Answer
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Hint: To solve this question first we assume an angle that is in the domain of reflex angle. Then we make a reference line and decide in which direction we are making the reflex angle. Then we subtract the assumed angle from a total angle and draw that from the opposite direction than we assume. And at last, we express that angle from the assumed direction.
Complete step by step solution:
In this question, we have to explain the process of how we make the reflex angle.
A reflex angle is an angle that looks like a reflection of a ray. A reflex angle is an angle that is greater than \[180^\circ \] but smaller than \[360^\circ \]. It is as shown in the figure.
To solve this question first we assume an angle greater than \[180^\circ \] whose reflex angle is formed.
Let us assume the angle is \[200^\circ \]
Now we will subtract this angle from total angle \[360^\circ \] and then make that angle in the opposite direction and then we represent that from the opposite direction and that is a reflex angle.
Hence, we will make the angle of:
$360^\circ - 200^\circ = 160^\circ $
We can simply draw the angle of $160^\circ $ using a protractor. We should draw this angle in the opposite direction.
For any general reflex angle, we have to make a reflection angle from an anticlockwise direction. Then we make the subtracted angle from a clockwise direction and mark that the reflex angle from the reference line.
Note:
This question tests our basics, the definition of reflex angle and how to draw an angle using a protractor. We have to remember them in order to answer such questions. We have to remember that we need to draw the subtracted angle in the opposite direction.
Complete step by step solution:
In this question, we have to explain the process of how we make the reflex angle.
A reflex angle is an angle that looks like a reflection of a ray. A reflex angle is an angle that is greater than \[180^\circ \] but smaller than \[360^\circ \]. It is as shown in the figure.
To solve this question first we assume an angle greater than \[180^\circ \] whose reflex angle is formed.
Let us assume the angle is \[200^\circ \]
Now we will subtract this angle from total angle \[360^\circ \] and then make that angle in the opposite direction and then we represent that from the opposite direction and that is a reflex angle.
Hence, we will make the angle of:
$360^\circ - 200^\circ = 160^\circ $
We can simply draw the angle of $160^\circ $ using a protractor. We should draw this angle in the opposite direction.
For any general reflex angle, we have to make a reflection angle from an anticlockwise direction. Then we make the subtracted angle from a clockwise direction and mark that the reflex angle from the reference line.
Note:
This question tests our basics, the definition of reflex angle and how to draw an angle using a protractor. We have to remember them in order to answer such questions. We have to remember that we need to draw the subtracted angle in the opposite direction.
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