# OC2138

## University of Toronto St. George

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## Additional Exercises 3

31

Since the integral cannot be evaluated directly, we have to reverse the order of integration. The region of integration is also be described as. 1 (b)

View Document## MAT237Y1 Study Guide - Connected Space, Convex Set, Open Set

28

2 u u ev is of class c , 1 g. 0 (b) [5 marks] suppose terms of x , y and the partial derivatives of f over x and y . yxf ys. 0 s x u t f x x t f y y t

View Document## MAT237Y1 Study Guide - Level Set, Wavelength-Dispersive X-Ray Spectroscopy, Compact Space

31

)}0,0{(\}1: (a) verify whether or not the following statements are correct. No marks for guessing. (i) [3 marks] if s int. R attains its absolute minim

View Document## MAT237Y1 Study Guide - Piecewise, Simply Connected Space, Iterated Integral

34

2( (i) show that f is conservative on. Hence f is conservative iff k z z. 3r , and of course which actually is the case. 0 (ii) find the potential func

View Document## MAT237Y1 Study Guide - Piecewise, Density

40

F zyx: suppose (a) [5 marks] is there a real number a such that. We have k y az j x i where a is a constant. 0 for all values of a and so there is no v

View Document## MAT237Y1 Study Guide - Riemann Integral, Level Set, Riemann Sum

45

Here are additional exercises to supplement the acknowledged paucity of problems in the textbook, roughly grouped according to the chapter material the

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