find the sine, cosine, and tangent of 360 degrees. (5 points) sin 360 degrees = 1, cos 360 degrees = 0, tan 360 degrees = 1 sin 360 degrees = 0, cos 360 degrees = 1, tan 360 degrees = 1 sin 360 degrees = 1, cos 360 degrees = 0, tan 360 degrees = 0 sin 360 degrees = 0, cos 360 degrees = 1, tan 360 degrees = 0
Answer: Last option is correct.
Step-by-step explanation:
Since we need to find the value of sine, cosine, and tangent of 360 degrees.
Since we know that
\(\sin 0\textdegree=\sin 360\textdegree=0\)
similarly,
\(\cos 0\textdegree=\cos 360\textdegree=1\)
similarly,
\(\tan 0\textdegree=\tan 360\textdegree=0\)
Since from the quadrant, we can see that 0 and 2π coincides with each other. So, they have the same values.
Hence, Last option is correct.