Question

Name the type of angles shown

Answer 1

Answer:   C. Right angle

D.  Complementary angle.

Step-by-step explanation:

We know that the measure of a straight angle is $180^{\circ}$ which represented by a line.

A pair of supplementary angles have their sum equals to $180^{\circ}$ which also represented by a line.

But there is not straight line which show $180^{\circ}$ measurement.

There is a right angle $\angle{EFH}$, in which GF is creating a partition.

A pair of supplementary angles have their sum equals to $90^{\circ}$ which also represented by a right angle.

Thus,  $\angle{EFG}\text{ and }\angle{GFH}$ are complementary angles.

Hence, the type of angles shown : Right angle and Complementary angle.