I'm a bit confused on what I did wrong, any help is appreciated! I also included my work if that helps.

Blossom Corporation sells three different models of a mosquito "zapp A 12 sells for $51 and has unit variable costs of $35.70. Model B22 sells for $102 and has unit variable costs of $71.40. Model C124 sells for $408 and has unit variable costs of $306. The sales mix (as a percentage of total units) of the three models is A12,60%;B22,15%; and C124,25%. If the company has fixed costs of $270,963, how many units of each model must the company sell in order to break even? (Round Per unit values to 2 decimal palces, eg. 15.25 and final answers to 0 decimal places, es. 5.275.) 5) break- even point: fixed cost/con mar/unit break - even .... product... =( fixed cost / weigh cm) - weighted avg. = (sales \$-var. \$/unit ). respect we ($5137.50)60%+($10271.40)15%+(408306)2% (13.5).60%+(30.60)15%+(102)25% total break even point: 38.19270.963=$7095.15 A12=709560%=4257B22=15%=1064C124=25%=1773