If `tan(A-B)=1,sec(A+B)=2/(sqrt(3))` , then the smallest positive value of `B` is. `(25pi)/(24)` (b) `(19pi)/(24)` (c) `(13pi)/(24)` (d) `(11pi)/(24)`

If tan(A-B)=1,sec(A+B)=(2)/(sqrt(3)), then the smallest positive value of B is.(25 pi)/(24)(19 pi)/(24)(c)(13 pi)/(24) (d) (11 pi)/(24)

If tan(A-B)=1 and sec(A+B)=(2)/(sqrt(3)) then the smallest positive values of A and B respectively,are (25 pi)/(24),(19 pi)/(24) (b) (19 pi)/(24),(25 pi)/(24)(31 pi)/(24),(31 pi)/(24)(d)(13 pi)/(24),(13 pi)/(24)

Find the value of sin. (23pi)/(24) .

5/8+3/4-7/(12) is equal to: (15)/(24) (b) (17)/(24) (c) (19)/(24) (d) (21)/(24)

Find the value of (cos pi)/(24) and (sin pi)/(24)

Find the value of sin backslash(23 pi)/(24)

55% of 1000-:60% of 2000=(11)/(24) (b) (12)/(25)(13)/(24) (d) (14)/(25)

The smallest positive root of the equation tan x-x=0 lies in (0,(pi)/(2)) (b) ((pi)/(2),pi)(pi,(3 pi)/(2)) (d) ((3 pi)/(2),2 pi)

Find the value of tan^(-1)sqrt(3)+sec^(-1)2 (A). (2 pi)/(3) (B). (pi)/(2) (C). (pi)/(3) (D) pi

The value of int_(0)^((pi)/(2))(dx)/(1+tan^(3)x) is (a) 0(b)1(c)(pi)/(2)(d)pi