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A cylindrical box of radius 5 cm contains 10 solid spherical balls, each of radius 5 cm. If the top most ball touches the upper cover of the box, then the volume of empty space in the box is :
$$\frac{2500}{3}\pi cm^{3}$$
$$5000\pi cm^{3}$$
$$2500\pi cm^{3}$$
$$\frac{5000}{3}\pi cm^{3}$$
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