The linear cost function to produce x cups of lemonade when costs of $120 to rent the booth and the collective cost for each cup of lemonade is $ 0.40 and selling price of a cup of lemonade is $ 1.50 .
The linear cost function to produce x cups of lemonade when costs of $120 to rent the booth and the collective cost for each cup of lemonade is $ 0.40 and selling price of a cup of lemonade is $ 1.50 .
The linear cost function to produce x cups of lemonade when costs of $120 to rent the booth and the collective cost for each cup of lemonade is $0.40 and selling price of a cup of lemonade is $1.50.
(b)
To determine
The revenue cost function for selling the x cups of lemonade lemonade when costs of $120 to rent the booth and the collective cost for each cup of lemonade is $0.40 and selling price of a cup of lemonade is $1.50.
(c)
To determine
To calculate: The linear profits function for the producing and selling lemonade when costs of $120 to rent the booth and the collective cost for each cup of lemonade is $0.40 and selling price of a cup of lemonade is $1.50.
(d)
To determine
The profit when 50 cups of lemonade are made and sold when costs of $120 to rent the booth and the collective cost for each cup of lemonade is $0.40 and selling price of a cup of lemonade is $1.50.
(e)
To determine
The profit when 128 cups of lemonade are made and sold when costs of $120 to rent the booth and the collective cost for each cup of lemonade is $0.40 and selling price of a cup of lemonade is $1.50.
(f)
To determine
To calculate: The break-even point when costs of $120 to rent the booth and the collective cost for each cup of lemonade is $0.40 and selling price of a cup of lemonade is $1.50.
Suppose you flip a fair two-sided coin four times and record the result.
a). List the sample space of this experiment. That is, list all possible outcomes that could
occur when flipping a fair two-sided coin four total times. Assume the two sides of the coin are
Heads (H) and Tails (T).
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