A point $P\left(-\frac{11}{61},\frac{60}{61}\right)$ is plotted on the unit circle for a certain angle $\theta$. Determine the values of the trigonometric functions $\sin\theta$, $\cos\theta$, $\tan\theta$, $\cot\theta$, $\sec\theta$, and $\csc\theta$ corresponding to this point.

• A. $\sin\theta=-\frac{11}{61}$, $\cos\theta=\frac{60}{61}$, $\tan\theta=-\frac{60}{11}$, $\cot\theta=-\frac{11}{60}$, $\sec\theta=-\frac{61}{11}$, $\csc\theta=\frac{61}{60}$
• B. $\sin\theta=\frac{60}{61}$, $\cos\theta=-\frac{11}{61}$, $\tan\theta=-\frac{60}{11}$, $\cot\theta=-\frac{11}{60}$, $\sec\theta=\frac{61}{60}$, $\csc\theta=-\frac{61}{11}$
• C. $\sin\theta=\frac{60}{61}$, $\cos\theta=-\frac{11}{61}$, $\tan\theta=-\frac{60}{11}$, $\cot\theta=-\frac{11}{60}$, $\sec\theta=-\frac{61}{11}$, $\csc\theta=\frac{61}{60}$
• D. $\sin\theta=\frac{60}{61}$, $\cos\theta=-\frac{11}{61}$, $\tan\theta=-\frac{11}{60}$, $\cot\theta=-\frac{60}{11}$, $\sec\theta=-\frac{61}{11}$, $\csc\theta=\frac{61}{60}$

Answer: (C)