+1 I like trying to put online calculators to the test, so I gave the calculator this sum:
10^10^10^10^10*10^10^10^10^10*10^10^10^10^10*10^10^10^10^10
However, the answer came up as:
(Infinity)^10*(Infinity)^10*(Infinity)^10*(Infinity)^10
I would like to know the actual answer to this sum.
Edit: I hope you liked my homework, jeffes02.
+178 Ehhhh...
Well...Um...
We will try to work this sum out from the left
"10^10^10^10^10*10^10^10^10^10*10^10^10^10^10*10^10^10^10^10"
The sum is divided by multiply symbols in four sections, lets take away one ^10 at each section and expand:
The sum= 10^10^10000000000*10^10^10000000000*10^10^10000000000*10^10^10000000000*
This is where the calculator gets really frustrated at its life choices for being an online calculator instead of a hand-held one.
What does 10^10000000000 mean? It means 10 timing itself by 1000000000 times, which will result in a number with 1000000000 zeroes with a 1 in the front.
And 10^10^10000000000? This is a number that contains 10^10000000000 zeroes in it, or 10^10^10 zeroes.
Illustration:
10000000000000000000000
00000000000000000000000
000000000000......................
.......................00000000000
00000000000000000000000 =10^10^10^10
Where ..... represents
10000000000000000000000
00000000000000000000000
000000000000......................
...(One Hundred Billion Zeroes Later)...
.......................00000000000
00000000000000000000000 =10^10^10
Where ..... represents
10000000000 =10^10
And the question you are asking for, would be itself timed for four times, meaning the final answer will contain 4x10^10^10 zeroes, let that sink in for a moment.
#BigNumbers #CalculatorLivesMatter #StopTypingRandomDigitsIntoTheCalculator #PleaseIamBeggingYou #JustKidding #ButSeriouslyThough
