Koliko je $\sqrt{\frac{1.56^3}{7+2^5}}$$\sqrt{\frac{1.56^3}{7+2^5}}$?

Izraz rješavamo poštujući prioritet operacija (potenciranje, zbrajanje, pa korjenovanje):
$\sqrt{\frac{1.56^3}{7 + 2^5}} = \sqrt{\frac{3.796416}{7 + 32}} = \sqrt{\frac{3.796416}{39}}$$\sqrt{\frac{1.56^3}{7 + 2^5}} = \sqrt{\frac{3.796416}{7 + 32}} = \sqrt{\frac{3.796416}{39}}$.
$\sqrt{0.097344} = 0.312$$\sqrt{0.097344} = 0.312$.
Odgovor: $\frac{39}{125}$$\frac{39}{125}$