The greatest number of four digits which is a perfect square is _____.

Important Questions on Powers and Roots Square, Cube, Indices, Surds Squaring

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IMPORTANT

LIC ADO Preliminary & Main Exam>Chapter 27 - Powers and Roots Square, Cube, Indices, Surds Squaring>EXERCISE>Q 12

Solve:

$\frac{\sqrt[3]{?}}{200}=0.02$

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IMPORTANT

LIC ADO Preliminary & Main Exam>Chapter 27 - Powers and Roots Square, Cube, Indices, Surds Squaring>EXERCISE>Q 13

If $\sqrt{256}$$÷\sqrt[3]{X}=2$, then $X$ is equal to _____.

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IMPORTANT

LIC ADO Preliminary & Main Exam>Chapter 27 - Powers and Roots Square, Cube, Indices, Surds Squaring>EXERCISE>Q 14

Solve,

$\frac{112}{\sqrt{196}}\times \frac{\sqrt{576}}{12}\times \frac{\sqrt{256}}{8}=?$

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IMPORTANT

LIC ADO Preliminary & Main Exam>Chapter 27 - Powers and Roots Square, Cube, Indices, Surds Squaring>EXERCISE>Q 15

$\left(2\sqrt{27}-\sqrt{75}+\sqrt{12}\right)$ is equal to _____.

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IMPORTANT

LIC ADO Preliminary & Main Exam>Chapter 27 - Powers and Roots Square, Cube, Indices, Surds Squaring>EXERCISE>Q 16

$\sqrt{50}\times \sqrt{98}$ is equal to _____.

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IMPORTANT

LIC ADO Preliminary & Main Exam>Chapter 27 - Powers and Roots Square, Cube, Indices, Surds Squaring>EXERCISE>Q 17

The largest four-digit number which is a perfect cube is _____.

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IMPORTANT

LIC ADO Preliminary & Main Exam>Chapter 27 - Powers and Roots Square, Cube, Indices, Surds Squaring>EXERCISE>Q 18

If $\sqrt{2}=1.4142,$ the square root of $\frac{\left(\sqrt{2}-1\right)}{\sqrt{2}+1}$ is equal to _____.

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IMPORTANT

LIC ADO Preliminary & Main Exam>Chapter 27 - Powers and Roots Square, Cube, Indices, Surds Squaring>EXERCISE>Q 19

$\frac{\sqrt{121}\times 0.9}{1.1\times 0.11}=?$