{1+cot theta-sec((pi)/(2)+theta)}{1+cot theta+sec((pi)/(2)+theta)}=2cot theta

cot((3 pi)/(2)-theta)+cot[2 pi+theta]=

The value of (sec^2 theta(2+tan^2 theta +cot^2 theta) div (sin^2 theta-tan^2 theta))/((cosec^2 theta+sec^2 theta)(1+ cot^2 theta)^2) is: (sec^2 theta(2+tan^2 theta +cot^2 theta) div (sin^2 theta-tan^2 theta))/((cosec^2 theta+sec^2 theta)(1+ cot^2 theta)^2) का मान ज्ञात कीजिए?

Prove: ((1+cot^(2)theta)tan theta)/(sec^(2)theta)=cot theta

cos ((3pi)/(2)+theta) cos (2pi+theta) xx [ cot ((3pi)/(2) -theta) + cot (2pi + theta) ] = ?

Prove that (tan theta+cot theta+1)(tan theta+cot theta-1)=sec^2 theta+cot^2 theta

(1+cot theta-cosectheta)(1+tan theta+sec theta)=2

( 1 + tan theta + sec theta ) ( 1 + cot theta - cosec theta ) =

Prove that: (cos(2 pi+theta)csc(2 pi+theta)tan(pi/2+theta))/(sec(pi/2+theta)cos theta cot(pi+theta))=1

(sec theta+csc theta)^(2)-(tan theta+cot theta)^(2)=

If cot theta-tan theta=sec theta then theta=