Draw when hands of the clock make a right angle.

              

How many right angles are there in the angle between the hour hand and the minute hand of a clock, when it is $6 \mathrm{O}\text{'}$clock?

What is the magnitude of the angle formed between the two hands of a clock at $1:00$? 

How many degrees are there in the angle between the hour hand and the minute hand of a clock, when it is  $9$ $\mathrm{o}\text{'}$clock?

Write the final result without the degree symbol.

If $k°$ are there in the angle between the hour hand and the minute hand of a clock, when it is $12$$\mathrm{O}\text{'}$clock, then what is the value of $k$?

If the interior angle formed between the two hands of a clock at $12:00$ is ${\mathrm{k}}^{\circ }$, then write the value of $\mathrm{k}$ as the final answer.

The hands of a clock form a right angle at $3 \mathrm{a}.\mathrm{m}.$ At what time will a right angle be formed again by the hands of the clock?

You must have seen traffic signals while travelling by road. Look at the traffic signal given below along with its meaning. Find the angles such as acute, obtuse, right or straight.

Meaning: Side entry.

If $k°$ are there in the angle between the hour hand and the minute hand of a clock, when it is $3$$\mathrm{O}\text{'}$clock, then what is the value of $k$?

What is the magnitude of the angle formed between the two hands of a clock at $3:00$?

Is the angle made by the hands of the clock at the given time is acute, obtuse or right?

What is the magnitude of the obtuse angle formed between the two hands of a clock at $7:00$? If the obtuse angle is $k°$, then write the value of $k$ in the answer box.