Just curious: How did 0 over 0 becomes undefined? If we suppose that it has an equivalent value and when we multiply both sides by 0 it will be 0=0. so why undefined?
by the mere fact that its not able to be defined a defininte value
if 0/0 = some umber k 0/0 = k would suggest that there is some unique value k such that 0 = 0k
The reason 0/0 is undefined is because you can interpret it as many things. Calculus basically looks at this.
hmmmm. so zero isn't considered as a unique value?
of course not... 0*1 = 0 0*2 = 0 0*234958723498673894689035672372306 = 0 0*pi = 0 0*e = 0 etc ...
do all those values of 0*k suggest that they are all equal to 0?
okay. thanks. :) @amistre64
Anything multiplied by 0 is 0. Therefore, 0/0 is undefined cuz it can have many solutions.
undefined does not mean useless :) it just means that there is no way to define a numerical value to it
Similarly we can also think about 1 to any positive power. 1^0, 1^1, 1^2, etc...
aaaaahhh. now I get it. thanks sir @amistre64 and others that replied. thank you. :D
Sorry, more like 1 to any integer power, not positive.
The connection is log(1)=0 for every base, that's really all I'm getting at, this relationship. Not trying to be completely useless here but whatever if this isn't interesting to you lol.
hahah. it's not useless sir. still, thanks for the response. the more the reasons the better. @Kainui :)
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