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Name: Date: Zero and Negative Exponents (Section 8.3) Lets use a pattern to predict what an exponent of ZERO means: 23 43 22 42 21 41 20 40 Another way to look at a ZERO exponent: Definition of Zero
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How to fill out integer exponents scientific notation

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To fill out integer exponents in scientific notation, follow these steps:
02
Begin with a number that is between 1 and 10.
03
Multiply the number by a power of 10 that represents the exponent.
04
Write the result in the form of a x 10^n, where a is the number from step 1 and n is the exponent.

Who needs integer exponents scientific notation?

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Scientists and researchers often use integer exponents in scientific notation to represent very large or very small numbers.
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It is also commonly used in engineering, chemistry, physics, and astronomy.
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Additionally, students studying these subjects may need to understand and use integer exponents in scientific notation for calculations and problem-solving.
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Integer exponents scientific notation is a way of expressing numbers in the form of 'a × 10^n', where 'a' is an integer and 'n' is an integer exponent that represents the number of places the decimal point is moved.
Individuals or entities that need to express large or small numerical values in a simplified form may be required to use integer exponents scientific notation for reporting data, especially in scientific, engineering, or financial contexts.
To fill out in integer exponents scientific notation, identify the base number (a), determine the appropriate exponent (n) that reflects the scale of the number, and write it in the form 'a × 10^n'. Ensure that 'a' is a whole number.
The purpose of integer exponents scientific notation is to simplify the representation of very large or very small numbers, making them easier to read, write, and perform calculations with.
The information that must be reported includes the base number (a), the exponent (n), and the context in which the notation is used, such as units of measurement or specific scientific contexts.
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