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Quiz __1__ Math 140 Calculus I Name _______________ Ms.

HI , 

Quite a long time! could you please help me with the attached.Due Thursday.

The first PDF titled Math 140 fall 2016 quiz is to be completed.The second attachment please do question 7 and 9 only 

Quiz __1__



Math 140 Calculus I



Name _______________



Ms. Chowdhury



Fall 2016



Date ____________________






The quiz is worth 35 points. There are 5 multiple choice (3 points) and 5 long answers (4 points, with




1.)This quiz is open book and open notes, and you may take as long as you like on it provided that you


submit the quiz no later than the due date posted in our course schedule of the syllabus. You may refer


to your textbook, notes, and online classroom materials, but you may not consult anyone.


2.) You must show all of your work for the long answers to receive full credit. If


you do not show work, you may earn only partial or no credit at the discretion of the professor.Showing


work for the other questions is not mandatory, but recommended so that if needed I can see where your


mistakes were made.


3.) Please type or handwrite your answers on the provided answer sheet. You must show your written


work for #6-10 only on the answer sheet. Be sure to include your name in the document. Review


instructions for submitting your quiz in the Unit Quizzes Module.


4.) Finally, be sure to sign the honor statement. Without this your quiz may be invalidated.


If you have any questions, please contact me by e-mail.



MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question.


Determine if the function is even, odd, or neither.




1) y =


x2 - 9


A) Even



B) Odd



C) Neither



Find f(x) and g(x) such that h(x) = (f g)(x).




2) h(x) =


6x + 3


A) f(x) =



6x + 3, g(x) = 5



C) f(x) =





, g(x) = 6x + 3





B) f(x) = 5, g(x) =


D) f(x) =






6x + 3





, g(x) = 6x + 3





Find the domain and range.




3) f(x) =


14 - x


A) Domain: (- , 14) (14, ); Range: (- , )


C) Domain: (- , ); Range: (- , )



B) Domain: (- , 14) (14, ); Range: (- , 0) (0, )


D) Domain: (- , ); Range: (- , 0) (0, )



Solve the problem.


4) A power plant is located on a river that is 650 feet wide. To lay a new cable from the plant to a location in a city


2 miles downstream on the opposite side costs $200 per foot across the river and $150 per foot along the land.


Suppose that the cable goes from the plant to a point Q on the opposite side that is x feet from the point P


directly opposite the plant. Write a function C(x) that gives the cost of laying the cable in terms of the distance x.


2 mi



650 ft



A) C(x) = 200 x2 + 6502 + 150(2 - x)


C) C(x) = 200 x2 + 6502 + 150(10,560 - x)



B) C(x) = 200(650 - x) + 150(2 - x)


D) C(x) = 150 x2 + 6502 + 200(10,560 - x)



5) If f(x) = 9x - 5 and g(x) = 3x2 + 2x - 6, find g(f(-3)).


A) 3002


B) -194



C) -166



D) 130



SHORT ANSWER. You must show all your work to receive full credit.


Find the slope and the y-intercept of the line.


6) 4y + 2x = 4


For the function f, construct and simplify the difference quotient



7) f(x) =



f(x + h) - f(x)












Solve the problem.



8) If f(x) = 4x2 + 2x + 7 and g(x) = 2x - 4, find g(f(x)).


9) A deep sea diving bell is being lowered at a constant rate. After 10 minutes, the bell is at a depth of 300 feet.


After 50 minutes the bell is at a depth of 1400 feet. What is the average rate of lowering per minute? Round your


answer to the nearest tenth.



Write an equation for the line described.


10) Passes through (-5, 0) and (6, 8)







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