Let's revise what we have learned so far.
We have discussed altitude's medians, perpendicular bicyclers and angled bicyclers.
Now all the dudes are the heights median is the line.
Joining a vertex to the midpoint of the opposite side and perpendicular by sector of a side divides
the side into two equal halves and also is perpendicular to that side.
Right.
And the angle by sector is the sector of one of the angles of that triangle.
All right.
Now we have seen that the altitude's the three altitude's meet at the auto center.
We have seen that the three medians of a triangle meet at the centroid.
We have seen that the three perpendicular bicyclers of a triangle meet at the Sock'Em Center.
And we have seen that the triangle bicyclers meet at the in center.
All right.
Now, we have seen that the centroid divides the oilor line in the ratio.
Two is two.
One, right.
So what is the order line?
It's the line that's joining the auto center and the circle center.
And we have seen that these three centres will be in one lane.
Right.
The auto center, central and circle center of a triangle will be in one lane.
Now, that's called the alternate lane.
Now, we have seen that if the distance between the auto center and centroid is X and if the distance
between the centroid and Sock'Em Center is Y, then.
X divided by Y will give you two by one all.
We have also seen that with the Sock'Em Center as the radius, you can draw a circle that's circumscribing
the triangle.
Right.
And that circle is called the Circle Circle.
And the radius of that circle is called a circle radius.
Similarly, using the inner center, you can inscribe a circle inside a triangle.
Right.
And that circle is called the inner circle.
And the radius of that circle is called the in radius.
Remember, what we have learned about the oilor line is true for a non equilateral triangle, because
in the case of an equilateral triangle, the auto center centroid Cellcom Center and in center coincide.