The locus of the point `(cot theta+cos theta,cot theta-cos theta)` where `0<=theta<2 pi` is

The locus of the point (a(cos theta+sin theta),b(cos theta-sin theta)) where theta is the parameter is

sqrt((cot theta+cos theta)/(cot theta-cos theta)) is equal to:

csc theta(1+cos theta)(csc theta-cot theta)=1

If the coordinates of a variable point be (cos theta + sin theta, sin theta - cos theta) , where theta is the parameter, then the locus of P is

if 8 theta=pi show that cos7 theta+cot theta=0

(sin theta)/(1-cos theta)=cos ec theta+cot theta

int(cos ec theta-cot theta)/(cos ec theta+cot theta)dth eta

If theta=9^@ , then what is the value of cot theta cot2 theta cot3 theta cot4 theta cot5 theta cot6 theta cot7 theta cot8 theta cot9 theta ? यदि theta=9^@ ,तो cot theta cot2 theta cot3 theta cot4 theta cot5 theta cot6 theta cot7 theta cot8 theta cot9 theta का मान क्या होगा?

(sin3 theta-sin theta)/(cos theta-cos3 theta)=cot2 theta