Mr Daniels Maths
Squares Cubes and Roots

Set 1

Set 2

Set 3

Q1) \(1^3\) = [ 1]

Q1) \( \sqrt[3]{216}\)= [ 6 ]

Q1) \( \sqrt[3]{343}\) + \(2 ^ 3\)= [ 15]

Q2) \(6^3\) = [ 216]

Q2) \( \sqrt[3]{729}\)= [ 9 ]

Q2) \( \sqrt[2]{1}\) + \(4 ^ 2\)= [ 17]

Q3) \(5^3\) = [ 125]

Q3) \( \sqrt[2]{64}\)= [ 8 ]

Q3) \( \sqrt[3]{343}\) + \(2 ^ 2\)= [ 11]

Q4) \(4^3\) = [ 64]

Q4) \( \sqrt[2]{49}\)= [ 7 ]

Q4) \( \sqrt[3]{125}\) + \(4 ^ 3\)= [ 69]

Q5) \(2^3\) = [ 8]

Q5) \( \sqrt[3]{512}\)= [ 8 ]

Q5) \( \sqrt[2]{100}\) + \(3 ^ 2\)= [ 19]

Q6) \(9^3\) = [ 729]

Q6) \( \sqrt[3]{1000}\)= [ 10 ]

Q6) \( \sqrt[3]{125}\) + \(10 ^ 3\)= [ 1005]

Q7) \(8^2\) = [ 64]

Q7) \( \sqrt[3]{343}\)= [ 7 ]

Q7) \( \sqrt[2]{4}\) + \(2 ^ 2\)= [ 6]

Q8) \(3^3\) = [ 27]

Q8) \( \sqrt[3]{64}\)= [ 4 ]

Q8) \( \sqrt[3]{125}\) + \(1 ^ 3\)= [ 6]

Q9) \(7^2\) = [ 49]

Q9) \( \sqrt[2]{4}\)= [ 2 ]

Q9) \( \sqrt[2]{81}\) + \(9 ^ 2\)= [ 90]

Q10) \(2^2\) = [ 4]

Q10) \( \sqrt[2]{9}\)= [ 3 ]

Q10) \( \sqrt[2]{9}\) + \(7 ^ 2\)= [ 52]