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$SO_2(g) + CaO(s) rarr CaSO_3(s)$

$"1 US ton"$ $=$ $907.19*kg$

$"Mass of coal(kg)"$ $=$ $2000*"ton"xx907*kg*"ton"^-1$ $=$ $1.814xx10^6*kg$.

$"Mass of sulfur"$ $=$ $1.814xx10^6*kgxx2.5%$ $=$ $45,350*kg$

$"Moles of sulfur"$ $=$ $(45,350*kgxx10^3*g*kg^-1)/(32.06*g*mol^-1)$ $=$ $1.41xx10^6*mol$.

And thus we may have $1.41xx10^6*mol$ $SO_2$ produced during the daily operation.

Given the equivalence of sulfur dioxide and calcium oxide in the first equation, clearly we need $1.41xx10^6*mol$ $CaO$ to produce $1.41xx10^6*mol$ $CaSO_3$.

$"Mass of calcium sulfite produced daily"$ $=$ $1.41xx10^6*molxx120.17*g*mol^-1$ $=$ $1.70xx10^8*g$ $=$ $1.70xx10^5*kg$.

There is a lot of arithmetic here; please go over my calculations; there is no money back guarantee.

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