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Total surface area of hollow hemisphere is equal to

2 $\pi$(R2 + r2) sq. units
2 $\pi$(R2 - r2) sq. units
$\pi$(3R2 + r2) sq. units
$\pi$(3R2 - r2) sq. units
Explanation:

Let R ans r be the outer and inner radii of the hemisphere.

Now,its curved surface area=outer surface area+inner surface area

$2R^{2}\times2r^{2}$

$=2\pi (R^{2}+r^{2})sq.units$

$Total surface area=outer surface area+inner surface area+Area at the base$

$=2\pi R^{2}+2\pi r^{2}+\pi (R^{2}-r^{2})$

$=2\pi (R^{2}+r^{2})+\pi(R+r)(R-r)sq.units$

$=\pi(3R^{2}+r^{2})sq.units$

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