3
   

Number sequences

 
 
Reply Tue 3 Feb, 2009 12:17 pm
What comes next and why??
1,3,7,15,31...
  • Topic Stats
  • Top Replies
  • Link to this Topic
Type: Discussion • Score: 3 • Views: 2,714 • Replies: 9
No top replies

 
djjd62
 
  1  
Reply Tue 3 Feb, 2009 12:22 pm
@Sophie1888,
63

you add the next real number to the sequence number

1,2=3
3,4=7
7,8 =15
15,16=31
31,32=63
Region Philbis
 
  1  
Reply Tue 3 Feb, 2009 12:24 pm
@Sophie1888,

..1+2=3
..3+4=7
..7+8=15
15+16=31

can you see the pattern now, Sophie?
Region Philbis
 
  1  
Reply Tue 3 Feb, 2009 12:24 pm
@djjd62,

(didn't see ya there, dj...)
djjd62
 
  1  
Reply Tue 3 Feb, 2009 12:31 pm
@Region Philbis,
cool, i'm invisible Cool
0 Replies
 
parados
 
  1  
Reply Tue 3 Feb, 2009 12:38 pm
@Region Philbis,
The correct answer is 63.. but...

Take the number multiply times 3 then subtract 2 times the previous number

1 x3 - (0x2) = 3
3x3-(1x2) = 7
7x3 -(3x2) = 15
15 x 3 - (7x2) = 31
31 x 3 - (15x 2) = 63

maporsche
 
  1  
Reply Tue 3 Feb, 2009 12:39 pm
@parados,
That seems like an overly complicated solution.
parados
 
  1  
Reply Tue 3 Feb, 2009 12:46 pm
@maporsche,
Overly complicated but still correct.
maporsche
 
  1  
Reply Tue 3 Feb, 2009 12:50 pm
@parados,
In many circles, especially mathematical ones, overly complicated answers are in fact incorrect.
parados
 
  1  
Reply Tue 3 Feb, 2009 12:55 pm
@maporsche,
In this case, the answer is correct based on the question.

Multiple correct answers does not make one incorrect simply because you think it is complicated.

There are 3 correct answers so far.
add the next number to the number
add the next power of 2
my answer.

One can also multiple the number times 2 and add 1.
That makes 4 different reasons why the next number is 63.
0 Replies
 
 

Related Topics

Amount of Time - Question by Randy Dandy
Statistics - Question by ekkline
Math of infinity - Discussion by dalehileman
Probability Question. - Discussion by babemomlover
Do I make the mistake? - Question by tetupioxi
 
  1. Forums
  2. » Number sequences
Copyright © 2024 MadLab, LLC :: Terms of Service :: Privacy Policy :: Page generated in 0.05 seconds on 04/24/2024 at 08:26:02