Exam 7: Techniques of Integration

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Evaluate the integral. Evaluate the integral.

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Evaluate the integral. Evaluate the integral.

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Estimate the area of the shaded region by using the Trapezoidal Rule with Estimate the area of the shaded region by using the Trapezoidal Rule with   Round theAnswer to the nearest tenth.  Round theAnswer to the nearest tenth. Estimate the area of the shaded region by using the Trapezoidal Rule with   Round theAnswer to the nearest tenth.

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Use a table of integrals to evaluate the integral.Select the correct Answer Use a table of integrals to evaluate the integral.Select the correct Answer

(Multiple Choice)
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Select the correct Answer for each question. -Use Simpson's Rule to approximate the integral withAnswers rounded to four decimal places. Select the correct Answer for each question. -Use Simpson's Rule to approximate the integral withAnswers rounded to four decimal places.

(Multiple Choice)
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Eight milligrams of a dye are injected into a vein leading the an individual's heart.The concentration of dye in the aorta (in milligrams per liter) measured at 2-sec intervals is shown in the accompanying table.Use Simpson's Rule with Eight milligrams of a dye are injected into a vein leading the an individual's heart.The concentration of dye in the aorta (in milligrams per liter) measured at 2-sec intervals is shown in the accompanying table.Use Simpson's Rule with   and the formula   to estimate the person's cardiac output, where   is the quantity of dye injected in milligrams,   is the concentration of the dye in the aorta, and   is measured in liters per minute.Round to one decimal place.  and the formula Eight milligrams of a dye are injected into a vein leading the an individual's heart.The concentration of dye in the aorta (in milligrams per liter) measured at 2-sec intervals is shown in the accompanying table.Use Simpson's Rule with   and the formula   to estimate the person's cardiac output, where   is the quantity of dye injected in milligrams,   is the concentration of the dye in the aorta, and   is measured in liters per minute.Round to one decimal place.  to estimate the person's cardiac output, where Eight milligrams of a dye are injected into a vein leading the an individual's heart.The concentration of dye in the aorta (in milligrams per liter) measured at 2-sec intervals is shown in the accompanying table.Use Simpson's Rule with   and the formula   to estimate the person's cardiac output, where   is the quantity of dye injected in milligrams,   is the concentration of the dye in the aorta, and   is measured in liters per minute.Round to one decimal place.  is the quantity of dye injected in milligrams, Eight milligrams of a dye are injected into a vein leading the an individual's heart.The concentration of dye in the aorta (in milligrams per liter) measured at 2-sec intervals is shown in the accompanying table.Use Simpson's Rule with   and the formula   to estimate the person's cardiac output, where   is the quantity of dye injected in milligrams,   is the concentration of the dye in the aorta, and   is measured in liters per minute.Round to one decimal place.  is the concentration of the dye in the aorta, and Eight milligrams of a dye are injected into a vein leading the an individual's heart.The concentration of dye in the aorta (in milligrams per liter) measured at 2-sec intervals is shown in the accompanying table.Use Simpson's Rule with   and the formula   to estimate the person's cardiac output, where   is the quantity of dye injected in milligrams,   is the concentration of the dye in the aorta, and   is measured in liters per minute.Round to one decimal place.  is measured in liters per minute.Round to one decimal place. Eight milligrams of a dye are injected into a vein leading the an individual's heart.The concentration of dye in the aorta (in milligrams per liter) measured at 2-sec intervals is shown in the accompanying table.Use Simpson's Rule with   and the formula   to estimate the person's cardiac output, where   is the quantity of dye injected in milligrams,   is the concentration of the dye in the aorta, and   is measured in liters per minute.Round to one decimal place.

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Select the correct Answer for each question. -Evaluate the integral or show that it is divergent. Select the correct Answer for each question. -Evaluate the integral or show that it is divergent.

(Multiple Choice)
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Select the correct Answer for each question. -Find the integral. Select the correct Answer for each question. -Find the integral.

(Multiple Choice)
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Use the Trapezoidal Rule to approximate Use the Trapezoidal Rule to approximate   for   Round the result to four decimal places. for Use the Trapezoidal Rule to approximate   for   Round the result to four decimal places. Round the result to four decimal places.

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Select the correct Answer for each question. -Use a table of integrals to evaluate the integral. Select the correct Answer for each question. -Use a table of integrals to evaluate the integral.

(Multiple Choice)
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Make a substitution to express the integrand as a rational function and then evaluate the integral. Make a substitution to express the integrand as a rational function and then evaluate the integral.   Round theAnswer to four decimal places. Round theAnswer to four decimal places.

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Evaluate the integral or show that it is divergent. Evaluate the integral or show that it is divergent.

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Select the correct Answer for each question. -Use a table of integrals to evaluate the integral. Select the correct Answer for each question. -Use a table of integrals to evaluate the integral.

(Multiple Choice)
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Find the integral.Select the correct Answer Find the integral.Select the correct Answer

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Evaluate the integral. Evaluate the integral.

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Find the average value of the function Find the average value of the function   in the interval    in the interval Find the average value of the function   in the interval    Find the average value of the function   in the interval

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Evaluate the indefinite integral. Evaluate the indefinite integral.

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Find a bound on the error in approximating the integral Find a bound on the error in approximating the integral   using (a) the Trapezoidal Rule and (b) Simpson's Rule with   subintervals. using (a) the Trapezoidal Rule and (b) Simpson's Rule with Find a bound on the error in approximating the integral   using (a) the Trapezoidal Rule and (b) Simpson's Rule with   subintervals. subintervals.

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Find the integral. Find the integral.

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Use a table of integrals to evaluate the integral. Use a table of integrals to evaluate the integral.

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