Question

Сумма трех углов, образованна при пересечении двух прямых равна 208. Чему равна градусная мера меньшего из образованных углов?

Answer 1

Ответ:

Если сумма трех углов, образованных при пересечении двух прямых, равна 208 градусам, то каждый из этих трех углов равен 208/3 = 69.33 градусов. Так как по условию нужно найти меньший из этих углов, то ответ составит 69.33 градусов.

Answer 2

Calculation of the Angle

To find the measure of the smaller angle formed by the intersection of two lines, we need to know the sum of the three angles formed. According to the given information, the sum of the three angles is 208.

Finding the Measure of the Smaller Angle

To determine the measure of the smaller angle, we need to subtract the sum of the two larger angles from the total sum of 208.

Let's assume the three angles formed are A, B, and C, with A being the smaller angle. The sum of the three angles is given as 208:

A + B + C = 208

Since we want to find the measure of the smaller angle A, we need to subtract the sum of the two larger angles (B and C) from 208:

A = 208 - (B + C)

This will give us the measure of the smaller angle A.

Conclusion

To find the measure of the smaller angle formed by the intersection of two lines, subtract the sum of the two larger angles from the total sum of 208.

Please note that without specific values for the larger angles, we cannot provide an exact measure for the smaller angle.