[(sqrt(3)+1)^(5)-(sqrt(3)-1)^(5)],[[" (a) "152," (b) "84," (c) "105]]

(3)/(sqrt(3)+1)+(5)/(sqrt(3)-1)

Evalute: (sqrt(3)+1)^(5) -(sqrt(3)-1)^(5)

(1+i sqrt(3))^(5)+(1-i sqrt(3))^(5)=

Simplify : (sqrt(3)+1)^(5)-(sqrt(3)-1)^(5)

(1)/(4sqrt(3)-3sqrt(5))

Evaluate the following: (i) (2 + sqrt(5) )^(5) + (2 - sqrt(5) )^(5) (ii) ( sqrt(3) + 1)^(5) - ( sqrt(3) - 1)^(5) Hence, show in (ii), without using tables, that the value of ( sqrt(3) + 1)^(5) lies between 152 and 153.

Evaluate the following: (sqrt(3)+1)^(5)-(sqrt(3)-1)^(5)

Simplify the following (sqrt(3)+1)^(5) -(sqrt(3) -1)^(5)

The sum of the coefficients of all odd degree terms in the expansion of (x+sqrt(x^(3)-1))^(5)+(x-sqrt(x^(3)-1))^(5), (xgt1) is :