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ChemistryChemistry248 views·Updated Aug 22, 2026·1 page

Understanding Scientific Notation

Scientific notation is a powerful way to write really big...

1
of 1
Scientific Notation  – page 1

Scientific Notation Basics

Scientific notation breaks numbers into two factors without changing their value. The first factor is always a number between 1 and 10, while the second factor is a power of 10. For example, instead of writing 12,500, you can write it as 1.25 × 10³, where 1.25 is your first factor and 10³ is your second factor.

When converting large numbers to scientific notation, you'll move the decimal point to the left and use a positive exponent. For example, 908,000 becomes 9.08 × 10⁵ because you moved the decimal point 5 places left. For small numbers, you'll move the decimal point to the right and use a negative exponent. So 0.0000700 becomes 7.00 × 10⁻⁵ because you moved the decimal point 5 places right.

Remember this simple rule: when the decimal point moves left, the exponent goes up (positive). When the decimal point moves right, the exponent goes down (negative). For example, 156,000 becomes 1.56 × 10⁵ (moved 5 places left), while 0.0000053 becomes 5.3 × 10⁻⁶ (moved 6 places right).

💡 Think of scientific notation as a decimal point elevator: for every floor the decimal point moves left, the exponent goes up by 1; for every floor it moves right, the exponent goes down by 1.

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ChemistryChemistry248 views·Updated Aug 22, 2026·1 page

Understanding Scientific Notation

Scientific notation is a powerful way to write really big or really small numbers in a more manageable form. Instead of counting zeros, you can express any number using just two parts: a number between 1 and 10, and a...

1
of 1
Scientific Notation  – page 1

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Scientific Notation Basics

Scientific notation breaks numbers into two factors without changing their value. The first factor is always a number between 1 and 10, while the second factor is a power of 10. For example, instead of writing 12,500, you can write it as 1.25 × 10³, where 1.25 is your first factor and 10³ is your second factor.

When converting large numbers to scientific notation, you'll move the decimal point to the left and use a positive exponent. For example, 908,000 becomes 9.08 × 10⁵ because you moved the decimal point 5 places left. For small numbers, you'll move the decimal point to the right and use a negative exponent. So 0.0000700 becomes 7.00 × 10⁻⁵ because you moved the decimal point 5 places right.

Remember this simple rule: when the decimal point moves left, the exponent goes up (positive). When the decimal point moves right, the exponent goes down (negative). For example, 156,000 becomes 1.56 × 10⁵ (moved 5 places left), while 0.0000053 becomes 5.3 × 10⁻⁶ (moved 6 places right).

💡 Think of scientific notation as a decimal point elevator: for every floor the decimal point moves left, the exponent goes up by 1; for every floor it moves right, the exponent goes down by 1.

We thought you’d never ask...

Our AI companion is specifically built for the needs of students. Based on the millions of content pieces we have on the platform we can provide truly meaningful and relevant answers to students. But its not only about answers, the companion is even more about guiding students through their daily learning challenges, with personalised study plans, quizzes or content pieces in the chat and 100% personalisation based on the students skills and developments.

You can download the app in the Google Play Store and in the Apple App Store.

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This app is really great. There are so many study notes and help [...]. My problem subject is French, for example, and the app has so many options for help. Thanks to this app, I have improved my French. I would recommend it to anyone.

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