If $Cosec \theta$ = $\frac{17}{8}$, then $Cot\theta$ = ?

If $Cosec \theta$ = $\frac{17}{8}$, then $Cot\theta$ = ?
1). $\frac{17}{8}$
2). $\frac{15}{8}$
3). $\frac{8}{15}$
4). $\frac{17}{15}$

---

Join Telegram Group

Answer This Question
Name:
Email:
Answer :
Sum of (3+4)
Submit:

Other Questions

1. In what time will a 100 metre long train running with a speed of 50 km/hr cross a pillar?

2. What is the simplified value of \(\sqrt {\frac{{(cosec\;A)}}{{(cosec\;A) - 1}} + \frac{{(cosec\;A)}}{{(cosec\;A) + 1}}} \)

3. If cot A = n/(n + 1) and cot B = 1/(2n + 1), what is the value of cot (A + B)?

4. If tanA + tanB = X, then the value of X is

5.  For Cosine Rule of any triangle ABC, a² is equal to

6. If sec 43° = x, then the value of \(\frac{1}{{{{\sec }^2}47^\circ }} + {\cos ^2}43^\circ + {\cot ^2}47^\circ - \frac{1}{{{{\cos }^2}47^\circ cose{c^2}43^\circ }}\) is

7. Maximum value of (9sinθ + 13 cosθ) is –

8. The maximum value of $sin^{4}\theta + cos^{4}\theta$ is

9. $\triangle ABC$ is right angled at B. If $m\angle A$ = $60^{0}$, then what is the value of Cot C?

10. Two ships are sailing in the sea on the two sides of a light house. The angle of elevation of the top of the light house as observed from the two ships are 30° and 45° respectively. If the light house is 100m high, the distance between the two ships is :(take √3=1.73)