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Find the function Find the function satisfying the given conditions. A) B) C) D) satisfying the given conditions. Find the function satisfying the given conditions. A) B) C) D)


A) Find the function satisfying the given conditions. A) B) C) D)
B) Find the function satisfying the given conditions. A) B) C) D)
C) Find the function satisfying the given conditions. A) B) C) D)
D) Find the function satisfying the given conditions. A) B) C) D)

E) A) and C)
F) B) and C)

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Determine the position function if the velocity function is Determine the position function if the velocity function is and the initial position is . A) B) C) D) and the initial position is Determine the position function if the velocity function is and the initial position is . A) B) C) D) .


A) Determine the position function if the velocity function is and the initial position is . A) B) C) D)
B) Determine the position function if the velocity function is and the initial position is . A) B) C) D)
C) Determine the position function if the velocity function is and the initial position is . A) B) C) D)
D) Determine the position function if the velocity function is and the initial position is . A) B) C) D)

E) A) and D)
F) B) and C)

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Sketch the area corresponding to the integral. Sketch the area corresponding to the integral.

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Compute the error (the difference between the exact value and the approximation) in the Trapezoidal Rule approximation using Compute the error (the difference between the exact value and the approximation) in the Trapezoidal Rule approximation using . Round to 5 decimal places. A) B) C) D) . Round to 5 decimal places. Compute the error (the difference between the exact value and the approximation) in the Trapezoidal Rule approximation using . Round to 5 decimal places. A) B) C) D)


A) Compute the error (the difference between the exact value and the approximation) in the Trapezoidal Rule approximation using . Round to 5 decimal places. A) B) C) D)
B) Compute the error (the difference between the exact value and the approximation) in the Trapezoidal Rule approximation using . Round to 5 decimal places. A) B) C) D)
C) Compute the error (the difference between the exact value and the approximation) in the Trapezoidal Rule approximation using . Round to 5 decimal places. A) B) C) D)
D) Compute the error (the difference between the exact value and the approximation) in the Trapezoidal Rule approximation using . Round to 5 decimal places. A) B) C) D)

E) A) and D)
F) B) and C)

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Use the graph to determine whether Use the graph to determine whether is positive or negative. A) Positive B) Negative is positive or negative. Use the graph to determine whether is positive or negative. A) Positive B) Negative


A) Positive
B) Negative

C) A) and B)
D) undefined

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Find the derivative Find the derivative A) B) C) D) Find the derivative A) B) C) D)


A) Find the derivative A) B) C) D)
B) Find the derivative A) B) C) D)
C) Find the derivative A) B) C) D)
D) Find the derivative A) B) C) D)

E) A) and B)
F) B) and C)

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Approximate the area under the curve on the given interval using Approximate the area under the curve on the given interval using rectangles and right-endpoint evaluation. Round to three decimal places. on , A) 58.704 B) 70.381 C) 63.000 D) 61.698 rectangles and right-endpoint evaluation. Round to three decimal places. Approximate the area under the curve on the given interval using rectangles and right-endpoint evaluation. Round to three decimal places. on , A) 58.704 B) 70.381 C) 63.000 D) 61.698 on Approximate the area under the curve on the given interval using rectangles and right-endpoint evaluation. Round to three decimal places. on , A) 58.704 B) 70.381 C) 63.000 D) 61.698 , Approximate the area under the curve on the given interval using rectangles and right-endpoint evaluation. Round to three decimal places. on , A) 58.704 B) 70.381 C) 63.000 D) 61.698


A) 58.704
B) 70.381
C) 63.000
D) 61.698

E) C) and D)
F) A) and D)

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Use the graph to determine whether Use the graph to determine whether is positive or negative. A) Positive B) Negative is positive or negative. Use the graph to determine whether is positive or negative. A) Positive B) Negative


A) Positive
B) Negative

C) A) and B)
D) undefined

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Sketch a graph of a function Sketch a graph of a function corresponding to the given graph of . corresponding to the given graph of Sketch a graph of a function corresponding to the given graph of . . Sketch a graph of a function corresponding to the given graph of . Sketch a graph of a function corresponding to the given graph of .

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Answers may vary. On...

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Suppose that a car can accelerate from Suppose that a car can accelerate from mph to mph in seconds. Assuming a constant acceleration, find the acceleration (in miles per second squared) of the car and find the distance traveled by the car during the seconds. A) Acceleration = m/s2<sup>2</sup>; distance = miles B) Acceleration = m/s2<sup>2</sup>; distance = miles C) Acceleration = m/s2<sup>2</sup>; distance = miles D) Acceleration = m/s2<sup>2</sup>; distance = miles mph to Suppose that a car can accelerate from mph to mph in seconds. Assuming a constant acceleration, find the acceleration (in miles per second squared) of the car and find the distance traveled by the car during the seconds. A) Acceleration = m/s2<sup>2</sup>; distance = miles B) Acceleration = m/s2<sup>2</sup>; distance = miles C) Acceleration = m/s2<sup>2</sup>; distance = miles D) Acceleration = m/s2<sup>2</sup>; distance = miles mph in Suppose that a car can accelerate from mph to mph in seconds. Assuming a constant acceleration, find the acceleration (in miles per second squared) of the car and find the distance traveled by the car during the seconds. A) Acceleration = m/s2<sup>2</sup>; distance = miles B) Acceleration = m/s2<sup>2</sup>; distance = miles C) Acceleration = m/s2<sup>2</sup>; distance = miles D) Acceleration = m/s2<sup>2</sup>; distance = miles seconds. Assuming a constant acceleration, find the acceleration (in miles per second squared) of the car and find the distance traveled by the car during the Suppose that a car can accelerate from mph to mph in seconds. Assuming a constant acceleration, find the acceleration (in miles per second squared) of the car and find the distance traveled by the car during the seconds. A) Acceleration = m/s2<sup>2</sup>; distance = miles B) Acceleration = m/s2<sup>2</sup>; distance = miles C) Acceleration = m/s2<sup>2</sup>; distance = miles D) Acceleration = m/s2<sup>2</sup>; distance = miles seconds.


A) Acceleration = Suppose that a car can accelerate from mph to mph in seconds. Assuming a constant acceleration, find the acceleration (in miles per second squared) of the car and find the distance traveled by the car during the seconds. A) Acceleration = m/s2<sup>2</sup>; distance = miles B) Acceleration = m/s2<sup>2</sup>; distance = miles C) Acceleration = m/s2<sup>2</sup>; distance = miles D) Acceleration = m/s2<sup>2</sup>; distance = miles m/s22; distance = Suppose that a car can accelerate from mph to mph in seconds. Assuming a constant acceleration, find the acceleration (in miles per second squared) of the car and find the distance traveled by the car during the seconds. A) Acceleration = m/s2<sup>2</sup>; distance = miles B) Acceleration = m/s2<sup>2</sup>; distance = miles C) Acceleration = m/s2<sup>2</sup>; distance = miles D) Acceleration = m/s2<sup>2</sup>; distance = miles miles
B) Acceleration = Suppose that a car can accelerate from mph to mph in seconds. Assuming a constant acceleration, find the acceleration (in miles per second squared) of the car and find the distance traveled by the car during the seconds. A) Acceleration = m/s2<sup>2</sup>; distance = miles B) Acceleration = m/s2<sup>2</sup>; distance = miles C) Acceleration = m/s2<sup>2</sup>; distance = miles D) Acceleration = m/s2<sup>2</sup>; distance = miles m/s22; distance = Suppose that a car can accelerate from mph to mph in seconds. Assuming a constant acceleration, find the acceleration (in miles per second squared) of the car and find the distance traveled by the car during the seconds. A) Acceleration = m/s2<sup>2</sup>; distance = miles B) Acceleration = m/s2<sup>2</sup>; distance = miles C) Acceleration = m/s2<sup>2</sup>; distance = miles D) Acceleration = m/s2<sup>2</sup>; distance = miles miles
C) Acceleration = Suppose that a car can accelerate from mph to mph in seconds. Assuming a constant acceleration, find the acceleration (in miles per second squared) of the car and find the distance traveled by the car during the seconds. A) Acceleration = m/s2<sup>2</sup>; distance = miles B) Acceleration = m/s2<sup>2</sup>; distance = miles C) Acceleration = m/s2<sup>2</sup>; distance = miles D) Acceleration = m/s2<sup>2</sup>; distance = miles m/s22; distance = Suppose that a car can accelerate from mph to mph in seconds. Assuming a constant acceleration, find the acceleration (in miles per second squared) of the car and find the distance traveled by the car during the seconds. A) Acceleration = m/s2<sup>2</sup>; distance = miles B) Acceleration = m/s2<sup>2</sup>; distance = miles C) Acceleration = m/s2<sup>2</sup>; distance = miles D) Acceleration = m/s2<sup>2</sup>; distance = miles miles
D) Acceleration = Suppose that a car can accelerate from mph to mph in seconds. Assuming a constant acceleration, find the acceleration (in miles per second squared) of the car and find the distance traveled by the car during the seconds. A) Acceleration = m/s2<sup>2</sup>; distance = miles B) Acceleration = m/s2<sup>2</sup>; distance = miles C) Acceleration = m/s2<sup>2</sup>; distance = miles D) Acceleration = m/s2<sup>2</sup>; distance = miles m/s22; distance = Suppose that a car can accelerate from mph to mph in seconds. Assuming a constant acceleration, find the acceleration (in miles per second squared) of the car and find the distance traveled by the car during the seconds. A) Acceleration = m/s2<sup>2</sup>; distance = miles B) Acceleration = m/s2<sup>2</sup>; distance = miles C) Acceleration = m/s2<sup>2</sup>; distance = miles D) Acceleration = m/s2<sup>2</sup>; distance = miles miles

E) B) and C)
F) A) and D)

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Evaluate the integral. Evaluate the integral. A) B) C) D)


A) Evaluate the integral. A) B) C) D)
B) Evaluate the integral. A) B) C) D)
C) Evaluate the integral. A) B) C) D)
D) Evaluate the integral. A) B) C) D)

E) B) and C)
F) C) and D)

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The location The location of the center of gravity (balance point) of a flat plate bounded by and the -axis is given by and For the isosceles triangle bounded below by the -axis and above by the function (for ), use symmetry to argue that and . Compute . of the center of gravity (balance point) of a flat plate bounded by The location of the center of gravity (balance point) of a flat plate bounded by and the -axis is given by and For the isosceles triangle bounded below by the -axis and above by the function (for ), use symmetry to argue that and . Compute . and the The location of the center of gravity (balance point) of a flat plate bounded by and the -axis is given by and For the isosceles triangle bounded below by the -axis and above by the function (for ), use symmetry to argue that and . Compute . -axis is given by The location of the center of gravity (balance point) of a flat plate bounded by and the -axis is given by and For the isosceles triangle bounded below by the -axis and above by the function (for ), use symmetry to argue that and . Compute . and The location of the center of gravity (balance point) of a flat plate bounded by and the -axis is given by and For the isosceles triangle bounded below by the -axis and above by the function (for ), use symmetry to argue that and . Compute . For the isosceles triangle bounded below by the The location of the center of gravity (balance point) of a flat plate bounded by and the -axis is given by and For the isosceles triangle bounded below by the -axis and above by the function (for ), use symmetry to argue that and . Compute . -axis and above by the function The location of the center of gravity (balance point) of a flat plate bounded by and the -axis is given by and For the isosceles triangle bounded below by the -axis and above by the function (for ), use symmetry to argue that and . Compute . (for The location of the center of gravity (balance point) of a flat plate bounded by and the -axis is given by and For the isosceles triangle bounded below by the -axis and above by the function (for ), use symmetry to argue that and . Compute . ), use symmetry to argue that The location of the center of gravity (balance point) of a flat plate bounded by and the -axis is given by and For the isosceles triangle bounded below by the -axis and above by the function (for ), use symmetry to argue that and . Compute . and The location of the center of gravity (balance point) of a flat plate bounded by and the -axis is given by and For the isosceles triangle bounded below by the -axis and above by the function (for ), use symmetry to argue that and . Compute . . Compute The location of the center of gravity (balance point) of a flat plate bounded by and the -axis is given by and For the isosceles triangle bounded below by the -axis and above by the function (for ), use symmetry to argue that and . Compute . .

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blured image . blured image , since the integrand blured image is ...

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Find the general antiderivative. Find the general antiderivative. A) B) C) D)


A) Find the general antiderivative. A) B) C) D)
B) Find the general antiderivative. A) B) C) D)
C) Find the general antiderivative. A) B) C) D)
D) Find the general antiderivative. A) B) C) D)

E) B) and D)
F) B) and C)

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Find the derivative Find the derivative . A) B) C) D) . Find the derivative . A) B) C) D)


A) Find the derivative . A) B) C) D)
B) Find the derivative . A) B) C) D)
C) Find the derivative . A) B) C) D)
D) Find the derivative . A) B) C) D)

E) All of the above
F) A) and B)

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Find the area of the region bounded by Find the area of the region bounded by , , the x-axis, and the y-axis. A) B) C) D) , Find the area of the region bounded by , , the x-axis, and the y-axis. A) B) C) D) , the x-axis, and the y-axis.


A) Find the area of the region bounded by , , the x-axis, and the y-axis. A) B) C) D)
B) Find the area of the region bounded by , , the x-axis, and the y-axis. A) B) C) D)
C) Find the area of the region bounded by , , the x-axis, and the y-axis. A) B) C) D)
D) Find the area of the region bounded by , , the x-axis, and the y-axis. A) B) C) D)

E) A) and B)
F) A) and C)

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Suppose that a runner has velocity Suppose that a runner has velocity mph for minutes, velocity mph for minutes, velocity mph for minutes, and velocity mph for minutes. Find the distance run. Round to two decimal places. A) miles B) miles C) miles D) miles mph for Suppose that a runner has velocity mph for minutes, velocity mph for minutes, velocity mph for minutes, and velocity mph for minutes. Find the distance run. Round to two decimal places. A) miles B) miles C) miles D) miles minutes, velocity Suppose that a runner has velocity mph for minutes, velocity mph for minutes, velocity mph for minutes, and velocity mph for minutes. Find the distance run. Round to two decimal places. A) miles B) miles C) miles D) miles mph for Suppose that a runner has velocity mph for minutes, velocity mph for minutes, velocity mph for minutes, and velocity mph for minutes. Find the distance run. Round to two decimal places. A) miles B) miles C) miles D) miles minutes, velocity Suppose that a runner has velocity mph for minutes, velocity mph for minutes, velocity mph for minutes, and velocity mph for minutes. Find the distance run. Round to two decimal places. A) miles B) miles C) miles D) miles mph for Suppose that a runner has velocity mph for minutes, velocity mph for minutes, velocity mph for minutes, and velocity mph for minutes. Find the distance run. Round to two decimal places. A) miles B) miles C) miles D) miles minutes, and velocity Suppose that a runner has velocity mph for minutes, velocity mph for minutes, velocity mph for minutes, and velocity mph for minutes. Find the distance run. Round to two decimal places. A) miles B) miles C) miles D) miles mph for Suppose that a runner has velocity mph for minutes, velocity mph for minutes, velocity mph for minutes, and velocity mph for minutes. Find the distance run. Round to two decimal places. A) miles B) miles C) miles D) miles minutes. Find the distance run. Round to two decimal places.


A) Suppose that a runner has velocity mph for minutes, velocity mph for minutes, velocity mph for minutes, and velocity mph for minutes. Find the distance run. Round to two decimal places. A) miles B) miles C) miles D) miles miles
B) Suppose that a runner has velocity mph for minutes, velocity mph for minutes, velocity mph for minutes, and velocity mph for minutes. Find the distance run. Round to two decimal places. A) miles B) miles C) miles D) miles miles
C) Suppose that a runner has velocity mph for minutes, velocity mph for minutes, velocity mph for minutes, and velocity mph for minutes. Find the distance run. Round to two decimal places. A) miles B) miles C) miles D) miles miles
D) Suppose that a runner has velocity mph for minutes, velocity mph for minutes, velocity mph for minutes, and velocity mph for minutes. Find the distance run. Round to two decimal places. A) miles B) miles C) miles D) miles miles

E) C) and D)
F) B) and D)

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Find the area between Find the area between and the x-axis for A) 4 B) 8 C) D) and the x-axis for Find the area between and the x-axis for A) 4 B) 8 C) D)


A) 4
B) 8
C) Find the area between and the x-axis for A) 4 B) 8 C) D)
D) Find the area between and the x-axis for A) 4 B) 8 C) D)

E) A) and B)
F) A) and C)

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Suppose that a car can come to rest from Suppose that a car can come to rest from mph in seconds. Assuming a constant (negative) acceleration, find the acceleration (in miles per second squared) of the car and find the distance traveled by the car during the seconds (i.e., the stopping distance) . A) Acceleration = m/s<sup>2</sup>; distance = miles B) Acceleration = m/s<sup>2</sup>; distance = miles C) Acceleration = m/s<sup>2</sup>; distance = miles D) Acceleration = m/s<sup>2</sup>; distance = miles mph in Suppose that a car can come to rest from mph in seconds. Assuming a constant (negative) acceleration, find the acceleration (in miles per second squared) of the car and find the distance traveled by the car during the seconds (i.e., the stopping distance) . A) Acceleration = m/s<sup>2</sup>; distance = miles B) Acceleration = m/s<sup>2</sup>; distance = miles C) Acceleration = m/s<sup>2</sup>; distance = miles D) Acceleration = m/s<sup>2</sup>; distance = miles seconds. Assuming a constant (negative) acceleration, find the acceleration (in miles per second squared) of the car and find the distance traveled by the car during the Suppose that a car can come to rest from mph in seconds. Assuming a constant (negative) acceleration, find the acceleration (in miles per second squared) of the car and find the distance traveled by the car during the seconds (i.e., the stopping distance) . A) Acceleration = m/s<sup>2</sup>; distance = miles B) Acceleration = m/s<sup>2</sup>; distance = miles C) Acceleration = m/s<sup>2</sup>; distance = miles D) Acceleration = m/s<sup>2</sup>; distance = miles seconds (i.e., the stopping distance) .


A) Acceleration = Suppose that a car can come to rest from mph in seconds. Assuming a constant (negative) acceleration, find the acceleration (in miles per second squared) of the car and find the distance traveled by the car during the seconds (i.e., the stopping distance) . A) Acceleration = m/s<sup>2</sup>; distance = miles B) Acceleration = m/s<sup>2</sup>; distance = miles C) Acceleration = m/s<sup>2</sup>; distance = miles D) Acceleration = m/s<sup>2</sup>; distance = miles m/s2; distance = Suppose that a car can come to rest from mph in seconds. Assuming a constant (negative) acceleration, find the acceleration (in miles per second squared) of the car and find the distance traveled by the car during the seconds (i.e., the stopping distance) . A) Acceleration = m/s<sup>2</sup>; distance = miles B) Acceleration = m/s<sup>2</sup>; distance = miles C) Acceleration = m/s<sup>2</sup>; distance = miles D) Acceleration = m/s<sup>2</sup>; distance = miles miles
B) Acceleration = Suppose that a car can come to rest from mph in seconds. Assuming a constant (negative) acceleration, find the acceleration (in miles per second squared) of the car and find the distance traveled by the car during the seconds (i.e., the stopping distance) . A) Acceleration = m/s<sup>2</sup>; distance = miles B) Acceleration = m/s<sup>2</sup>; distance = miles C) Acceleration = m/s<sup>2</sup>; distance = miles D) Acceleration = m/s<sup>2</sup>; distance = miles m/s2; distance = Suppose that a car can come to rest from mph in seconds. Assuming a constant (negative) acceleration, find the acceleration (in miles per second squared) of the car and find the distance traveled by the car during the seconds (i.e., the stopping distance) . A) Acceleration = m/s<sup>2</sup>; distance = miles B) Acceleration = m/s<sup>2</sup>; distance = miles C) Acceleration = m/s<sup>2</sup>; distance = miles D) Acceleration = m/s<sup>2</sup>; distance = miles miles
C) Acceleration = Suppose that a car can come to rest from mph in seconds. Assuming a constant (negative) acceleration, find the acceleration (in miles per second squared) of the car and find the distance traveled by the car during the seconds (i.e., the stopping distance) . A) Acceleration = m/s<sup>2</sup>; distance = miles B) Acceleration = m/s<sup>2</sup>; distance = miles C) Acceleration = m/s<sup>2</sup>; distance = miles D) Acceleration = m/s<sup>2</sup>; distance = miles m/s2; distance = Suppose that a car can come to rest from mph in seconds. Assuming a constant (negative) acceleration, find the acceleration (in miles per second squared) of the car and find the distance traveled by the car during the seconds (i.e., the stopping distance) . A) Acceleration = m/s<sup>2</sup>; distance = miles B) Acceleration = m/s<sup>2</sup>; distance = miles C) Acceleration = m/s<sup>2</sup>; distance = miles D) Acceleration = m/s<sup>2</sup>; distance = miles miles
D) Acceleration = Suppose that a car can come to rest from mph in seconds. Assuming a constant (negative) acceleration, find the acceleration (in miles per second squared) of the car and find the distance traveled by the car during the seconds (i.e., the stopping distance) . A) Acceleration = m/s<sup>2</sup>; distance = miles B) Acceleration = m/s<sup>2</sup>; distance = miles C) Acceleration = m/s<sup>2</sup>; distance = miles D) Acceleration = m/s<sup>2</sup>; distance = miles m/s2; distance = Suppose that a car can come to rest from mph in seconds. Assuming a constant (negative) acceleration, find the acceleration (in miles per second squared) of the car and find the distance traveled by the car during the seconds (i.e., the stopping distance) . A) Acceleration = m/s<sup>2</sup>; distance = miles B) Acceleration = m/s<sup>2</sup>; distance = miles C) Acceleration = m/s<sup>2</sup>; distance = miles D) Acceleration = m/s<sup>2</sup>; distance = miles miles

E) A) and C)
F) A) and B)

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Approximate the area under the curve on the given interval using Approximate the area under the curve on the given interval using rectangles and midpoint evaluation. Round to three decimal places. on , A) 1.000 B) 0.020 C) 0.750 D) 0.667 rectangles and midpoint evaluation. Round to three decimal places. Approximate the area under the curve on the given interval using rectangles and midpoint evaluation. Round to three decimal places. on , A) 1.000 B) 0.020 C) 0.750 D) 0.667 on Approximate the area under the curve on the given interval using rectangles and midpoint evaluation. Round to three decimal places. on , A) 1.000 B) 0.020 C) 0.750 D) 0.667 , Approximate the area under the curve on the given interval using rectangles and midpoint evaluation. Round to three decimal places. on , A) 1.000 B) 0.020 C) 0.750 D) 0.667


A) 1.000
B) 0.020
C) 0.750
D) 0.667

E) A) and B)
F) A) and C)

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Use Part I of the Fundamental Theorem of Calculus to compute the integral exactly. Use Part I of the Fundamental Theorem of Calculus to compute the integral exactly. A) B) C) D)


A) Use Part I of the Fundamental Theorem of Calculus to compute the integral exactly. A) B) C) D)
B) Use Part I of the Fundamental Theorem of Calculus to compute the integral exactly. A) B) C) D)
C) Use Part I of the Fundamental Theorem of Calculus to compute the integral exactly. A) B) C) D)
D) Use Part I of the Fundamental Theorem of Calculus to compute the integral exactly. A) B) C) D) Use Part I of the Fundamental Theorem of Calculus to compute the integral exactly. A) B) C) D)

E) A) and D)
F) None of the above

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