Question: objective function? subject to? optimum function? and plot the corner points of the feasible area 400 320 Andy's Bicycle Company (ABC) has the hottest product

objective function? subject to? optimum function? and plot the corner points of the feasible area objective function? subject to? optimum function?
objective function? subject to? optimum function?
400 320 Andy's Bicycle Company (ABC) has the hottest product on the upscale toy market - boy's and girt's bikes in bright fashion colors, with oversize hubs and axles; shell design safety tires; strong padded frames; chrome-plated chains, brackets and valves, and nonslip handlebars. Due to the seller's market for high-quality toys for the newest baby boomers, ABC can sell all the bicycles it manufactures at the following prices: boy's bikes, $220, girl's bikes, S175. This is the price payable to ABC at this Orlando plant. The firm's accountant, V.R.Dondeti, has determined that direct labor costs will be 45% of the price that ABC receives for the boys' model and 40% of the price received for the girls' model. Production costs, other than lator but excluding painting and packaging, are $44 per boys' bicycle and $30 per girls' bicycle. Painting and packaging are $20 per bike, regardless of model. The Orlando plant's overall production capacity is 390 bicycles per day. Each boys' bike requires 2.5 labor-hours, each girls' model 2.4 hours. ABC currently employs 120 workers, each of whom puts in a 8-hour day. The firm has no desire to hire or fire to affect labor availability, for it believes its stable workforce is one of its biggest assets. Using a graphing approach, determine the best product mix for ABC. Let X = number of boy's bicycles produced per day, 240- 160 The Orlando plant's overall production capacity is 390 bicycles per day. Each boys' bike require hours. ABC currently employs 120 workers, each of whom puts in a 8-hour day. The firm has no availability, for it believes its stable workforce is one of its biggest assets. I Using a graphing approach, determine the best product mix for ABC. Let Xy = number of boy's bicycles produced per day, X2 = number of girl's bicycles produced per day. Create a set of linear equations to describe the objective function and the constraints. Objective function: Maximize z = [x, +xz

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