Daily Assignment for Monday, January 27

Due Wednesday, January 29 on Canvas.

• Read §§2.4.2, 2.4.3, 2.5.1, 2.5.3.
• Do exercises 14 and 15 on p. 128.
• Optional : Prove that if \( r = \frac1{\limsup |a_n|^{1/n}} \) then \( \sum_{n=0}^\infty a_n z^n \) converges for \( |z| < r \) and diverges for \( |z| > r \). (You won't be tested on proofs like this.)
• Assign yourself a grade for this assignment :
  1. At least 60 minutes.
  2. About 45 minutes.
  3. About 30 minutes.
  4. About 15 minutes.
  Submit your grade as a submission comment with your assignment. This comment must be the first comment and it must be exactly 1 character long or the grade won't be registered.