" The imaginary part of "(3+2sqrt(-54))^(1/2)-(3-2sqrt(-54))^(1/2)" can "b€

Find the imaginary part of ((3+2sqrt(-54))^(1/2)-(3-2sqrt(-54))^(1/2))

(1+sqrt(2))/(3-2sqrt(2))=A sqrt(2)+B

sqrt(11449)xxsqrt(6241)-(54)^(2)=sqrt(?)+(74)^(2)

60sqrt((1)/(6))+3sqrt(54)-12sqrt((1)/(24))

if a=sqrt(54) then sqrt(54)+sqrt(0.54)

Write the real and imaginary parts of the following (i) -2sqrt(2)i (ii) (-1)/(5)+(i)/(5) (iii) sqrt(3)+(sqrt(2))/(76)i

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

If the angle between line with d.cs (-(2)/(sqrt(21)), (a)/(sqrt(21)), (b)/(sqrt(21))) and other line with d.c ((3)/(sqrt(54)), (3)/(sqrt(54)), (-6)/(sqrt(54))) is 90^(0) then a pair of possible values of 'a' and 'b' respectively are

The rationalisation factor of sqrt(3) is -sqrt(3) (b) (1)/(sqrt(3))(c)2sqrt(3)(d)-2sqrt(3)

The rationalisation factor of sqrt(3) is (a) -sqrt(3) (b) 1/(sqrt(3)) (c) 2sqrt(3) (d) -2sqrt(3)