if ` sec theta - " cosec " theta =(4) /(3) ` , show that ,` theta =(1)/(2) sin ^(-1) ""(3)/(4) `.

If sec theta-cos ec theta=(4)/(3) then show that theta=(1)/(2)sin^(-1)((3)/(4))

Solve : sec theta-cosec theta =4/3 .

( sin theta + " cosec " theta )^(2) + ( cos theta + sec theta )^(2)=

If sec theta-csc theta=(4)/(3) then what is the value of sin theta-cos theta

2 sec^(2) theta - sec^(4) theta - 2 "cosec"^(2) theta + " cosec"^(4) theta =

If 4 sin theta = 3 cos theta , " then " (sec^(2) theta )/( 4 ( 1 - tan^(2) theta )) is

sin 2 theta * (tan theta + cot theta)= A) sec theta B) csc theta C)1D)2

If 7 sin^(2) theta + 3 cos^(2) theta =4 , "then" sec theta + cosec theta is equal to

Find the general value of theta in sec theta - cosec theta = (4)/(3)

If "cosec" theta - sin theta = a^(3) and sec theta - cos theta = b^(3) , then prove that a^(2)b^(2)(a^(2) + b^(2))= 1.