A Square and A Cube

A perfect square ending in 0 must have:

Which of these is the square of 17?

The value of $20^2$ is:

What is the units digit of the square of 111?

Find the smallest number that should be multiplied with $128$ to make it a perfect square.

If $x$ is a square number, then the next immediate square number is:

The number of digits in the square root of $1234321$ is:

If $\sqrt{2} = 1.414$, find the value of $\sqrt{\frac{1}{2}}$ up to three decimal places.

The number of zeros at the end of the square of $4000$ is:

Without adding, find the sum of: $1+3+5+7+9+11+13+15+17+19+21+23$.

What is the smallest natural number by which $5$ must be multiplied to make it a perfect cube?

Find the cube root of $27000$.

What is the volume of a cube with a side length of $10$ cm?

Find the value of $\sqrt[3]{0.216}$.

If the edges of two cubes are in the ratio $3:5$, what is the ratio of their volumes?

Find the cube root of $0.000064$.

What is the smallest number by which $500$ must be multiplied to make it a perfect cube?

Find the smallest natural number by which $8788$ must be divided so that the quotient is a perfect cube.

If $\sqrt[3]{x} = 0.05$, find the value of $x$.

Evaluate: $\sqrt[3]{1 - \frac{127}{216}}$.

What is the value of $\sqrt[3]{8} + \sqrt{4}$?

Which of these is a perfect square ending in $6$?

What is the cube of $1$?

In a Pythagorean triplet $(m^2-1, 2m, m^2+1)$, if $m=3$, the triplet is:

How many perfect squares are there between $50$ and $100$ (inclusive)?

If the unit digit of a number is $5$, then the unit digit of its cube is:

What is the cube of $0.1$?

A number $n$ is multiplied by itself $3$ times to get $x$. The square root of $x$ is $27$. What is the value of $n$?

Find the smallest square number which is divisible by each of the numbers $6, 9,$ and $15$.

The digit at the units place of the square of a number is $1$. The digit at the units place of the cube of the same number is also $1$. What is the units digit of the number?