`y=2/(sintheta+sqrt3costheta)` then the minimum value of `y` is
`(1) 1`
`(2) 2`
`(3) 1/(sqrt3+1)`
`(4) 1/2`

If : sin theta= sqrt3*costheta, "then" : 2(sin theta+costheta)-1=

If x=7+4sqrt3 and xy=1 then the value of (1/x^2+1/y^2) is

sintheta+costheta=(sqrt(3)+1)/(2)

If the angle theta between the line (x+1)/1=(y-1)/2=(z-2)/2 and the plane 2x-y+sqrt(pz)+4=0 is such that sintheta=1/3 , then the values of p is (A) 0 (B) 1/3 (C) 2/3 (D) 5/3

If sqrt3costheta=sintheta , then the value of (4sin^(2)theta-5costheta)/(3costheta+1) is:

If y=(sqrt(3)+1)/(2) then find the value of 4y^(3)+2y^(2)-8y+10=