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1,000,000,000,000 dolarrs divided by 1000 dollars per hour is 1,000,000,000 hours. There are 24x 365 = 8760 hours in a year.

That is 1,000,000,000/8760 = 114,155 years

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Q: How many years will it take to spend 1 trillion dollars at 1000 an hour?
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Related questions

If you spent 1000 dollars a day how long would it take to spend trillion dollars?

A trillion divide by 1000 = a billion - that is, a billion days. That's over 5 million years.


How many years will it take to spend one million dollars if you spend one hundred dollars a day?

27.4 years


How many billion dollars in trillion dollars?

1000


How long would it take you to repay a trillion dollars at the rate of 1000 dollars per second?

(1 trillion) / (1,000) = 1 billion seconds = 31.7 years(rounded)


How many trillion dollars make a quadrillion?

1000


How many billion dollars make a trillion?

1000


How many 1000 dollar bills in one trillion dollars?

1 trillion = 1012 1000 = 103 Then subtract exponents.


Is a billion more than a trillion dollars?

No. A trillion is 1000 times more than a billion.


How much billion dollars make a trillion?

$1000 billion


How does Gillian finally spend the 1000?

After getting suggestions from couple of people on how to spend 1000 dollars , Gillian finally goes Miss hayden and hands her 1000 dollars . this way he spent his 1000 dollars


How many billion in a trillion dollars?

1000 thousands = 1 million 1000 million = 1 billion 1000 billion = 1 trillion This is what I assume to be correct. But then again does it really matter how many billion are there in a trillion.


How long does it take to pay off 1 trillion dollars at a million dollars a day?

It would take one thousand days to pay off 1 billion dollars at 1 million dollars per day. It would take one thousand days to pay off 1 trillion dollars at 1 billion dollars per day. Therefore, it would take 1000 x 1000 days, or 1 million days to pay off 1 trillion dollars at 1 million dollars per day. This is roughly equal to 2,740 years. That is assuming there is no interest on the principal.