[" 5: Find the parametric form of "y=sqrt(3)x+4],[" Here,tan "theta=sqrt(2)]

sqrt(2)sec theta-tan theta=sqrt(3)

Find the parametric coordinates of the point ((1)/(sqrt(3)),(1)/(sqrt(2))) on the hyperbola 12x^(2) - 4y^(2) = 3

Find the parametric equation of the circle x^(2)+y^(2)+x+sqrt(3)y=0

Solve tan theta+tan 2 theta+sqrt(3) tan theta tan 2 theta = sqrt(3) .

Solve tan theta+tan 2 theta+sqrt(3) tan theta tan 2 theta = sqrt(3) .

Solve tan theta+tan 2 theta+sqrt(3) tan theta tan 2 theta = sqrt(3) .

Find the general solution of ( i ) tan theta=(1)/(sqrt(3)) (ii) tan2 theta=sqrt(3)( iii)tan 3 theta=-1

If : tan theta - sqrt(2) cdot "sec" theta = sqrt(3) , then : theta =

The distance between the directrices of the hyperbola x=8sec theta,y=8tan theta,8sqrt(2)b16sqrt(2)c.4sqrt(2)d.6sqrt(2)