$2\sqrt[3]{40}-4\sqrt[3]{320}+3\sqrt[3]{625}-3\sqrt[3]{5}$ is equal to :
1). $-2\sqrt[3]{340}$
2). 0
3). $\sqrt[3]{340}$
4). $\sqrt[3]{660}$
1. If $\sqrt{3}$ = 1.732 is given , then the value of $\frac{2+\sqrt{3}}{2-\sqrt{3}}$ is :
2. $\sqrt{12+\sqrt{12+\sqrt{12+.....}}}$ is equal to
3. $(\sqrt{8}-\sqrt{4}-\sqrt{2})$ equals :
5. The greatest among the numbers $\sqrt{2}$ ,$\sqrt[3]{3}$ , $\sqrt[4]{5}$ , $\sqrt[6]{6}$ is :
6. The value of $\sqrt{11+2\sqrt{30}}-\frac{1}{\sqrt{11+2\sqrt{30}}}$ is :
7. $55^{3} + 17^{3} - 72^{3} + 201960$ is equal to :
8. By how much does $\sqrt{12}+2\sqrt{18}$ exceed $2\sqrt{3}+2\sqrt{2}$
9. $\left(\sqrt{2}+\sqrt{7-2\sqrt{10}})\right)$ is equal to :
10. Find the value of : $(0.98)^{3}+ (0.02)^{3}+3\times 0.98\times 0.02-1$