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Shapes and names (CHEM 101)

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PRECALCULUS

Trina is waiting for her friend who is late. To pass the time, she takes a walk using the following rules. She tosses a fair coin. If it falls heads, she walks 10 meters north. If it falls tails, she walks 10 meters south. She repeats this process every 10 meters and thus executes what is called a random walk. What is the probability that after 100 meters of walking she will be at one of the following points? P(within 10 meters of the starting point)

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ALGEBRA

The manager of a concert hall wants to know how often people in the community attend concerts. The manager asks 45 people standing in line for a rock concert how many concerts they attend per year. Identify the type of sample the manager is using and explain why the sample is biased.

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BUSINESS MATH

Frank got a new job through the Valley Employment Service. The job pays $51K per year, and the agency fee is equal to 35% of one month’s pay. How much must Frank pay the agency?

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COLLEGE ALGEBRA

The stray-cat population in a small town grows exponentially. In 1999 the town had 30 stray cats, and the relative growth rate was 15% per year. (a) Find a function that models the stray-cat population n(t) after t years. (b) Find the projected population after 4 years. (c) End the number of years required for the stray-cat population to reach 500.

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Shapes and names (CHEM 101)

Terms in this set (13)

Recommended textbook explanations

Chemistry: The Central Science

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Sets with similar terms

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