If : `1+4p^(2) = 4p * sec theta, "then" : sec theta + tan theta=` A)`pm 2p` B)`pm (1)/(2p)` C)`(2p)` D)`2p+ (1)/(2p)`

if 1+sec theta+tan theta=p then cos theta=

If tan theta = p - (1)/(4p) then sec theta - tan theta =

If : csc theta - cot theta = p, "then" : csc theta= A) theta + (1)/(p) B) theta - (1)/(p) C) (1)/(2) (p +(1)/(p)) D) (1)/(2) (p - (1)/(p))

If : sec 2 theta = p + tan 2 theta, "then" : sin^(2) theta= A) (p - 1 )^(2)/(2(p^(2) + 1)) B) (1)/(2)((p-1)/(p+1))^(2) C) (p^(2)-1)/(2(p^(2)+1)) D) (p^(2)-1)/(2(p+1)^(2))

If cosec theta + cot theta = p prove that cos theta = p2-1 / p2 + 1

If tan theta=p-(1)/(4p), then sec theta-tan theta=(i)2p or (1)/(2p)(ii)(1)/(2p) or -2p(iii)-(1)/(2p) or 2p (iv) -(1)/(2p) or -2p

If sec theta+tan theta=p, prove that sin theta=(p^(2)-1)/(p^(2)+1)

If 0 lt theta lt (pi)/(2) and tan theta+sec theta=p then sec theta=

If cos ec theta+cot theta=p, then prove that cos theta=(p^(2)-1)/(p^(2)+1)