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Inferences and Conclusions from Data Assignment

Please complete the following questions. It is important that youshow all work you did to solve the problems when you submit your work.This includes any calculations, diagrams, or graphs that helped yousolve it.

  • OPEN ENDED Write an arithmetic series for which S5 = 10.
  • OPEN ENDED Write a geometric series for which r = ½ and n = 4.
  • Writing in Math Use the information onpage 649 to explain how arithmetic series apply to amphitheaters.Explain what the sequence and the series that can be formed from thegiven numbers represent, and show two ways to find the seating capacityof the amphitheater if it has ten rows of seats. Page 649 is in the attatchments. Writing in Math Use the information onpage 663 to explain how e-mailing a joke is related to a geometricseries. Include an explanation of how the situation could be changed tomake it better to use a formula than to add terms. Page 663 is in the attachments 545649/1100
    $
    American
    High School
    • Find sums of
    arithmetic series
    – Use sipna notation
    New Vocabulary
    eries
    rithmetic series
    ma notation
    dex of summation
    Austin, Texas has a strong musical
    tradition. It is home to many indoor and
    outdoor music venues where new and
    established musicians perform regularly.
    Some of these venues are amphitheaters
    that generally get wider as the distance
    from the stage increases.
    Suppose a section of an amphitheater can
    seat 18 people in the first row and each
    row can seat 4 more people than the
    previous row.
    Gaga
    Arithmetic Series The numbers of seats in the rows of the amphitheater
    form an arithmetic sequence. To find the number of people who could sit
    in the first four rows, add the first four terms of the sequence. That sum
    is 18 + 22 + 26 + 30 or 96. A series is an indicated sum of the terms of a
    sequence. Since 18, 22, 26, 30 is an arithmetic sequence, 18 + 22 + 26 + 30
    is an arithmetic series.
    S represents the sum of the first n terms of a series. For example, 5, is the
    sum of the first four terms.
    tuly
    649
    adicat
    e sum of a series is
    e result when the
    ms of the series are
    Hed. An indicated
    is the expression
    tillustrates the
    es which includes
    To develop a formula for the sum of any arithmetic series, consider the
    series below.
    S, = 4 + 11 + 18 + 25 + 32 +39 +46 +53 + 60
    Suppose you e-mail a joke to three friends on Monday. Each of those
    friends sends the joke on to three of their friends on Tuesday. Each
    person who receives the joke on Tuesday sends it to three more people
    on Wednesday, and so on.
    ans of
    ary
    E-Mail Jokes
    OEX
    Wander
    Tende
    О… …
    ….
    III
    Page
    663
    Geometric Series Notice that every day, the number of people who read
    your joke is three times the number that read it the day before. By
    Sunday, the number of people, including yourself, who have read the
    joke is 1 + 3 + 9 + 27 +81 +243 + 729 + 2187, or 3280!
    The numbers 1, 3,9, 27, 81, 243,729, and 2187 form a geometric sequence
    in which a = 1 and r = 3. The indicated sum of the numbers in the
    sequence, 1 + 3 + 9 + 27 +81 +243 + 729 + 2187, is called a
    geometric series.

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