• Homework 1 due Wednesday, January 10
• p.92 # 17,19,20
• Homework 2 due Friday, January 19
• p.93 # 26,29
• Let S = [0,1]x[0,1] = {(x,y): 0<= x,y <= 1}. Prove that no continuous function f: S --> R can be one-to-one. (This is a special case of #30 p.30)
• HINT
• Homework 3 due Wednesday, January 24
• Define f(x) = 0 if x=0 and f(x) = x sin(1/x) otherwise. Determine if f is differentiable at x=0. If it is, find f'(0).
• Homework 4 due Wednesday, January 31
• pp. 108-109 # 2, 4, 6, 8
• Homework 5 due Monday, February 5
• p.108 1(b)(c)
• Homework 6 due Wednesday, February 14
• Let a < b < c < d. Suppose f : [a,d] --> R is Riemann integrable. Prove that f is Riemann integrable on [b,c].
• Homework 7 due Monday, February 26
• pp. 132-133: 1,2,7,9,10

Created by F.G. Garvan (frank@math.ufl.edu) on Friday, January 5, 1996.
Last update made on Monday, February 19, 1996.