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Following completion of your readings, complete exercises 35 and 37 in the "Real World Applications" section on page 230 of Mathematics in Our World.For each exercise, specify whether it involves an arithmetic sequence or a geometric sequence and use the proper formulas where applicable. Format your math work as shown in the Week One Assignment Guide and be concise in your reasoning. Plan the logic necessary to complete the exercise before you begin writing. For an example of the math required for this assignment, please review the Week One Assignment Guide.The assignment must include (a) all math work required to answer the problems as well as (b) introduction and conclusion paragraphs.
Neglect air resistance and use g = 32 feet per second per second for the acceleration due to gravity. With what velocity does the sandbag strike the ground?
A shipment of 120 computer cases that contains 5 defective cases was sent to an assembly plant. The quality control manager at the assembly plant randomly selects 5 cases and inspects them. What is the probability exactly one case is defective?
in 2005, airlines worldwide lost a record 30 million pieces of luggage. On average, how many pieces of luggage were lost each day of the year.
Explain the statistical analysis that you completed in Part I. Be sure to explain where the data came from, what analysis was done, and what the results were.
an entrepreneur claims that he has developed a program that can increase the iq of adolescent students. to test this
This is your final post of the term! What did you think of the format of the class? Did you enjoy the tools and resources used? How do you think this class could have been improved?
Find the classes and the limiting probabilities of the Markova chain transition probability matrix.
To make a conjecture about the tangent lines and the graph with the proof of the conjecture - Find the distance between the functions is greatest, and prove your conjecture.
Find the most economical path for the transmission line from the power station to the factory.
Last season a major league baseball player got 120 hits in 240 times at bat. If the player expects to bat 500 times in the entire season with the same ratio of hits to at bats, how many hits can the player expect to have?
Two balls of same mass are projected one vertically upwards and the other at angle 60o with the vertical. Find the ratio of their potential energy at the higest point.
explain the method for finding the solution of a system of linear equations using row
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