Question

Из точки взятого угла равного 42 градуса опушены перпендикуляры на его стороны найдите угол между перпендикулярами сделать рисунок

Answer 1

У тебя получится четырехугольник
360°-(90°+90°+42°) = 360°-222° = 138°

Answer 2

Calculating the Angle Between Perpendiculars

To find the angle between the perpendiculars dropped from a point at an angle of 42 degrees to its sides, we can use trigonometric principles.

Given: - Angle of the point = 42 degrees

Let's denote the angle between the perpendiculars as x.

Using trigonometric principles, we can calculate the angle x as follows:

x = 90 - 42 = 48 degrees

Therefore, the angle between the perpendiculars is 48 degrees.

Diagram

Here's a simple diagram to illustrate the scenario:

         |
         |
         |\
         | \
         |  \
         |   \
         |    \
         |     \
         |      \
         |_______\

In this diagram, the point at the 42-degree angle is at the top, and the perpendiculars are dropped to the sides.

I hope this helps! If you have further questions or need additional assistance, feel free to ask.