O Question 10>Suppose that you are holding your toy submarine under the water. You release it and it begins to ascend.The graph models the depth of the submarine as a function of time.What is the domain and range of the function in the graph?t (time)-1-4-7d (depth)t8+D: Next QuestionO Type here to search

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Answered: Suppose that you are holding your toy…

Trigonometry (MindTap Course List)

8th Edition

ISBN:9781305652224

Author:Charles P. McKeague, Mark D. Turner

Publisher:Charles P. McKeague, Mark D. Turner

Chapter4: Graphing And Inverse Functions

Section4.6: Graphing Combinations Of Functions

Problem 51PS

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Suppose you have a job that pays $8.50 per hour and you work anywhere from 10 to 40 hours per week. a. Write an equation, with a restriction on the variable x, that gives the amount of money, y, you will earn for working x hours in one week. b. Use the function rule you have written in part (a) to complete Table 4. c. Construct a line graph from the information in Table 4. d. State the domain and range of this function.
How do the graphs of the functions f(x)=x2 and f(x)=x21 differ? We graphed them at the start of this section. What is the difference between their graphs? How are their graphs the same?
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Swimming Laps Miyuki practices swimming laps with her team. The function y=f(t) graphed below gives her distance (in meters) from the starting edge of the pool t second after she starts her laps. (a) Describe in words Miyuki’s swim practice. What is her average speed for the first 30 s? (b) Graph the function y=1.2(t) .How is the graph of the new function related to the graph of the original function? (c) What is Miyuki’s new average speed for the first 30s?
The graph of fx=1/x is a .
The initialsize of a culture of bacteria is 1000. After 1 hour the bacteria count is 8000. (a) Find a function n(t)=n0en that models the population after s hours. (b)Find the population after 1.5 hours. (c)After how many how will the number of bacteria reach 15,000? (d)Sketch the graph of the population function.

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Suppose that you are holding your toy submarine under the water. You release it and it begins to ascend. The graph models the depth of the submarine as a function of time. What is the domain and range of the function in the graph?