[" 12.If "tan theta=-5/12,theta" is not in the second quadrant,then show that "],[qquad (sin(360^(@)-theta)+tan(90^(@)+theta))/(-sec(270^(@)+theta)+csc(-theta))=(181)/(338)]

If tan theta=-(5)/(12),theta is not in the second quadrant then show that (sec(360-theta)+tan(90+theta))/(-sec(270+theta)+cos ec(-theta))=(181)/(338)

If tan theta = -(5)/(12) and theta is not in the fourth quadrant then ( tan (90^(@)+ theta ) - sin(180^(@) - theta ))/( sin (270^(@)- theta ) + " cosec " (360^(@) - theta ))=

If tan theta = - 3//5 and theta is not in the second quadrant, find the values of sec theta and cosec theta.

If sin theta = 12/13 and theta lies in the second quadrant, find the value of sec theta+tan theta .

If sin theta=(12)/(13) and theta lies in the second quadrant,find the value of sec theta+tan theta

Simplify (sin(180^(@)+theta)cos(360^(@)-theta)tan(270^(@)-theta))/(sec^(2)(90^(@)+theta)tan(-theta)sin(270^(@)+theta))

(cot(90^(@)-theta)sin(180^(@)-theta)sec(360^(@)-theta))/(tan(180^(@)+theta)sec(-theta)cos(90^(@)+theta))

Prove that (cos(90^(@)+theta)sec(-theta)tan(180^(@)-theta))/(sec(360^(@)-theta)sin(180^(@)+theta)cot(90^(@)-theta))=-1

Prove that (cos(90^(0)+theta)sec(-theta)tan(180^(@)-theta))/(sec(360^(@)-theta)sin(180^(@)+theta)cot(90^(@)-theta))=-1