[sqrt(2sqrt(2sqrt(2sqrt(2sqrt(2)))))," an "4 piddot theta-],[(a)0,(b)2,(c)2^(3/32),(d)2^(4/32),(a)1(1)/(3)],[,22,a sqrt(a)(M)/(3),=(1)/(4)]

3sqrt2+4sqrt2+12sqrt32

(1)/(sqrt(2)+sqrt(3))+(1)/(sqrt(3)+sqrt(4))

2(sqrt(2)+sqrt(6)) The fraction (2(sqrt(2)+sqrt(6)))/(3(sqrt(2+sqrt(3)))) is equal to (A) (2sqrt(2))/(3)( B) 1(C)(2sqrt(3))/(3)(D)(4)/(3)

[(1)/(sqrt(2)+sqrt(3)-sqrt(5))+(1)/(sqrt(2)-sqrt(3)-sqrt(5))] in simplified form equals (a) 0 (b) (1)/(sqrt(2)) (c) 1 (c) sqrt(2)

Simplify : 2sqrt(2)-3sqrt(32)+2sqrt(48)

Let A=[[cos theta,-sin theta],[sin theta,cos theta]] Find the value of A^(-50) at theta=(pi)/2 (A) [[-(sqrt(3))/(2),-(1)/(2)],[-(1)/(2),(sqrt(3))/(2)]] (B) [[(sqrt(3))/(2),(1)/(2)],[(-1)/(2),(sqrt(3))/(2)]] (C) [[-(sqrt(3))/(2),(1)/(2)],[(1)/(2),(sqrt(3))/(2)]] (D) [[(1)/(2),(sqrt(3))/(2)],[(sqrt(3))/(2),(-1)/(2)]]

If a=(sqrt(3)+sqrt(2))/(sqrt(3)-sqrt(2)) then the value of 2a^(4)-21a^(3)+12a^(2)-a+1 is

if f(x)=sqrt(x+2sqrt(2x-4))+sqrt(x-2sqrt(2x-4)) then f'(3)+f'(6)= (A) 0 (B) 1 (C) 2 (D) 1/2

(sqrt(2)(2+sqrt(3)))/(sqrt(3)(sqrt(3)+1))xx(sqrt(2)(2-sqrt(3)))/(sqrt(3)(sqrt(3)-1)) is equal to 3sqrt(2)(b)(sqrt(2))/(3) (c) (2)/(3) (d) (1)/(3)

If thetalt22 1^(@)/2 then sqrt(2+sqrt(2+sqrt(2+2cos4theta)))=