LIC ADO Preliminary & Main Exam>Chapter 27 - Powers and Roots Square, Cube, Indices, Surds Squaring>EXERCISE>Q 6

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What is the smallest number by which $3600$ be divided to make it a perfect cube?

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

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LIC ADO Preliminary & Main Exam>Chapter 27 - Powers and Roots Square, Cube, Indices, Surds Squaring>EXERCISE>Q 7

The smallest number of

4

digits, which is a perfect square is _____.

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LIC ADO Preliminary & Main Exam>Chapter 27 - Powers and Roots Square, Cube, Indices, Surds Squaring>EXERCISE>Q 8

\sqrt{10} \times \sqrt{250} = ?

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LIC ADO Preliminary & Main Exam>Chapter 27 - Powers and Roots Square, Cube, Indices, Surds Squaring>EXERCISE>Q 9

Solve,

$\frac{\sqrt{?}}{200} = 0.02$

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LIC ADO Preliminary & Main Exam>Chapter 27 - Powers and Roots Square, Cube, Indices, Surds Squaring>EXERCISE>Q 10

$\sqrt{0.04} = ?$

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LIC ADO Preliminary & Main Exam>Chapter 27 - Powers and Roots Square, Cube, Indices, Surds Squaring>EXERCISE>Q 11

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

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

If

\sqrt{256}

\div \sqrt[3]{X} = 2

, then

X

is equal to _____.

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

Solve,

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