If ♾️^0 Is ♾️/♾️...
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therealtomfitz wrote:
0
See what I'm saying, Dudes?
therealtomfitz wrote:
0/0 is the answer
Right Man, Right.
0
#7
Spare me I’m in 9th grade and highly unintelligent as far as math goes I can’t solve that
0/0 is it. Which in turn is every number.
While 1/0 is every infinite number. For example -1/0 is 1/0 and so on.
0
#12
I just shot from the hip on that, I haven’t even learned yet what ^ means, I simply reasoned it out
Good, Sir. Good
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#15
Oh wait shoot that was easy, raised to the power, I’ve just been doing that for so long just with a different symbol. Ok anyways I made that awkward by thinking I was wrong whoops
If 10^3 is 1,000. Then what is 1,000^(1/3)?
Bonus
What is 1,000^(2/3)??
Simply Count and multiply the 0's
If 1,000^2 is 1000,000
Then what is 100^3,?
Power of 10, in mathematics, any of the whole-valued (integer) exponents of the number 10. A power of 10 is as many number 10s as indicated by the exponent multiplied together. Thus, shown in long form, a power of 10 is the number 1 followed by n zeros, where n is the exponent and is greater than 0; for example, 10^6 is written 1,000,000. When n is less than 0, the power of 10 is the number 1 n places after the decimal point; for example, 10−2 is written 0.01. When n is equal to 0, the power of 10 is 1; that is, 100 = 1.
https://www.britannica.com/science/power-of-10
PawnStriker_17 wrote:
The value of 0 raised to the power of 0 is an indeterminate expression, meaning it can not be assigned a value. In algebra and combinatorics, it is typically defined as 1. However, in mathematical analysis, the expression is sometimes left undefined.
Don't u dare call me a nerd
True.
What i present on these forums is that 0^0 is the equivalent to 0/0 and therefore is Indeterminate, if we apply the most basic laws of exponents and Algebra.
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Then what is 0^0 ?
Let's wait to see how quickly the "Gang Sweep" wil show up.