Originally posted by: Ophir
54 in base 10 = 5*10^1+4*10^0
54 in base 13 = 4*13^1+2*10^0
Originally posted by: TuxDave
Are you asking how to operate natively in base 13 or how to convert it back and forth from base 13 to base 10?
Originally posted by: dighn
to do it in base 13 directly you'd have to memorize a new multiplication table or do it the long way (adding 6 9 times or vice versa) but you can "cheat", do it in base 10 and then convert
Originally posted by: neonerd
Originally posted by: Ophir
54 in base 10 = 5*10^1+4*10^0
54 in base 13 = 4*13^1+2*10^0
why do you randomely add 2 though?
and why is it that 6*9 become 4*13? and then you add that random 2
hahaha he said 42Originally posted by: neonerd
I understand that 6x9 in base 13 = 42, but how do you actually perform the operation?
how about for 3x4?
Originally posted by: chuckywang
Originally posted by: neonerd
Originally posted by: Ophir
54 in base 10 = 5*10^1+4*10^0
54 in base 13 = 4*13^1+2*10^0
why do you randomely add 2 though?
and why is it that 6*9 become 4*13? and then you add that random 2
Don't confuse him.
54 in base 10 = 42 in base 13.
54 in base 13 = 5*13^1+4*13^0 = 69 in base 10.
Originally posted by: neonerd
so where did you get the 5 now to multiply? also, why'd you add 4 now instead of 2?![]()
Originally posted by: Jzero
Originally posted by: neonerd
so where did you get the 5 now to multiply? also, why'd you add 4 now instead of 2?![]()
Here's how it goes.
In base 10, 6x9 = 54, which is the same as (5x10^1) + (4x10^0).
To convert to base N, you have to do some division to figure out how many of each N go into each base-10 digit.
First, divide 54/13 to get the 13^1 column. You get 4 for that column.
4x13 = 52, so your remainder is 2 in the 13^0 column.
That gives you 42 in base 13.
Now try and covert 79 to base 13.
You should get 61.
Originally posted by: mobobuff
I don't know about all that, but I do know that your Syringer thread got BITCHSLAPPED!
Originally posted by: EarthwormJim
Why do computer nerds always confuse Christmas and Holloween?
Originally posted by: EarthwormJim
Why do computer nerds always confuse Christmas and Holloween?