Sketch the require triangle An aircraft tracking station determines the distance from common point $$ O $$ to each crafi and the angle between the croft if $$ \angle 0 $$ between two aircraft are

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To sketch the required triangle, we need to determine the distance from the common point $$ O $$ to each aircraft and the angle between the two aircraft.

Let's denote the distance from point $$ O $$ to the first aircraft as $$ d_1 $$ and the distance from point $$ O $$ to the second aircraft as $$ d_2 $$. The angle between the two aircraft is denoted as $$ \angle O $$.

The triangle formed by the two aircraft and the common point $$ O $$ can be represented as follows:

- The distance from point $$ O $$ to the first aircraft is $$ d_1 $$.
- The distance from point $$ O $$ to the second aircraft is $$ d_2 $$.
- The angle between the two aircraft is $$ \angle O $$.

To sketch this triangle, we can use the following steps:

1. Draw a point $$ O $$ on the coordinate plane.
2. Draw two lines from point $$ O $$ to represent the distances $$ d_1 $$ and $$ d_2 $$.
3. Draw a line between the two points where the lines from $$ O $$ intersect to represent the angle $$ \angle O $$.

By following these steps, we can sketch the required triangle.
To sketch the triangle, draw point $$ O $$, then draw lines from $$ O $$ to each aircraft with lengths $$ d_1 $$ and $$ d_2 $$, and connect the two aircraft with a line representing the angle $$ \angle O $$.

Sketch the require triangle An aircraft tracking station determines the distance from common point \( O \) to each crafi and the angle between the croft if \( \angle 0 \) between two aircraft are

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