The question asks for the value of $\sqrt{142884}$. We can determine this by checking the squares of the given options.
The correct answer is given as 378. Let's verify this by calculating the square of 378:
$ 378^2 = 378 \times 378 $
Calculation:
Since $378^2$ equals 142884, the square root of 142884 is indeed 378.
The value of $\sqrt{142884}$ is 378.
Evaluate \(21^3 + (-2)^3 + (-19)^3\)
The cube root of 0.027 is
Two different positions of the same dice are shown, the six face of which are numbered from 1 to 6. Select the number that will be on the face opposite to the face having the number '3'.

What is the cube root of 1728?
If 5 \(\sqrt{3}\) + \(\sqrt{75}\) = 17.32, then the value of 14 \(\sqrt{3}\) + \(\sqrt{108}\) is:
Two orientations of a dice are shown. This dice can be obtained by folding which of the option figures along the lines?
