Login

Welcome, Guest. Please login or register.

November 08, 2025, 08:14:45 am

Author Topic: Modulas  (Read 1073 times)  Share 

0 Members and 1 Guest are viewing this topic.

chuckjefster90

  • Victorian
  • Forum Obsessive
  • ***
  • Posts: 201
  • Respect: +1
Modulas
« on: October 08, 2009, 06:29:21 pm »
0
How do u find relevant intervals and solve abs(x^2-4)-5 alebraically?

Flaming_Arrow

  • Victorian
  • ATAR Notes Superstar
  • ******
  • Posts: 2506
  • Respect: +16
Re: Modulas
« Reply #1 on: October 08, 2009, 06:32:37 pm »
0
|x^2-4|=5

x^2-4=5 and x^2-4=-5
x^2-9 and x^2+1=0

x= +-3 
2010: Commerce @ UoM

chuckjefster90

  • Victorian
  • Forum Obsessive
  • ***
  • Posts: 201
  • Respect: +1
Re: Modulas
« Reply #2 on: October 08, 2009, 06:40:40 pm »
0
THNX

TrueTears

  • TT
  • Honorary Moderator
  • Great Wonder of ATAR Notes
  • *******
  • Posts: 16363
  • Respect: +667
Re: Modulas
« Reply #3 on: October 08, 2009, 09:54:29 pm »
0
|x^2-4|=5

x^2-4=5 and x^2-4=-5
x^2-9 and x^2+1=0

x= +-3 
But also be careful to remember the domain for each hybrid function :P
PhD @ MIT (Economics).

Interested in asset pricing, econometrics, and social choice theory.

kamil9876

  • Victorian
  • Part of the furniture
  • *****
  • Posts: 1943
  • Respect: +109
Re: Modulas
« Reply #4 on: October 08, 2009, 10:05:40 pm »
0
^ he didn't do it like that. A very good and quick way, no need to worry about domain, that would be a round about way.
Voltaire: "There is an astonishing imagination even in the science of mathematics ... We repeat, there is far more imagination in the head of Archimedes than in that of Homer."

TrueTears

  • TT
  • Honorary Moderator
  • Great Wonder of ATAR Notes
  • *******
  • Posts: 16363
  • Respect: +667
Re: Modulas
« Reply #5 on: October 08, 2009, 10:06:21 pm »
0
^ he didn't do it like that. A very good and quick way, no need to worry about domain, that would be a round about way.
I know but didn't OP said "find relevant intervals"
PhD @ MIT (Economics).

Interested in asset pricing, econometrics, and social choice theory.

kamil9876

  • Victorian
  • Part of the furniture
  • *****
  • Posts: 1943
  • Respect: +109
Re: Modulas
« Reply #6 on: October 08, 2009, 10:07:19 pm »
0
oh yeah lol i just focused on the reply and it looked like he was solving
Voltaire: "There is an astonishing imagination even in the science of mathematics ... We repeat, there is far more imagination in the head of Archimedes than in that of Homer."