Find the smallest positive value of x and y satisfying `x-y=pi/4` and `cotx+coty=2`

Find the smallest positive values of x and y satisfying x-y=(pi)/(4) and cot x+cot y=2

The smallest positive values of x and y which satisfy "tan" (x-y) =1, "sec" (x+y) = (2)/(sqrt(3)) , are

Find the smallest integral value of x satisfying (x-2)^(x^(2)-6x+8))>1

Find the smallest integral value of x satisfying (x-2)^(x^(2)-6x+8) gt 1 .

The smallest positive value of x (in radians) satisfying the equation (log)_(cos x)((sqrt(3))/(2)sin x)=2-(log)_(sec x)(tan x) is (a) (pi)/(12) (b) (pi)/(6)(cc)(pi)/(4) (d) (pi)/(3)

The of values of x and y satisfying 3^x -4^y=77 , 3^(x/2)-2^y=7

The minimum positive values of x and y for which x+y=(pi)/(2) and sec x+sec y=2sqrt(2) has solution is

Prove that the least positive value of x, satisfying tan x=x+1, lies in the interval ((pi)/(4),(pi)/(2))

Prove that the least positive value of x satisfying tan x=x+1, lies in the interval ((pi)/(4),(pi)/(2))