checkout
view
Your Cart: item(s)
Denumerable and Induction
1. Show that if A and > are denumerable disjoint sets then A u > is denumerable
2. Show that every set of cardinalty c contains a denumerable subset
3. Show by induction that 6 divides n^3 - n for all n in N
Prove that 4n! >= 3^n for n >=4 .
If x > 1 is a given real number, then for every integer n > or equal to 2, (1 + x)^n > 1 + nx. .
By OTA: Yupei Xiong, PhD
OTA Rating: 4.8/5
Your Price: $2.49 (original value ~$11.97)
What's included:
- Plain text response
Page generated in 0.0365 seconds