((0000 0001 + 0000 0010) -0000 0100) + 0000 0101 = ? (binary)
ok , so binary to number conversion
yeap :D
let me put an example and then do urself and then tell me the answer ok..
i want result as hexdemical, and binary
well i think the asnwer is :0000 0100 and 04 dunno if its true thats why i asked
korcan i am not an expert in doing this but better to google it i mean google the topic u would get it easily , WELL I THINK UR ANSWER IS CORRECT
well i learned from google so i wanted to check if i learned it right or wrong from someone knows it -.-'
I think it's right i went to Ask.com thats what i got
yea i also kyrie , u r right korcan
kk
i coded a thing that write to screen Hellow assembly in hexdemical :P
:P
wuld you like to see codes? :D
:D no not nw
:D kk
( (1+2 ) -4 ) +5 = 4
((0000 0001 + 0000 0010) -0000 0100) + 0000 0101 = 0000 0001 + 0000 0010 ------------ 0000 0011 -0000 0100 0000 0011 ----------- -0000 0001 +0000 0101 -0000 0001 ------------ 0000 0100 = 8
or is that 4?
0 1 10 11 100 .. its 4 :)
its 4 :D :D
working with hexdemicals, and binary is really funny :D
The answer is 4
Octal, base 8, is superior to hexadecimal for software debugging. The octal symbols, 0 through 7 can deal with three binary bits and at time and the multiplication and addition tables are only 8 by 8 in size. In adding one more bit, the hexadecimal system comes into play with the symbols 0-9 and A-F . The associated multiplication and addition tables are now 16 by 16 in size. As a result of the hexadecimal complexities, Hewlett Packard designed and manufactured the HP-16C calculator for Engineers and Programmers. Thank you IBM.
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