\(9{x^2} + 25  30x\) can be expressed as the square of = ?
\(3{x^2}  25\)
3x + 5
 3x  5
3x  5
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1
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If a = 0.1039, then the value of \(\sqrt {4{a^2}  4a + 1} + 3a\) is:
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2
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\(\sqrt ? \times \sqrt {484} = 1034\)
Solution 
3
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The square root of 64009 is:
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4
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If \(a = \frac{{\sqrt 3 }}{2}{ \text{}}\) then \(\sqrt {1 + a} + \sqrt {1  a} = ?\)
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5
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The smallest natural number which is a perfect square and which ends in 3 identical digits lies between ?
Solution 
6
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If \(a = \frac{{\sqrt 3 + \sqrt 2 }}{{\sqrt 3  \sqrt 2 }}, b = \frac{{\sqrt 3  \sqrt 2 }}{{\sqrt 3 + \sqrt 2 }}\) then the value of \({a^2} + {b^2}\) would be = ?
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7
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\({\left[ {{{\left( {\sqrt {81} } \right)}^2}} \right]^2} = {\left( ? \right)^2}\)
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8
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Onefourth of the sum of prime numbers, greater than 4 but less than 16, is the square of = ?
Solution 
9
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What is the smallest number by which 3600 be divided to make it a perfect cube ?
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10
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By what least number must 21600 be multiplied so as to make it perfect cube ?
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