\"\"

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The simplest cost function \"\".

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Here \"\" represents the number of bicycles manufactured in a day.

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\"\" represents the fixed cost : \"\".

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\"\" represents the cost of each item produced : \"\".

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Increased amount for manufacturing the bicycle per month is $\"\" and the month has \"\" days then new daily fixed cost 

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\"\"

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Substitute \"\" and \"\" in the  Linear function \"\".

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The function is \"\".

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\"\"

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(b).

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Graph :

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The function is\"\".

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The Slope of the function is \"\".

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From part(a),consider the point \"\"

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The point is \"\", move the point \"\" untis upwards and \"\" units right to the point \"\".

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The function has \"\"-intercept is \"\", then the point is \"\".

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\"\"

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\"\"

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(c).

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Find the cost when number of bicycles manufacturing a day is \"\".

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Substitute \"\" in the function \"\".

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\"\"

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The cost of manufacturing \"\" bicycles is $\"\".

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\"\"

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(d).

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Find number of bicycles manufactured when the cost : \"\".

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Substitue \"\" in the function \"\".

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\"\"

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Hence approximately \"\" bicycles will be manufactured for $\"\".

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\"\"

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(a) The function is \"\".

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(b)

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Graph of the function \"\".

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\"\"

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(c) The cost of manufacturing \"\" bicycles is $\"\".

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(d) \"\" bicycles will be manufactured for $\"\".