If $x+\frac{1}{x}$ = -2 , then the value of $x^{2n+1}+\frac{1}{x^{2n+1}}$ , where n la a positive integer, is
1). 0
2). 2
3). -2
4). -5
1. The number of prime factors in $6^{333}\times 7^{222}\times 8^{111}$
2. The square root of $14+6\sqrt{5}$ is
3. $\frac{(0.96)^{3}-(0.1)^{3}}{(0.96)^{2}+0.096+(0.1)^{2}}$ is simplified to :
6. Let $\sqrt[3]{a}$ = $\sqrt[3]{26}+\sqrt[3]{7}+\sqrt[3]{63}$ , then
7. $(0.04)^{-1.5}$ on simplification gives :
8. If a= $\frac{\sqrt{3}}{2}$ , then the value of $\sqrt{1+a}+\sqrt{1-a}$