Unformatted text preview: 2. Pages 2735 # 1(ii) (You may freely use the summation formulas on pages 22 and 23); 5; 12(a); 14(b). 3. Page 4853 # 1(i), (ii); 2(i), (ii); 3(v); 9(a), (b); 13; 16(a) (use the PMI); 19(i). 4. Pages 6869 # 1(i), (iii); 2(a); 3(v); 4(i). 5. Show that any interval of the form ( a,b ) where a,b ∈ R and a < b can be written in the form ( mδ,m + δ ) for some m,δ ∈ R where δ > 0. (The second interval is said to be symmetric with center m and radius δ ) 6. Prove these two inequalities: (a) q x 2 + y 2 ≤ x + y where x,y ∈ R and x,y ≥ 0. (b)  x y + y x  ≥ 2 for all nonzero real numbers x and y ....
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This note was uploaded on 10/28/2010 for the course MATHEMATIC MATA37 taught by Professor Vadim during the Winter '08 term at University of Toronto.
 Winter '08
 Vadim
 Calculus

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