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Q: What is the relationship between the exponent and the number of zeros?

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13 zeros.

10^6 The easiest way to remember this is to count the zeros. The number of zeros is equal to the exponent.

Whatever the exponent is, add that many zeros to the end of the number being multiplied.

One to one

Scientific Notation is expressed by using a number, using an exponent as a number (usually a decimal) multiplied by a 10, and an exponent (the number on the exponent is the number of zeros the number has).Example: 120,000,000 in scientific notation is 1.2 X 107

count the zeros: 10 to the fourth.

10 wth an exponent of 10 100ths

1.4 X 10^6 6 is the number, zeros are superfluous

Yes - zeros in-between significant digits are significant.

Hit the EE button on the calculator, and two zeros pop up on the right side of the screen. You then can type any one or two digit number as your exponent.

Five. Zeros in between significant digits are significant and trailing zeros that are after the decimal are significant.

The exponent tells you how many spaces to move the decimal, remember to add zeros as needed. If the exponent is negative make it a decimal number less than one by moving the decimal to the left. If the exponent is positive make the decimal number greater than one by moving the decimal to the right.

In scientific notation it is: 1.0*10^13 = 10,000,000,000,000

192

Any number that is not zero is significant. However, zeros that appear between non-zeros are significant. Even more confusing is that leading zeros are not significant while trailing zeros are. So, it really depends on what you are looking at. And where the zeros are.

Officially, it is between Undecillion at 36 zeros and Duodecillion at 39 zeros. So, a number with 38 zeros like IPv6 addresses at 3.40 x 1038 is 340 Undecillion

There is no number in between. There are no numbers between .1 and .1000 because if you take the zeros away it's the same number.

Exponential notation lets you move the decimal point in a number. It simplifies numbers by getting rid of zeros, and making math easier.

If the exponent is b, then you move the decimal point b places to the right - inserting zeros if necessary.

A double exponent shown as. 10 100^ 10^. The true number is 1 followed by 30,000 zeros!

3.86 x 105 Scientific notation is useful to get rid of seeing the zeros in a number. Count how many places you need to move your decimal place to have the last non zero number in the ones place and the rest of the numbers to the right of the decimal. The number of movements will be the exponent. When you are moving the decimal place to the left your exponent will be positive, when moving the decimal right, your exponent will be negative.

There are three zeros in the number 3000

they both have zeros

it is infinite. the most zeros in a number that we know today would have to be a hundred zeros. that number is called a google.

This number is Nonillion and it has 30 zeros in it. That's a lot!

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