Respuesta :
There is two ways to measure an angle: in degrees and radians.
To solve the exercise above and convert 210° from degrees to radians, you have to mutilply it by π and divide it by 180°, as below:
210° to radians:
=(210°xπ)/180°
Therefore, the result is:
=(7/6)π radians
=3.6651 radians
To solve the exercise above and convert 210° from degrees to radians, you have to mutilply it by π and divide it by 180°, as below:
210° to radians:
=(210°xπ)/180°
Therefore, the result is:
=(7/6)π radians
=3.6651 radians
Answer: 3.6651
Step-by-step explanation:
The formula to convert [tex]\theta[/tex] degrees to radians is given by :-
[tex]\dfrac{\pi}{180^{\circ}}\times\theta[/tex]
Given : Angle : [tex]\theta=210^{\circ}[/tex]
Then , the measure of angle in radians is given by :-
[tex]\dfrac{\pi}{180^{\circ}}\times210^{\circ}[/tex]
Using the value of [tex]\pi=3.14159[/tex], we get
[tex]\dfrac{3.14159}{6}\times7\approx3.6651[/tex]