If $ an heta = \dfrac{5}{12}$ and $\sin heta$ is negative, the value of $\dfrac{\sin heta + \cos heta}{\sec heta +

Question

If $	an	heta = \dfrac{5}{12}$ and $\sin	heta$ is negative, the value of $\dfrac{\sin	heta + \cos	heta}{\sec	heta + \operatorname{cosec}	heta}$ is —

Accepted Answer

$\dfrac{60}{169}$

Answer

$\dfrac{60}{221}$

Answer

$-\dfrac{60}{169}$

Answer

$\dfrac{169}{60}$

If tan⁡θ=512\tan\theta = \dfrac{5}{12}tanθ=125​ and sin⁡θ\sin\thetasinθ is negative, the value of sin⁡θ+cos⁡θsec⁡θ+cosec⁡θ\dfrac{\sin\theta + \cos\theta}{\sec\theta + \operatorname{cosec}\theta}secθ+cosecθsinθ+cosθ​ is —