Calculus · Chapter 10 of 16

Techniques of integration

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Complete problems only, with worked solutions first. Show everything

#	Title	Difficulty
133336		Easy
133337		Easy
133339		Easy
133341		Easy
133343		Medium
133345		Medium
133348		Medium
133352		Medium
133353		Medium
133356		Medium
133359	If … then … ____ and … ____	Deep
133360	If … then … ____ and … ____	Deep
133362	… is not … but ____	Deep
133363	… is … ____ … which will soon be	Deep
133365	The acceleration … gives … ____ (two integration constants)	Deep
133366	The solution to … is ____ (four constants)	Deep
133367	If … is an antiderivative of …, find antiderivatives of (a) …	Deep
133818		Easy
133820		Easy
133822		Easy
133833	Compute the definite integrals 27–34	Medium
133834		Medium
133836		Medium
133838		Medium
133840		Medium
133842		Medium
133844		Medium
133845	… ____	Medium
133846		Medium
133852	Solve … and	Medium
133858	Choose limits of integration in … so that … and … at…	Deep
133953		Medium
133967		Medium
133969		Medium
133970		Medium
133971		Medium
133972		Deep
133973		Deep
133974		Deep
133978	(d)	Deep
133981	Rescale … and … in Figure 7.5b to produce the equal area…	Deep
133984	Find the numbers … and … to split …: … \frac{1}{x(x-1)}=\frac{A}{x}+\frac{B}{x-1}	Easy
133986	… \frac{1}{(x-3)(x-2)}	Easy
133987	… \frac{x}{(x-3)(x-2)}	Easy
133988	… \frac{x^2+1}{(x)(x+1)(x+2)}	Easy
133990		Easy
133995		Easy