[x=cot^(1)sqrt(tan a)-tan^(-1)sqrt(tan a)" then "tin alpha],[" ralue of "tan((pi)/(u)-(u)/(2))]

cot(tan^(-1)sqrt(3))

cot(tan^(-1)sqrt(3))

If u=cot^(-1)sqrt(tan alpha)-tan^(-1)sqrt(tan alpha), then tan((pi)/(4)-(u)/(2)) is equal to (a) sqrt(tan alpha)(b)sqrt(cos alpha)(c)tan alpha(d)cot alpha

If quad cot^(-1)sqrt(tan alpha)-tan^(-1)sqrt(tan alpha), then tan ((pi)/(4),(u)/(2))i sequa<0 (a) sqrt(tan alpha)(b)sqrt(cot alpha)(c)tan alpha(d)cot alpha

If u=cot^(-1)sqrt(cos theta) -tan^(-1)sqrt(cos theta) then sin u=

If u=cot^(-1)sqrt(cos theta) -tan^(-1)sqrt(cos theta) then sin u=

cot^(1) sqrt(cos alpha) -tan^(-1) sqrt(cos alpha)= x then sin x

If y = cot^(-1)(sqrt(tanalpha))-tan^(-1) (sqrt(tanalpha)), " than: " tan (pi/4-y/2)=...

If u = cot^(-1)sqrt(tan alpha ) - tan ^(-1)sqrt(tan alpha) then tan (pi/4-u/2) is a) sqrt(tan alpha) b) sqrt(cot alpha) c) tan alpha d) cot alpha