Math 211 Business Calculus Applications of Derivatives

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$Math 229 Summation Worksheet$

$Math 211 Business Calculus - Department of Mathematical Sciences ...$

$Math 230 Practice Exam 1 Solutions$

$Math 210 Lecture Notes - Department of Mathematical Sciences ...$

– p. 23/34 Ticket Sales Setup Letx=the number of 25 cent reductions in ticket price. The price for a ticket isp = 8.00−0.25x The number of customers isN = 720+20x The revenue from movie sales is pN = (8.00−0.25x)(720+20x) The revenue from concessions is 2N = 2(720+20x)
– p. 23/34 Ticket Sales Setup Letx=the number of 25 cent reductions in ticket price. The price for a ticket isp = 8.00−0.25x The number of customers isN = 720+20x The revenue from movie sales is pN = (8.00−0.25x)(720+20x) The revenue from concessions is 2N = 2(720+20x) The total revenue is R(x) = (8.00−0.25x)(720+20x)+2(720+20x)
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- p. 1/34 Math 211 Business Calculu
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- p. 2/34 Asymptotes A nonvertical
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- p. 3/34 Example Lety = f(x) = x+
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Example Lety = f(x) = x+ 1 x f ′
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- p. 4/34 Graph of x+1/x ♣ (1,2)
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Graph of x+1/x 1 lim x→0 + x =
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- p. 4/34 Graph of x+1/x 1 lim x→
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- p. 4/34 Graph of x+1/x 1 lim x→
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- p. 5/34 Vertical Asymptotes To fi
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- p. 6/34 Horizontal Asymptotes To
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Horizontal Asymptotes To find horiz
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Horizontal Asymptotes To find horiz
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- p. 7/34 Computing Limits When fin
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- p. 8/34 Example 1. Compute the li
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Example 1. Compute the limit x 2 +8
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- p. 8/34 Example 1. Compute the li
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- p. 9/34 Second example This limit
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Second example This limit may end u
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- p. 9/34 Second example This limit
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- p. 10/34 Graphs with asymptotes S
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Graphs with asymptotes Sketch the g
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Graphs with asymptotes Sketch the g
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- p. 11/34 Graphs continued Since t
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Graphs continued Since the first de
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Graphs continued Since the first de
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- p. 11/34 Graphs continued Since t
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- p. 12/34 Find the Asymptotes For
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Find the Asymptotes For y = f(x) =
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Find the Asymptotes For y = f(x) =
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Graph of (x−2)/(x+1) - p. 13/34
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- p. 13/34 Graph of (x−2)/(x+1) x
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- p. 13/34 Graph of (x−2)/(x+1) x
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- p. 13/34 Graph of (x−2)/(x+1) x
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- p. 14/34 Business Applications Th
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- p. 16/34 Maximize Revenue If the
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- p. 17/34 Max versus Min R = −0.
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- p. 18/34 Maximize Revenue The rev
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Page 151 and 152: - p. 19/34 Max versus Min R = x 3
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- p. 29/34 Fencing Problem Setup Le
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- p. 30/34 Fence Solution Solve xy
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Fence Solution Solve xy = 810 fory:
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- p. 31/34 Limit Def Revisited Reca
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- p. 32/34 Marginal Revenue, Profit
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- p. 33/34 Marginal Example Flying
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Math 211 Business Calculus Applications of Derivatives

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