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Cullumber Corporation sells three different models of a mosquito "zapper." Model A$12$ sells for $$42$ and has unit variable costs of $$29\mathrm{.}40.$ Model B$22$ sells for $$84$ and has unit variable costs of $$58\mathrm{.}80.$ Model $C124$ sells for $$336$ and has unit variable costs of $$252.$ The sales mix $($as a percentage of total units$)$ of the three models is A$12,60\%$; B$22,15\%$; and C$124,25\%.$

If the company has fixed costs of $$268,422,$ how many units of each model must the company sell in order to break even? $($Round Per unit values to $2$ decimal palces, e$.$g$.15\mathrm{.}25$ and final answers to $0$ decimal places, e$.$g$.5,275.$

Model

A$12$

B$22$

C$124$

Total break$-$even point

units