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the time it would take if you wrote 2 digits per second would be about 1.1x10 to the power of 82 times the age of the universe!!!!!!!!!!!!

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Q: How much time would it take to write googolplex?
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How long would it take to count to a googolpex without stopping?

It would take about a googolplex - it doesn't make much difference, in this case, whether you are talking about googolplex of nanoseconds, seconds, or millennia. Nor does it make much difference whether you count a million numbers every second, or take a year for each number. In any case, it would be much, much more than the current age of the Universe.


How large is the number googolplex?

The biggest number known is googolplex which can be measured as = 10(10100) or 1010,000,000,000,000,000,000,000,000,000,000,000,000,000,000,000,000,000,000,000,000,000,000,000,000,000,000,000,000,000, 000,000,000,000 Thinking of this another way, consider printing the digits of a googolplex in unreadable, one-point font. One-point font is 0.35145989 mm per digit, so it would take about 3.5 × 1096 meters to write a googolplex in one-point font. The observable universe is estimated to be 8.80 × 1026 meters, or 93 billion light-years in diameter so the distance required to write the necessary zeroes is longer than the estimated universe, so it would not be possible, let alone physically possible to write this number. If i helped please contribute to me :)


How many 0's are there in googelplex?

Well a googol is a 1 in front of 100 zeros.Therefore a googolplex is 1 in front of a googol amount of zeros.If we were to write it out it would take up aprox. the whole universe.


How long would it take to count to one googolplex?

Counting to one googolplex would take an incomprehensibly long time. A googolplex is 10 to the power of a googol, which is 10 to the power of 100. Even if you were able to count one number per second without breaks, it would take significantly longer than the age of the universe to count to a googolplex. In practical terms, it is essentially impossible to count to a number as large as a googolplex within any reasonable timeframe.


How many zeros would a googolplex factorial have?

if you counted one digit for every particle in the universe it would take over a googol universes.