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Ten Quintillion

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13y ago

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What do you call a group of bits containing 16 zeros and ones?

A 16-bit binary number


How many zeros does 16 billion have?

There are 9 zeros in 16,000,000,000 which is 16 billion


In number word form what does 16 billion look like?

16 followed by 9 zeros ie 16 000 000 000


What is 10000000000000000 to the power of ten?

The number ( 10^{16} ) (which is 10 followed by 16 zeros, or 10,000,000,000,000,000) raised to the power of 10 is calculated as ( (10^{16})^{10} ). This simplifies to ( 10^{160} ), which is 1 followed by 160 zeros. So, ( 10000000000000000^{10} = 10^{160} ).


What is a number called with 16 zeros behind it?

Oh honey, that's an easy one. A number with 16 zeros behind it is called a quadrillion. Yep, you heard me right, quadrillion. So next time you're counting your imaginary millions, just add a few more zeros and you'll be in quadrillionaire territory.


HOW MANY ZEROS DOES 11000000 x 10000 have?

To determine the number of zeros in the product of 11,000,000 and 10,000, you can add the number of zeros in each factor. The number 11,000,000 has 7 zeros, and 10,000 has 4 zeros. Therefore, the total number of zeros in the product 11,000,000 x 10,000 is 7 + 4 = 11 zeros.


What number has 100 zeros?

any number containing 100 zeros has 100 zeros but i'm assuming you mean a 1 fallowed by 100 consecutive zeros; that is a Googol or 10,­000,­000,­000,­000,­000,­000,­000,­000,­000,­000,­000,­000,­000,­000,­000,­000,­000,­000,­000,­000,­000,­000,­000,­000,­000,­000,­000,­000,­000,­000,­000,­000,­000


How many zeros are in a gazillion?

28810 sets of zeros that is equal to 86430 zeros in the number gazillion that is 10^86430


How many zeros are in gizillen?

16


The number of zeros in the products 1x2x3x1000?

3 zeros.


How many zeros are the in the number one million?

6 zeros Example: 1,000,000 This is the number one million and if you count the zeros in it you'll end up with 6 zeros.


How do the number of zeros relates to the powers of ten?

The number of zeros in a number is directly related to the powers of ten. For every increase of one in the exponent of ten, the number of zeros in the corresponding number increases by one. For example, (10^2) equals 100, which has two zeros, and (10^3) equals 1,000, which has three zeros. Thus, (10^n) has (n) zeros.