Double Integrals Over Non-Rectangular Regions Homework

Directions: Write legibly and in pencil. Complete the homework on time and by yourself. For each problem, write the instructions, label the solution, show all steps, and write the final answer in a sentence. Do not turn in your scratch work. Staple your pages together, in the correct order, and use this page as a cover sheet.

(1) Sketch the region and compute the iterated integral over the non-rectangular region given double integration over nonrectangular regions homework _gr_1.gif]

(2) Sketch the region and compute the iterated integral over the non-rectangular region given double integration over nonrectangular regions homework _gr_2.gif]

(3) Sketch the region and compute the iterated integral over the non-rectangular region given double integration over nonrectangular regions homework _gr_3.gif]

(4) Sketch the region and compute the iterated integral over the non-rectangular region given double integration over nonrectangular regions homework _gr_4.gif]

(5) Sketch the region and compute the iterated integral over the non-rectangular region given double integration over nonrectangular regions homework _gr_5.gif]

(6) Sketch the region and compute the iterated integral over the non-rectangular region given double integration over nonrectangular regions homework _gr_6.gif]

(7) Sketch the region and compute the iterated integral over the non-rectangular region given double integration over nonrectangular regions homework _gr_7.gif]

(8) Sketch the region and compute the iterated integral over the non-rectangular region given double integration over nonrectangular regions homework _gr_8.gif]

(9) Sketch the region and compute the iterated integral over the non-rectangular region given double integration over nonrectangular regions homework _gr_9.gif]

(10) Sketch the region and compute the iterated integral over the non-rectangular region given double integration over nonrectangular regions homework _gr_10.gif]

(11) Sketch the region and compute the iterated integral over the non-rectangular region given double integration over nonrectangular regions homework _gr_11.gif]

(12) Find the volume of the solid bounded by double integration over nonrectangular regions homework _gr_12.gif] (Setup but do not evaluate the double integral)

(13) Find the volume of the solid that lies inside both the cylinder double integration over nonrectangular regions homework _gr_13.gif] and the sphere double integration over nonrectangular regions homework _gr_14.gif]. (Setup but do not evaluate the double integral).

(14) Sketch the region of integration and write an equivalent integral with the order of integration reversed for double integration over nonrectangular regions homework _gr_15.gif]

(15) Sketch the region of integration and write an equivalent integral with the order of integration reversed for double integration over nonrectangular regions homework _gr_16.gif]

(16) Sketch the region of integration and write an equivalent integral with the order of integration reversed for double integration over nonrectangular regions homework _gr_17.gif]

(17) Sketch the region of integration and write an equivalent integral with the order of integration reversed for double integration over nonrectangular regions homework _gr_18.gif]

(18) Sketch the region of integration and write an equivalent integral with the order of integration reversed for double integration over nonrectangular regions homework _gr_19.gif]

(19) Evaluate double integration over nonrectangular regions homework _gr_20.gif] where double integration over nonrectangular regions homework _gr_21.gif] is the triangular region in the double integration over nonrectangular regions homework _gr_22.gif]-plane with vertices double integration over nonrectangular regions homework _gr_23.gif] double integration over nonrectangular regions homework _gr_24.gif] and double integration over nonrectangular regions homework _gr_25.gif]

(20) Evaluate double integration over nonrectangular regions homework _gr_26.gif] where double integration over nonrectangular regions homework _gr_27.gif] is the triangular region in the double integration over nonrectangular regions homework _gr_28.gif]-plane bounded by the lines double integration over nonrectangular regions homework _gr_29.gif] double integration over nonrectangular regions homework _gr_30.gif] and double integration over nonrectangular regions homework _gr_31.gif]

Cite this as:
Double Integration Over Nonrectangular Regions Homework
Published by Library of Math -- Online math organized by subject into topics.
Written by Smith, David A.
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