Question

В треугольнике ERT провели биссектрисы EW и TC . Расстояние от точки пересечения биссектрис Q до стороны ET равно 21,3 см. Определи расстояние от точки Q до стороны TR . Вырази ответ в см.

Answer 1

Ответ: 21.3

Объяснение:

Расстояние от точки на биссектрисе $Q$ до сторон её угла $TE$ и $TR$ одинаковое

Получим $21.3$

Answer 2

Solution:

To find the distance from point Q to side TR in triangle ERT, we can use the angle bisector theorem and the given distance from point Q to side ET.

The angle bisector theorem states that in a triangle, an angle bisector divides the opposite side into segments that are proportional to the other two sides of the triangle.

Let's denote: - Distance from Q to side ET as x - Distance from Q to side TR as y

According to the angle bisector theorem: x/y = ET/TR

Given that the distance from Q to side ET is 21.3 cm, we can use this information to find the distance from Q to side TR.

Using the angle bisector theorem, we can set up the following equation: 21.3/y = ET/TR

Now, we need to find the ratio of ET to TR.

Finding the Ratio of ET to TR:

To find the ratio of ET to TR, we need to know the lengths of ET and TR. Unfortunately, the lengths of these sides are not provided in the given information. Therefore, without the lengths of ET and TR, it is not possible to calculate the exact distance from point Q to side TR in the triangle.

If you have the lengths of ET and TR, please provide them, and I can proceed with the calculation.