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It is: 1.0*10^12

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βˆ™ 10y ago
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βˆ™ 10y ago

1 trillion = 10^12.

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Q: What is 1 trillion in scientific notation using powers of ten?
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Related questions

What is a method of writing very large or very small numbers by using powers of 10?

scientific notation


Writing numbers in standard form with decimals and powers?

It is using the scientific notation.


How do you solve a problem using scientific notation?

Multiplying each factor by powers of ten


What do decimals and scientific notation number have in common?

The are used to represent numbers using powers of ten.


A method of writing very large or very small numbers by using powers of 10?

Scientific Notation


What are the guidelines for metric notation?

The units of the metric system are all designed to convert by powers of ten, so for example, ten millimeters is a decimeter, ten decimeters is a centimeter, ten centimeters is a meter, etc. When you have a large number of powers of ten, you can conveniently describe it by means of scientific notation, using exponents. So, a trillion meters is 1012 meters.


What is the form of using numbers using powers of ten?

The form that uses only powers of ten are logarithms to base 10. The scientific notation does use powers of ten but the original number is also used in this representation.


A method of writing very large or very small numbers by using the powers of 10?

It is scientific notation or standard form


A method of writing very large or very small numbers by using powers of ten?

scientific notation or standard form


What is a meathod of writing very large or very small numbers by using powers of ten?

That's called scientific notation.


How would you express 3582 gigabytes using scientific notation with powers of ten?

3582 * 109 = 3.582 X 1012 ===========


Why is 10 used as the base in scientific notation?

The choice of 10 as the base in scientific notation is mainly due to historical reasons and the fact that humans use a decimal system in everyday life. Using base 10 in scientific notation allows for easy conversion between powers of 10 and ordinary numbers, making calculations and comparisons more intuitive. Additionally, the vast majority of scientific measurements and quantities tend to fall within a range that can be adequately represented using powers of 10.