MT1940 (Analysis) Definitions
- Created by: wxrpaint
- Created on: 08-01-16 16:00
U | W | U | M | U | U | S | L | B | T | B | L | P | A | R | M | V | I | G | R | J |
E | P | W | L | N | P | C | K | L | R | E | J | X | V | Q | G | W | Y | B | O | M |
G | X | S | E | G | H | T | U | R | Y | F | X | X | E | R | H | H | V | U | A | K |
E | S | L | K | V | J | M | V | C | O | J | R | L | J | F | M | O | M | O | D | I |
E | V | X | B | W | D | X | Q | T | B | N | B | O | I | W | K | G | J | V | T | G |
T | X | S | U | B | N | B | O | U | N | D | E | D | A | B | O | V | E | C | X | W |
X | V | K | R | I | B | K | T | X | G | H | J | S | L | I | P | U | A | W | H | E |
V | Y | V | K | M | E | K | C | B | P | A | B | S | U | K | S | A | Q | N | X | J |
B | O | U | N | D | E | D | S | E | Q | U | E | N | C | E | A | S | U | B | N | X |
N | V | P | R | O | P | E | R | L | Y | D | I | V | E | R | G | E | N | T | H | Y |
C | D | J | J | T | S | U | Y | F | R | O | T | H | O | L | H | D | J | Y | H | A |
T | R | M | O | N | O | T | O | N | I | C | S | E | Q | U | E | N | C | E | I | M |
M | V | G | A | B | S | O | L | U | T | E | M | A | X | I | M | U | M | M | G | G |
S | T | B | O | U | N | D | E | D | F | U | N | C | T | I | O | N | F | A | R | Q |
S | U | B | S | E | Q | U | E | N | C | E | O | F | X | S | U | B | N | Q | R | T |
T | I | N | T | E | R | S | E | C | T | I | O | N | O | F | X | A | N | D | Y | J |
U | O | I | L | G | S | O | L | X | S | K | S | V | M | W | R | M | D | S | I | X |
F | B | A | S | U | B | N | C | O | N | V | E | R | G | E | S | T | O | A | P | G |
U | Q | I | C | O | N | T | I | N | U | I | T | Y | E | D | D | E | F | Q | W | G |
G | E | K | R | L | T | C | W | K | O | K | P | I | F | G | M | P | B | C | G | A |
F | L | P | P | F | W | E | X | M | M | K | D | O | S | C | P | A | D | C | J | J |
Clues
- every z that is an element of X and an element of Y (12, 2, 1, 3, 1)
- for all E greater than 0, there exists d greater than 0 such that for all x in A with |x-c| less than d, we have |f(x)-f(c)| less than E (10, 1, 1, 3)
- for all E greater than 0, there is some N in N such that, for all n greater than N, we have |a sub n - a| less than E (1, 3, 1, 9, 2, 1)
- for n1 less than n2 less than n3... strictly increasing seq. of natural numbers, (x sub n sub i) is subseq. (11, 2, 1, 3, 1)
- it is increasing or decreasing (9, 8)
- lim(n to infinity)(x sub n) = (-)infinity (8, 9)
- some t in A such that f(t) greater than/equal to f(x) for all x in A (8, 7)
- some u in R such that x sub n less than/equal to u for all n in N (1, 3, 1, 7, 5)
- there exists M greater than 0 such that, for all x in A, |f(x)| less than/equal to M (7, 8, 1, 1, 1)
- there is some M in R with M greater than zero such that |a sub n| less than/equal to M for all n in N (7, 8, 1, 3, 1)
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