To convert an angle measurement from radians to degrees, we use the fundamental relationship:
$ \pi \text{ radians} = 180^\circ $
This gives us the conversion factor:
$ \frac{180^\circ}{\pi \text{ radians}} $
We apply this conversion factor to the given value of 0.5 radians:
$ 0.5 \text{ radians} \times \frac{180^\circ}{\pi \text{ radians}} $
$ \frac{0.5 \times 180^\circ}{\pi} = \frac{90^\circ}{\pi} $
$ \frac{90^\circ}{3.14159} \approx 28.64789^\circ $
Therefore, 0.5 radians is approximately equal to 28.65 degrees.
What is the radian measure of 150°?
Convert 2.5 radians to degrees.
What is \(\frac{3\pi}{4}\) radians in degrees?
A sector has a central angle of 135° and a radius of 8 cm. Another sector of the same circle has a central angle of \(\dfrac{3\pi}{4}\) radians. What is the ratio of the area of the first sector to the area of the second sector?
What is \(\dfrac{5\pi}{4}\) radians in degrees?
A sector of a circle having a radius of 10 cm and has a central angle of \(\frac{3\pi}{4}\) radians. What is the area of the sector?
If P = sin20 θ + cos48 θ, then the inequality that holds for all values of θ is
Express \({\pi\over 12}\) radians in degrees.
30 degree is equal to _________ radians.
The central angles p, q, r and s (in degrees) of four sectors in a Pie Chart satisfy the relation 9p = 3q = 2r = 6s. What is the value of 4p - q ?