

The given information states that one angle is twice the size of the other. Let's denote the smaller angle as x and the larger angle as 2x.

Using this information, we can set up an equation to solve for the values of x and 2x.

Solving for the Angles

We can use the equation x + 2x = 180 since the sum of the two angles is 180 degrees.

Solving for x: x + 2x = 180 3x = 180 x = 60

So, the smaller angle x is 60 degrees and the larger angle 2x is 120 degrees.

Therefore, the degree measure of the smaller angle is 60 degrees and the degree measure of the larger angle is 120 degrees.

This information is consistent with the search results: - Source provides a detailed calculation showing that the angles are 60 and 120 degrees.