Find the value of ‘a’.

 

If line segment AD is an angle bisector and AB=6, AC = 10, and BD = 3, what must DC equal?

Here, the value of DC is 5.

Choose the correct statement for the angle bisector theorem to the following triangle.

The base is divided in the same ratio as the sides containing the angle.

Theorem used to find the value of AB in the following figure

Here, AB = 4√2.

To find the value of AB in the figure, which theorem is used?

If two or more parallel lines are cut by two transversals, then they divide the transversals proportionally.

Which of the statements is true in the case of the given triangle?

The base is divided in the same ratio as the sides containing the angle.

To find the value of p, which statements can be used?

Her, the value of p is 43.5.

In the figure, to find the value of x which theorem can be used?

Here, the value of x is 10.

It is also called basic proportionality theorem.

Find the length of the segment AB

It is also called basic proportionality theorem or Thales' theorem.

In the given triangle  then the line segment DE ll AC

It is also called midpoint theorem.

If the line divides the two sides of the triangle proportionally then the line is

If two triangles are similar then their corresponding sides are

If a ray bisects an angle of a triangle, then it divides the opposite side into segments

If three parallel lines intersect two transversals,

If a line divides two sides of a triangle proportionally, then it is parallel to the third side.