cot theta=(12)/(5)

If tan theta=(12)/(5)," then " 5 sin theta-12 cos theta=?

If cot^(2)theta=cot(theta-alpha)cot(theta-beta), then show that cot2 theta=(1)/(2)[cot alpha+cot beta]

If "cosec" theta + cot theta = (13)/5 then cot^(2) theta - "cosec"^(2) theta = (25)/12

If cos theta=(3)/(5) then the value of cot theta is :

If cos theta=(4)/(5) , then value of (cosec theta)/(1+cot theta) is

If cos ec theta=(13)/(5) then find tan theta and cot theta

If cot theta =(5)/(12) and theta lies in the third quadrant, then what is (2 sin theta + 3cos theta ) equal to?

Find the value of the remainig(all) function in each of the following : (i) "sin"theta theta =(3)/(5), theta in quadrient II (ii) costheta=-(3)/(5),theta in quadrient III (iii) "tan" theta =(4)/(3), theta in quadrant III (iv) cot theta=-(5)/(12),theta in quadrant IV (vi) "sin" theta sectheta =- 1, theta in quadant II.

If 270^(@) lt theta lt 360^(@) and cos theta = (5)/(13) " then " (13 sin theta + 5 tan theta )/( 12 cot theta - 5 sec theta )=