Which one of the following has terminating decimal expansion?

Irrational number has a________________ .

\(\sqrt [ 3 ]{ 192 } +\sqrt [ 3 ]{ 24 } \)

When \(\left( 2\sqrt { 3 } -\sqrt { 5 } \right) ^{ 2 }\) is simplified, we get __________

The length of a square is 1.2\(\times\)10³ m. Its area is_______

Find three different irrational numbers between the rational numbers  \(\frac { 5 }{ 7 } \) and \(\frac { 9 }{ 11 } \)

Without actual division classify the decimal expansion of the following numbers as terminating or non-terminating and recurring.
\(7\over 16\)

Use a fractional index to write \(\left( 5\sqrt { 125 } \right) ^{ 7 }\)

Can you reduce the following numbers to surds of same of same order \(\sqrt { 5 } \)

Express the surds in the simple form \(\sqrt [ 3 ]{ 128 } \)

Arrange in ascending order:\(\sqrt [ 3 ]{ 5 } ,\sqrt [ 4 ]{ 7 } ,\sqrt [ 2 ]{ 6 } \)

Express the following surds in its simple form \(\sqrt [ 4 ]{ 324 } \)

Subtract \(6\sqrt { 7 } \) from \(9\sqrt { 7 } \). Is the answer rational or irrational?

Compute and give the answer in the simplest form; \(3\sqrt { 162 } \times 7\sqrt { 50 } \times 6\sqrt { 98 } \)

Write in scientific notation: (500000)⁵\(\times\)(3000)³

Find any  seven rational numbers between \(\frac { 5 }{ 8 } \) and \(\frac { 5 }{ 6 } \)

Find any three rational numbers between \(\frac { 1 }{ 2 } \) and \(\frac { 1 }{ 5 } \)

Represent \(-\frac { 2 }{ 11 } ,-\frac { 5 }{ 11 } and-\frac { 9 }{ 11 } \)on the number line.

Classify the numbers as rational or irrational
(i) \(\sqrt { 10 } \)
(ii) \(\sqrt { 49 } \)
(iii) 0.025
(iv) \(0.7\overline { 6 } \)
(v) 2.505500555...
(vi) \(\frac { \sqrt { 2 } }{ 2 } \)